def main():
# load a single cube of surface temperature between +/- 5 latitude
fname = iris.sample_data_path("ostia_monthly.nc")
cube = iris.load_cube(
fname,
iris.Constraint("surface_temperature", latitude=lambda v: -5 < v < 5),
)
# Take the mean over latitude
cube = cube.collapsed("latitude", iris.analysis.MEAN)
# Now that we have our data in a nice way, lets create the plot
# contour with 20 levels
qplt.contourf(cube, 20)
# Put a custom label on the y axis
plt.ylabel("Time / years")
# Stop matplotlib providing clever axes range padding
plt.axis("tight")
# As we are plotting annual variability, put years as the y ticks
plt.gca().yaxis.set_major_locator(mdates.YearLocator())
# And format the ticks to just show the year
plt.gca().yaxis.set_major_formatter(mdates.DateFormatter("%Y"))
iplt.show()
def main():
# Load some test data.
fname = iris.sample_data_path("hybrid_height.nc")
theta = iris.load_cube(fname, "air_potential_temperature")
# Extract a single height vs longitude cross-section. N.B. This could
# easily be changed to extract a specific slice, or even to loop over *all*
# cross section slices.
cross_section = next(theta.slices(["grid_longitude",
"model_level_number"]))
qplt.contourf(cross_section,
coords=["grid_longitude", "altitude"],
cmap="RdBu_r")
iplt.show()
# Now do the equivalent plot, only against model level
plt.figure()
qplt.contourf(
cross_section,
coords=["grid_longitude", "model_level_number"],
cmap="RdBu_r",
)
iplt.show()
def main():
# Enable a future option, to ensure that the netcdf load works the same way
# as in future Iris versions.
iris.FUTURE.netcdf_promote = True
# load a single cube of surface temperature between +/- 5 latitude
fname = iris.sample_data_path('ostia_monthly.nc')
cube = iris.load_cube(
fname,
iris.Constraint('surface_temperature', latitude=lambda v: -5 < v < 5))
# Take the mean over latitude
cube = cube.collapsed('latitude', iris.analysis.MEAN)
# Now that we have our data in a nice way, lets create the plot
# contour with 20 levels
qplt.contourf(cube, 20)
# Put a custom label on the y axis
plt.ylabel('Time / years')
# Stop matplotlib providing clever axes range padding
plt.axis('tight')
# As we are plotting annual variability, put years as the y ticks
plt.gca().yaxis.set_major_locator(mdates.YearLocator())
# And format the ticks to just show the year
plt.gca().yaxis.set_major_formatter(mdates.DateFormatter('%Y'))
iplt.show()
def main():
fname = iris.sample_data_path('ostia_monthly.nc')
# load a single cube of surface temperature between +/- 5 latitude
cube = iris.load_cube(fname, iris.Constraint('surface_temperature', latitude=lambda v: -5 < v < 5))
# Take the mean over latitude
cube = cube.collapsed('latitude', iris.analysis.MEAN)
# Now that we have our data in a nice way, lets create the plot
# contour with 20 levels
qplt.contourf(cube, 20)
# Put a custom label on the y axis
plt.ylabel('Time / years')
# Stop matplotlib providing clever axes range padding
plt.axis('tight')
# As we are plotting annual variability, put years as the y ticks
plt.gca().yaxis.set_major_locator(mdates.YearLocator())
# And format the ticks to just show the year
plt.gca().yaxis.set_major_formatter(mdates.DateFormatter('%Y'))
iplt.show()
def main():
# Enable a future option, to ensure that the netcdf load works the same way
# as in future Iris versions.
iris.FUTURE.netcdf_promote = True
# Load some test data.
fname = iris.sample_data_path('hybrid_height.nc')
theta = iris.load_cube(fname, 'air_potential_temperature')
# Extract a single height vs longitude cross-section. N.B. This could
# easily be changed to extract a specific slice, or even to loop over *all*
# cross section slices.
cross_section = next(theta.slices(['grid_longitude',
'model_level_number']))
qplt.contourf(cross_section,
coords=['grid_longitude', 'altitude'],
cmap='RdBu_r')
iplt.show()
# Now do the equivalent plot, only against model level
plt.figure()
qplt.contourf(cross_section,
coords=['grid_longitude', 'model_level_number'],
cmap='RdBu_r')
iplt.show()
def main():
# Load the whole time-sequence as a single cube.
file_path = iris.sample_data_path("E1_north_america.nc")
cube = iris.load_cube(file_path)
# Make an aggregator from the user function.
SPELL_COUNT = Aggregator(
"spell_count", count_spells, units_func=lambda units: 1
)
# Define the parameters of the test.
threshold_temperature = 280.0
spell_years = 5
# Calculate the statistic.
warm_periods = cube.collapsed(
"time",
SPELL_COUNT,
threshold=threshold_temperature,
spell_length=spell_years,
)
warm_periods.rename("Number of 5-year warm spells in 240 years")
# Plot the results.
qplt.contourf(warm_periods, cmap="RdYlBu_r")
plt.gca().coastlines()
iplt.show()
def main():
fname = iris.sample_data_path("air_temp.pp")
# Load exactly one cube from the given file.
temperature = iris.load_cube(fname)
# We only want a small number of latitudes, so filter some out
# using "extract".
temperature = temperature.extract(
iris.Constraint(latitude=lambda cell: 68 <= cell < 78))
for cube in temperature.slices("longitude"):
# Create a string label to identify this cube (i.e. latitude: value).
cube_label = "latitude: %s" % cube.coord("latitude").points[0]
# Plot the cube, and associate it with a label.
qplt.plot(cube, label=cube_label)
# Add the legend with 2 columns.
plt.legend(ncol=2)
# Put a grid on the plot.
plt.grid(True)
# Tell matplotlib not to extend the plot axes range to nicely
# rounded numbers.
plt.axis("tight")
# Finally, show it.
iplt.show()
def main():
# Enable a future option, to ensure that the netcdf load works the same way
# as in future Iris versions.
iris.FUTURE.netcdf_promote = True
# Load some test data.
fname = iris.sample_data_path('hybrid_height.nc')
theta = iris.load_cube(fname, 'air_potential_temperature')
# Extract a single height vs longitude cross-section. N.B. This could
# easily be changed to extract a specific slice, or even to loop over *all*
# cross section slices.
cross_section = next(theta.slices(['grid_longitude',
'model_level_number']))
qplt.contourf(cross_section, coords=['grid_longitude', 'altitude'],
cmap='RdBu_r')
iplt.show()
# Now do the equivalent plot, only against model level
plt.figure()
qplt.contourf(cross_section,
coords=['grid_longitude', 'model_level_number'],
cmap='RdBu_r')
iplt.show()
def main():
fname = iris.sample_data_path('air_temp.pp')
# Load exactly one cube from the given file.
temperature = iris.load_cube(fname)
# We only want a small number of latitudes, so filter some out
# using "extract".
temperature = temperature.extract(
iris.Constraint(latitude=lambda cell: 68 <= cell < 78))
for cube in temperature.slices('longitude'):
# Create a string label to identify this cube (i.e. latitude: value).
cube_label = 'latitude: %s' % cube.coord('latitude').points[0]
# Plot the cube, and associate it with a label.
qplt.plot(cube, label=cube_label)
# Add the legend with 2 columns.
plt.legend(ncol=2)
# Put a grid on the plot.
plt.grid(True)
# Tell matplotlib not to extend the plot axes range to nicely
# rounded numbers.
plt.axis('tight')
# Finally, show it.
iplt.show()
def main():
# Load data
filepath = iris.sample_data_path("orca2_votemper.nc")
cube = iris.load_cube(filepath)
# Choose plot projections
projections = {}
projections["Mollweide"] = ccrs.Mollweide()
projections["PlateCarree"] = ccrs.PlateCarree()
projections["NorthPolarStereo"] = ccrs.NorthPolarStereo()
projections["Orthographic"] = ccrs.Orthographic(central_longitude=-90,
central_latitude=45)
pcarree = projections["PlateCarree"]
# Transform cube to target projection
new_cube, extent = iris.analysis.cartography.project(cube,
pcarree,
nx=400,
ny=200)
# Plot data in each projection
for name in sorted(projections):
fig = plt.figure()
fig.suptitle("ORCA2 Data Projected to {}".format(name))
# Set up axes and title
ax = plt.subplot(projection=projections[name])
# Set limits
ax.set_global()
# plot with Iris quickplot pcolormesh
qplt.pcolormesh(new_cube)
# Draw coastlines
ax.coastlines()
iplt.show()
def main():
fname = iris.sample_data_path("NAME_output.txt")
boundary_volc_ash_constraint = iris.Constraint("VOLCANIC_ASH_AIR_CONCENTRATION", flight_level="From FL000 - FL200")
# Callback shown as None to illustrate where a cube-level callback function would be used if required
cube = iris.load_cube(fname, boundary_volc_ash_constraint, callback=None)
# draw contour levels for the data (the top level is just a catch-all)
levels = (0.0002, 0.002, 0.004, 1e10)
cs = iplt.contourf(cube, levels=levels, colors=("#80ffff", "#939598", "#e00404"))
# draw a black outline at the lowest contour to highlight affected areas
iplt.contour(cube, levels=(levels[0], 100), colors="black")
# set an extent and a background image for the map
ax = plt.gca()
ax.set_extent((-90, 20, 20, 75))
ax.stock_img("ne_shaded")
# make a legend, with custom labels, for the coloured contour set
artists, _ = cs.legend_elements()
labels = [
r"$%s < x \leq %s$" % (levels[0], levels[1]),
r"$%s < x \leq %s$" % (levels[1], levels[2]),
r"$x > %s$" % levels[2],
]
ax.legend(artists, labels, title="Ash concentration / g m-3", loc="upper left")
time = cube.coord("time")
time_date = time.units.num2date(time.points[0]).strftime(UTC_format)
plt.title("Volcanic ash concentration forecast\nvalid at %s" % time_date)
iplt.show()
def main():
# Enable a future option, to ensure that the netcdf load works the same way
# as in future Iris versions.
iris.FUTURE.netcdf_promote = True
# Load the whole time-sequence as a single cube.
file_path = iris.sample_data_path('E1_north_america.nc')
cube = iris.load_cube(file_path)
# Make an aggregator from the user function.
SPELL_COUNT = Aggregator('spell_count',
count_spells,
units_func=lambda units: 1)
# Define the parameters of the test.
threshold_temperature = 280.0
spell_years = 5
# Calculate the statistic.
warm_periods = cube.collapsed('time', SPELL_COUNT,
threshold=threshold_temperature,
spell_length=spell_years)
warm_periods.rename('Number of 5-year warm spells in 240 years')
# Plot the results.
qplt.contourf(warm_periods, cmap='RdYlBu_r')
plt.gca().coastlines()
iplt.show()
def main():
fname = iris.sample_data_path('/nfs/a266/data/CMIP5_AFRICA/BC_0.5x0.5/IPSL-CM5A-LR/historical/tasmax_WFDEI_1979-2013_0.5x0.5_day_IPSL-CM5A-LR_africa_historical_r1i1p1_full.nc')
soi = iris.load_cube(fname)
# Window length for filters.
window = 121
# Construct 2-year (24-month) and 7-year (84-month) low pass filters
# for the SOI data which is monthly.
wgts24 = low_pass_weights(window, 1. / 24.)
wgts84 = low_pass_weights(window, 1. / 84.)
soi24 = soi.rolling_window('time',
iris.analysis.SUM,
len(wgts24),
weights=wgts24)
soi84 = soi.rolling_window('time',
iris.analysis.SUM,
len(wgts84),
weights=wgts84)
# Plot the SOI time series and both filtered versions.
plt.figure(figsize=(9, 4))
iplt.plot(soi, color='0.7', linewidth=1., linestyle='-',alpha=1., label='no filter')
iplt.plot(soi24, color='b', linewidth=2., linestyle='-',alpha=.7, label='2-year filter')
iplt.plot(soi84, color='r', linewidth=2., linestyle='-',alpha=.7, label='7-year filter')
plt.ylim([-4, 4])
plt.title('West Africa')
plt.xlabel('Time')
plt.ylabel('SOI')
plt.legend(fontsize=10)
iplt.show()
def main():
# Load data
filepath = iris.sample_data_path('orca2_votemper.nc')
cube = iris.load_cube(filepath)
# Choose plot projections
projections = {}
projections['Mollweide'] = ccrs.Mollweide()
projections['PlateCarree'] = ccrs.PlateCarree()
projections['NorthPolarStereo'] = ccrs.NorthPolarStereo()
projections['Orthographic'] = ccrs.Orthographic(central_longitude=-90,
central_latitude=45)
pcarree = projections['PlateCarree']
# Transform cube to target projection
new_cube, extent = iris.analysis.cartography.project(cube, pcarree,
nx=400, ny=200)
# Plot data in each projection
for name in sorted(projections):
fig = plt.figure()
fig.suptitle('ORCA2 Data Projected to {}'.format(name))
# Set up axes and title
ax = plt.subplot(projection=projections[name])
# Set limits
ax.set_global()
# plot with Iris quickplot pcolormesh
qplt.pcolormesh(new_cube)
# Draw coastlines
ax.coastlines()
iplt.show()
def main():
# Enable a future option, to ensure that the netcdf load works the same way
# as in future Iris versions.
iris.FUTURE.netcdf_promote = True
# Load the gridded temperature and salinity data.
fname = iris.sample_data_path('atlantic_profiles.nc')
cubes = iris.load(fname)
theta, = cubes.extract('sea_water_potential_temperature')
salinity, = cubes.extract('sea_water_practical_salinity')
# Extract profiles of temperature and salinity from a particular point in
# the southern portion of the domain, and limit the depth of the profile
# to 1000m.
lon_cons = iris.Constraint(longitude=330.5)
lat_cons = iris.Constraint(latitude=lambda l: -10 < l < -9)
depth_cons = iris.Constraint(depth=lambda d: d <= 1000)
theta_1000m = theta.extract(depth_cons & lon_cons & lat_cons)
salinity_1000m = salinity.extract(depth_cons & lon_cons & lat_cons)
# Plot these profiles on the same set of axes. In each case we call plot
# with two arguments, the cube followed by the depth coordinate. Putting
# them in this order places the depth coordinate on the y-axis.
# The first plot is in the default axes. We'll use the same color for the
# curve and its axes/tick labels.
plt.figure(figsize=(5, 6))
temperature_color = (.3, .4, .5)
ax1 = plt.gca()
iplt.plot(theta_1000m, theta_1000m.coord('depth'), linewidth=2,
color=temperature_color, alpha=.75)
ax1.set_xlabel('Potential Temperature / K', color=temperature_color)
ax1.set_ylabel('Depth / m')
for ticklabel in ax1.get_xticklabels():
ticklabel.set_color(temperature_color)
# To plot salinity in the same axes we use twiny(). We'll use a different
# color to identify salinity.
salinity_color = (.6, .1, .15)
ax2 = plt.gca().twiny()
iplt.plot(salinity_1000m, salinity_1000m.coord('depth'), linewidth=2,
color=salinity_color, alpha=.75)
ax2.set_xlabel('Salinity / PSU', color=salinity_color)
for ticklabel in ax2.get_xticklabels():
ticklabel.set_color(salinity_color)
plt.tight_layout()
iplt.show()
# Now plot a T-S diagram using scatter. We'll use all the profiles here,
# and each point will be coloured according to its depth.
plt.figure(figsize=(6, 6))
depth_values = theta.coord('depth').points
for s, t in iris.iterate.izip(salinity, theta, coords='depth'):
iplt.scatter(s, t, c=depth_values, marker='+', cmap='RdYlBu_r')
ax = plt.gca()
ax.set_xlabel('Salinity / PSU')
ax.set_ylabel('Potential Temperature / K')
cb = plt.colorbar(orientation='horizontal')
cb.set_label('Depth / m')
plt.tight_layout()
iplt.show()
def main():
file_path = iris.sample_data_path('polar_stereo.grib2')
cube = iris.load_cube(file_path)
qplt.contourf(cube)
ax = plt.gca()
ax.coastlines()
ax.gridlines()
iplt.show()
def main():
file_path = iris.sample_data_path("polar_stereo.grib2")
cube = iris.load_cube(file_path)
qplt.contourf(cube)
ax = plt.gca()
ax.coastlines()
ax.gridlines()
iplt.show()
def main():
file_path = iris.sample_data_path("toa_brightness_stereographic.nc")
cube = iris.load_cube(file_path)
qplt.contourf(cube)
ax = plt.gca()
ax.coastlines()
ax.gridlines()
iplt.show()
def main():
# Load the monthly-valued Southern Oscillation Index (SOI) time-series.
fname = iris.sample_data_path("SOI_Darwin.nc")
soi = iris.load_cube(fname)
# Window length for filters.
window = 121
# Construct 2-year (24-month) and 7-year (84-month) low pass filters
# for the SOI data which is monthly.
wgts24 = low_pass_weights(window, 1.0 / 24.0)
wgts84 = low_pass_weights(window, 1.0 / 84.0)
# Apply each filter using the rolling_window method used with the weights
# keyword argument. A weighted sum is required because the magnitude of
# the weights are just as important as their relative sizes.
soi24 = soi.rolling_window("time",
iris.analysis.SUM,
len(wgts24),
weights=wgts24)
soi84 = soi.rolling_window("time",
iris.analysis.SUM,
len(wgts84),
weights=wgts84)
# Plot the SOI time series and both filtered versions.
plt.figure(figsize=(9, 4))
iplt.plot(
soi,
color="0.7",
linewidth=1.0,
linestyle="-",
alpha=1.0,
label="no filter",
)
iplt.plot(
soi24,
color="b",
linewidth=2.0,
linestyle="-",
alpha=0.7,
label="2-year filter",
)
iplt.plot(
soi84,
color="r",
linewidth=2.0,
linestyle="-",
alpha=0.7,
label="7-year filter",
)
plt.ylim([-4, 4])
plt.title("Southern Oscillation Index (Darwin Only)")
plt.xlabel("Time")
plt.ylabel("SOI")
plt.legend(fontsize=10)
iplt.show()
def main():
fname = iris.sample_data_path("colpex.pp")
# The list of phenomena of interest
phenomena = ["air_potential_temperature", "air_pressure"]
# Define the constraint on standard name and model level
constraints = [
iris.Constraint(phenom, model_level_number=1) for phenom in phenomena
]
air_potential_temperature, air_pressure = iris.load_cubes(
fname, constraints
)
# Define a coordinate which represents 1000 hPa
p0 = coords.AuxCoord(1000, long_name="P0", units="hPa")
# Convert reference pressure 'p0' into the same units as 'air_pressure'
p0.convert_units(air_pressure.units)
# Calculate Exner pressure
exner_pressure = (air_pressure / p0) ** (287.05 / 1005.0)
# Set the name (the unit is scalar)
exner_pressure.rename("exner_pressure")
# Calculate air_temp
air_temperature = exner_pressure * air_potential_temperature
# Set the name (the unit is K)
air_temperature.rename("air_temperature")
# Now create an iterator which will give us lat lon slices of
# exner pressure and air temperature in the form
# (exner_slice, air_temp_slice).
lat_lon_slice_pairs = iris.iterate.izip(
exner_pressure,
air_temperature,
coords=["grid_latitude", "grid_longitude"],
)
# For the purposes of this example, we only want to demonstrate the first
# plot.
lat_lon_slice_pairs = [next(lat_lon_slice_pairs)]
plt.figure(figsize=(8, 4))
for exner_slice, air_temp_slice in lat_lon_slice_pairs:
plt.subplot(121)
cont = qplt.contourf(exner_slice)
# The default colorbar has a few too many ticks on it, causing text to
# overlap. Therefore, limit the number of ticks.
limit_colorbar_ticks(cont)
plt.subplot(122)
cont = qplt.contourf(air_temp_slice)
limit_colorbar_ticks(cont)
iplt.show()
def main():
# Enable a future option, to ensure that the netcdf load works the same way
# as in future Iris versions.
iris.FUTURE.netcdf_promote = True
# Load the monthly-valued Southern Oscillation Index (SOI) time-series.
fname = iris.sample_data_path('SOI_Darwin.nc')
soi = iris.load_cube(fname)
# Window length for filters.
window = 121
# Construct 2-year (24-month) and 7-year (84-month) low pass filters
# for the SOI data which is monthly.
wgts24 = low_pass_weights(window, 1. / 24.)
wgts84 = low_pass_weights(window, 1. / 84.)
# Apply each filter using the rolling_window method used with the weights
# keyword argument. A weighted sum is required because the magnitude of
# the weights are just as important as their relative sizes.
soi24 = soi.rolling_window('time',
iris.analysis.SUM,
len(wgts24),
weights=wgts24)
soi84 = soi.rolling_window('time',
iris.analysis.SUM,
len(wgts84),
weights=wgts84)
# Plot the SOI time series and both filtered versions.
plt.figure(figsize=(9, 4))
iplt.plot(soi,
color='0.7',
linewidth=1.,
linestyle='-',
alpha=1.,
label='no filter')
iplt.plot(soi24,
color='b',
linewidth=2.,
linestyle='-',
alpha=.7,
label='2-year filter')
iplt.plot(soi84,
color='r',
linewidth=2.,
linestyle='-',
alpha=.7,
label='7-year filter')
plt.ylim([-4, 4])
plt.title('Southern Oscillation Index (Darwin Only)')
plt.xlabel('Time')
plt.ylabel('SOI')
plt.legend(fontsize=10)
iplt.show()
def main():
fname = iris.sample_data_path('air_temp.pp')
temperature_orig = iris.load_cube(fname)
temperature_noisy = copy.deepcopy(temperature_orig)
sx = (temperature_orig.data.shape)[0]
sy = (temperature_orig.data.shape)[1]
gaussian_noise = np.random.normal(loc=0.0, scale=5, size=(sx, sy))
gaussian_noise[:sx/4, :] = 0
gaussian_noise[(3*sx)/4:, :] = 0
gaussian_noise[:, sy/4:(3*sy)/4] = 0
temperature_noisy.data = 2*temperature_noisy.data + gaussian_noise
#Original data
plt.figure(figsize=(12, 5))
plt.subplot(221)
qplt.contourf(temperature_orig, 15)
plt.gca().coastlines()
#Noisy data
plt.subplot(222)
qplt.contourf(temperature_noisy, 15)
plt.gca().coastlines()
# Plot scatter
scatter_x = temperature_orig.data.flatten()
scatter_y = temperature_noisy.data.flatten()
plt.subplot(223)
plt.plot(scatter_x, scatter_y, '.', label="scatter")
coeffs = np.polyfit(scatter_x, scatter_y, 1)
print(coeffs)
plt.title("Scatter plot")
plt.xlabel("orig [K]")
plt.ylabel("noisy [K]")
fitted_y = np.polyval(coeffs, scatter_x)
plt.plot(scatter_x, fitted_y, 'k', label="fit")
plt.text(np.min(scatter_x), np.max(fitted_y), "\nax+b\na=%f3\nb=%g4" % (coeffs[0], coeffs[1]))
#Plot
diff_y = scatter_y - fitted_y
temperature_diff = copy.deepcopy(temperature_orig)
temperature_diff.data = diff_y.reshape(temperature_noisy.data.shape)
temperature_diff.standard_name = None
temperature_diff.long_name = "Residual from fitted curve"
temperature_diff.var_name = "Hello_World"
plt.subplot(224)
qplt.contourf(temperature_diff, 15)
plt.gca().coastlines()
iplt.show()
def main():
fname = iris.sample_data_path('colpex.pp')
# The list of phenomena of interest
phenomena = ['air_potential_temperature', 'air_pressure']
# Define the constraint on standard name and model level
constraints = [iris.Constraint(phenom, model_level_number=1) for
phenom in phenomena]
air_potential_temperature, air_pressure = iris.load_cubes(fname,
constraints)
# Define a coordinate which represents 1000 hPa
p0 = coords.AuxCoord(1000, long_name='P0', units='hPa')
# Convert reference pressure 'p0' into the same units as 'air_pressure'
p0.convert_units(air_pressure.units)
# Calculate Exner pressure
exner_pressure = (air_pressure / p0) ** (287.05 / 1005.0)
# Set the name (the unit is scalar)
exner_pressure.rename('exner_pressure')
# Calculate air_temp
air_temperature = exner_pressure * air_potential_temperature
# Set the name (the unit is K)
air_temperature.rename('air_temperature')
# Now create an iterator which will give us lat lon slices of
# exner pressure and air temperature in the form
# (exner_slice, air_temp_slice).
lat_lon_slice_pairs = iris.iterate.izip(exner_pressure,
air_temperature,
coords=['grid_latitude',
'grid_longitude'])
# For the purposes of this example, we only want to demonstrate the first
# plot.
lat_lon_slice_pairs = [next(lat_lon_slice_pairs)]
plt.figure(figsize=(8, 4))
for exner_slice, air_temp_slice in lat_lon_slice_pairs:
plt.subplot(121)
cont = qplt.contourf(exner_slice)
# The default colorbar has a few too many ticks on it, causing text to
# overlap. Therefore, limit the number of ticks.
limit_colorbar_ticks(cont)
plt.subplot(122)
cont = qplt.contourf(air_temp_slice)
limit_colorbar_ticks(cont)
iplt.show()
def main():
# Enable a future option, to ensure that the grib load works the same way
# as in future Iris versions.
iris.FUTURE.strict_grib_load = True
file_path = iris.sample_data_path('polar_stereo.grib2')
cube = iris.load_cube(file_path)
qplt.contourf(cube)
ax = plt.gca()
ax.coastlines()
ax.gridlines()
iplt.show()
def main():
# Load data into three Cubes, one for each set of PP files
e1 = iris.load_strict(iris.sample_data_path('E1_north_america.nc'))
a1b = iris.load_strict(iris.sample_data_path('A1B_north_america.nc'))
# load in the global pre-industrial mean temperature, and limit the domain to
# the same North American region that e1 and a1b are at.
north_america = iris.Constraint(
longitude=lambda v: 225 <= v <= 315,
latitude=lambda v: 15 <= v <= 60,
)
pre_industrial = iris.load_strict(iris.sample_data_path('pre-industrial.pp'),
north_america
)
pre_industrial_mean = pre_industrial.collapsed(['latitude', 'longitude'], iris.analysis.MEAN)
e1_mean = e1.collapsed(['latitude', 'longitude'], iris.analysis.MEAN)
a1b_mean = a1b.collapsed(['latitude', 'longitude'], iris.analysis.MEAN)
# Show ticks 30 years apart
plt.gca().xaxis.set_major_locator(mdates.YearLocator(30))
# Label the ticks with year data
plt.gca().format_xdata = mdates.DateFormatter('%Y')
# Plot the datasets
qplt.plot(e1_mean, coords=['time'], label='E1 scenario', lw=1.5, color='blue')
qplt.plot(a1b_mean, coords=['time'], label='A1B-Image scenario', lw=1.5, color='red')
# Draw a horizontal line showing the pre industrial mean
plt.axhline(y=pre_industrial_mean.data, color='gray', linestyle='dashed', label='pre-industrial', lw=1.5)
# Establish where r and t have the same data, i.e. the observations
common = numpy.where(a1b_mean.data == e1_mean.data)[0]
observed = a1b_mean[common]
# Plot the observed data
qplt.plot(observed, coords=['time'], label='observed', color='black', lw=1.5)
# Add a legend and title
plt.legend(loc="upper left")
plt.title('North American mean air temperature', fontsize=18)
plt.xlabel('Time / year')
plt.grid()
iplt.show()
def main():
fname = iris.sample_data_path('air_temp.pp')
temperature = iris.load_cube(fname)
# Plot #1: contourf with axes longitude from -180 to 180
plt.figure(figsize=(12, 5))
plt.subplot(121)
qplt.contourf(temperature, 15)
plt.gca().coastlines()
# Plot #2: contourf with axes longitude from 0 to 360
proj = ccrs.PlateCarree(central_longitude=-180.0)
plt.subplot(122, projection=proj)
qplt.contourf(temperature, 15)
plt.gca().coastlines()
iplt.show()
def main():
# Load the "total electron content" cube.
filename = iris.sample_data_path('space_weather.nc')
cube = iris.load_cube(filename, 'total electron content')
# Explicitly mask negative electron content.
cube.data = ma.masked_less(cube.data, 0)
# Plot the cube using one hundred colour levels.
qplt.contourf(cube, 100)
plt.title('Total Electron Content')
plt.xlabel('longitude / degrees')
plt.ylabel('latitude / degrees')
plt.gca().stock_img()
plt.gca().coastlines()
iplt.show()
def main():
fname = iris.sample_data_path('hybrid_height.nc')
theta = iris.load_cube(fname)
# Extract a single height vs longitude cross-section. N.B. This could easily be changed to
# extract a specific slice, or even to loop over *all* cross section slices.
cross_section = next(theta.slices(['grid_longitude', 'model_level_number']))
qplt.contourf(cross_section, coords=['grid_longitude', 'altitude'])
iplt.show()
# Now do the equivalent plot, only against model level
plt.figure()
qplt.contourf(cross_section, coords=['grid_longitude', 'model_level_number'])
iplt.show()
def main():
fname = iris.sample_data_path('air_temp.pp')
temperature = iris.load_cube(fname)
# Plot #1: contourf with axes longitude from -180 to 180
fig = plt.figure(figsize=(12, 5))
plt.subplot(121)
qplt.contourf(temperature, 15)
plt.gca().coastlines()
# Plot #2: contourf with axes longitude from 0 to 360
proj = ccrs.PlateCarree(central_longitude=-180.0)
ax = plt.subplot(122, projection=proj)
qplt.contourf(temperature, 15)
plt.gca().coastlines()
iplt.show()
def main():
fname = iris.sample_data_path('hybrid_height.nc')
theta = iris.load_cube(fname)
# Extract a single height vs longitude cross-section. N.B. This could easily be changed to
# extract a specific slice, or even to loop over *all* cross section slices.
cross_section = next(theta.slices(['grid_longitude', 'model_level_number']))
qplt.contourf(cross_section, coords=['grid_longitude', 'altitude'],
cmap='RdBu_r')
iplt.show()
# Now do the equivalent plot, only against model level
plt.figure()
qplt.contourf(cross_section, coords=['grid_longitude', 'model_level_number'],
cmap='RdBu_r')
iplt.show()
def main():
# Load data into three Cubes, one for each set of PP files
e1 = iris.load_cube(iris.sample_data_path("E1_north_america.nc"))
a1b = iris.load_cube(iris.sample_data_path("A1B_north_america.nc"))
# load in the global pre-industrial mean temperature, and limit the domain to
# the same North American region that e1 and a1b are at.
north_america = iris.Constraint(longitude=lambda v: 225 <= v <= 315, latitude=lambda v: 15 <= v <= 60)
pre_industrial = iris.load_cube(iris.sample_data_path("pre-industrial.pp"), north_america)
pre_industrial_mean = pre_industrial.collapsed(["latitude", "longitude"], iris.analysis.MEAN)
e1_mean = e1.collapsed(["latitude", "longitude"], iris.analysis.MEAN)
a1b_mean = a1b.collapsed(["latitude", "longitude"], iris.analysis.MEAN)
# Show ticks 30 years apart
plt.gca().xaxis.set_major_locator(mdates.YearLocator(30))
# Label the ticks with year data
plt.gca().format_xdata = mdates.DateFormatter("%Y")
# Plot the datasets
qplt.plot(e1_mean, coords=["time"], label="E1 scenario", lw=1.5, color="blue")
qplt.plot(a1b_mean, coords=["time"], label="A1B-Image scenario", lw=1.5, color="red")
# Draw a horizontal line showing the pre industrial mean
plt.axhline(y=pre_industrial_mean.data, color="gray", linestyle="dashed", label="pre-industrial", lw=1.5)
# Establish where r and t have the same data, i.e. the observations
common = np.where(a1b_mean.data == e1_mean.data)[0]
observed = a1b_mean[common]
# Plot the observed data
qplt.plot(observed, coords=["time"], label="observed", color="black", lw=1.5)
# Add a legend and title
plt.legend(loc="upper left")
plt.title("North American mean air temperature", fontsize=18)
plt.xlabel("Time / year")
plt.grid()
iplt.show()
def main():
# Enable a future option, to ensure that the netcdf load works the same way
# as in future Iris versions.
iris.FUTURE.netcdf_promote = True
# Load the monthly-valued Southern Oscillation Index (SOI) time-series.
fname = iris.sample_data_path('SOI_Darwin.nc')
soi = iris.load_cube(fname)
# Window length for filters.
window = 121
# Construct 2-year (24-month) and 7-year (84-month) low pass filters
# for the SOI data which is monthly.
wgts24 = low_pass_weights(window, 1. / 24.)
wgts84 = low_pass_weights(window, 1. / 84.)
# Apply each filter using the rolling_window method used with the weights
# keyword argument. A weighted sum is required because the magnitude of
# the weights are just as important as their relative sizes.
soi24 = soi.rolling_window('time',
iris.analysis.SUM,
len(wgts24),
weights=wgts24)
soi84 = soi.rolling_window('time',
iris.analysis.SUM,
len(wgts84),
weights=wgts84)
# Plot the SOI time series and both filtered versions.
plt.figure(figsize=(9, 4))
iplt.plot(soi, color='0.7', linewidth=1., linestyle='-',
alpha=1., label='no filter')
iplt.plot(soi24, color='b', linewidth=2., linestyle='-',
alpha=.7, label='2-year filter')
iplt.plot(soi84, color='r', linewidth=2., linestyle='-',
alpha=.7, label='7-year filter')
plt.ylim([-4, 4])
plt.title('Southern Oscillation Index (Darwin Only)')
plt.xlabel('Time')
plt.ylabel('SOI')
plt.legend(fontsize=10)
iplt.show()
def main():
fname = iris.sample_data_path("NAME_output.txt")
boundary_volc_ash_constraint = iris.Constraint(
"VOLCANIC_ASH_AIR_CONCENTRATION", flight_level="From FL000 - FL200")
# Callback shown as None to illustrate where a cube-level callback function
# would be used if required
cube = iris.load_cube(fname, boundary_volc_ash_constraint, callback=None)
# draw contour levels for the data (the top level is just a catch-all)
levels = (0.0002, 0.002, 0.004, 1e10)
cs = iplt.contourf(
cube,
levels=levels,
colors=("#80ffff", "#939598", "#e00404"),
)
# draw a black outline at the lowest contour to highlight affected areas
iplt.contour(cube, levels=(levels[0], 100), colors="black")
# set an extent and a background image for the map
ax = plt.gca()
ax.set_extent((-90, 20, 20, 75))
ax.stock_img("ne_shaded")
# make a legend, with custom labels, for the coloured contour set
artists, _ = cs.legend_elements()
labels = [
r"$%s < x \leq %s$" % (levels[0], levels[1]),
r"$%s < x \leq %s$" % (levels[1], levels[2]),
r"$x > %s$" % levels[2],
]
ax.legend(artists,
labels,
title="Ash concentration / g m-3",
loc="upper left")
time = cube.coord("time")
time_date = time.units.num2date(time.points[0]).strftime(UTC_format)
plt.title("Volcanic ash concentration forecast\nvalid at %s" % time_date)
iplt.show()
def visualization(cube_regrid):
# support NetCDF
iris.FUTURE.netcdf_promote = True
print cube_regrid
fig2 = plt.figure()
fig2.suptitle('Oceanic Meridional Energy Transport in 1993 (GLORYS2V3)')
# Set up axes and title
#ax = plt.subplot(projection=ccrs.PlateCarree())
ax = plt.axes(projection=ccrs.PlateCarree())
# Set limits
ax.set_global()
# Draw coastlines
ax.coastlines()
# set gridlines and ticks
gl = ax.gridlines(crs=ccrs.PlateCarree(),
draw_labels=True,
linewidth=1,
color='gray',
alpha=0.5,
linestyle='--')
gl.xlabels_top = False
gl.xlabel_style = {'size': 11, 'color': 'gray'}
#gl.xlines = False
#gl.set_xticks()
#gl.set_yticks()
gl.xformatter = LONGITUDE_FORMATTER
gl.ylabel_style = {'size': 11, 'color': 'gray'}
#ax.ylabels_left = False
gl.yformatter = LATITUDE_FORMATTER
# plot with Iris quickplot pcolormesh
cs = iplt.pcolormesh(cube_regrid / 1000,
cmap='coolwarm',
vmin=-0.5,
vmax=0.5)
# Add a citation to the plot.
#iplt.citation(iris.plot.BREWER_CITE)
cbar = fig2.colorbar(cs,
extend='both',
orientation='horizontal',
shrink=1.0)
cbar.set_label('PW (1E+15W)')
iplt.show()
fig2.savefig(output_path + os.sep + 'OMET_GLORYS2V3.jpg', dpi=500)
def main():
# Enable a future option, to ensure that the netcdf load works the same way
# as in future Iris versions.
iris.FUTURE.netcdf_promote = True
# Load the "total electron content" cube.
filename = iris.sample_data_path('space_weather.nc')
cube = iris.load_cube(filename, 'total electron content')
# Explicitly mask negative electron content.
cube.data = ma.masked_less(cube.data, 0)
# Plot the cube using one hundred colour levels.
qplt.contourf(cube, 100)
plt.title('Total Electron Content')
plt.xlabel('longitude / degrees')
plt.ylabel('latitude / degrees')
plt.gca().stock_img()
plt.gca().coastlines()
iplt.show()
def visualization(cube_regrid, year):
print "Visualize the data on PlateCarree map!"
logging.info("Visualize the data on PlateCarree map!")
# support NetCDF
iris.FUTURE.netcdf_promote = True
print cube_regrid
fig2 = plt.figure()
fig2.suptitle('Oceanic Meridional Energy Transport in %d (ORAS4)' % (year))
# Set up axes and title
ax = plt.axes(projection=ccrs.PlateCarree())
# Set limits
ax.set_global()
# Draw coastlines
ax.coastlines()
# set gridlines and ticks
gl = ax.gridlines(crs=ccrs.PlateCarree(),
draw_labels=True,
linewidth=1,
color='gray',
alpha=0.5,
linestyle='--')
gl.xlabels_top = False
gl.xlabel_style = {'size': 11, 'color': 'gray'}
#gl.xlines = False
#gl.set_xticks()
#gl.set_yticks()
gl.xformatter = LONGITUDE_FORMATTER
gl.ylabel_style = {'size': 11, 'color': 'gray'}
#ax.ylabels_left = False
gl.yformatter = LATITUDE_FORMATTER
# plot with Iris quickplot pcolormesh
cs = iplt.pcolormesh(cube_regrid, cmap='coolwarm', vmin=-0.7, vmax=0.7)
cbar = fig2.colorbar(cs,
extend='both',
orientation='horizontal',
shrink=1.0)
cbar.set_label('PW (1E+15W)')
iplt.show()
fig2.savefig(output_path + os.sep + 'lat-lon' + os.sep +
'OMET_ORAS4_lat-lon_%d.png' % (year),
dpi=500)
def main():
file_path = iris.sample_data_path(
'/nfs/a266/data/CMIP5_AFRICA/BC_0.5x0.5/IPSL-CM5A-LR/historical/pr_WFDEI_1979-2013_0.5x0.5_day_IPSL-CM5A-LR_africa_historical_r1i1p1_full.nc'
)
cube = iris.load_cube(file_path)
cube_wafr = cube.intersection(latitude=(-10.0, 10.0),
longitude=(4.0, 25.0))
iris.coord_categorisation.add_year(cube_wafr, 'time', name='year')
iris.coord_categorisation.add_month_number(cube_wafr,
'time',
name='month_number')
iris.coord_categorisation.add_season(cube_wafr, 'time', name='season')
SPELL_COUNT = Aggregator('spell_count',
count_spells,
units_func=lambda units: 1)
threshold_rainfall = 0.1
spell_days = 10
dry_periods = cube.collapsed('time',
SPELL_COUNT,
threshold=threshold_rainfall,
spell_length=spell_days)
dry_periods.rename('Number of 10-days dry spells in 35 years')
qplt.contourf(dry_periods, cmap='RdYlBu_r')
plt.gca().coastlines()
iplt.show()
def main():
# Load the three files of sample NEMO data.
fname = iris.sample_data_path("NEMO/nemo_1m_*.nc")
cubes = iris.load(fname)
# Some attributes are unique to each file and must be blanked
# to allow concatenation.
differing_attrs = ["file_name", "name", "timeStamp", "TimeStamp"]
for cube in cubes:
for attribute in differing_attrs:
cube.attributes[attribute] = ""
# The cubes still cannot be concatenated because their time dimension is
# time_counter rather than time. time needs to be promoted to allow
# concatenation.
for cube in cubes:
promote_aux_coord_to_dim_coord(cube, "time")
# The cubes can now be concatenated into a single time series.
cube = cubes.concatenate_cube()
# Generate a time series plot of a single point
plt.figure()
y_point_index = 100
x_point_index = 100
qplt.plot(cube[:, y_point_index, x_point_index], "o-")
# Include the point's position in the plot's title
lat_point = cube.coord("latitude").points[y_point_index, x_point_index]
lat_string = "{:.3f}\u00B0 {}".format(abs(lat_point),
"N" if lat_point > 0.0 else "S")
lon_point = cube.coord("longitude").points[y_point_index, x_point_index]
lon_string = "{:.3f}\u00B0 {}".format(abs(lon_point),
"E" if lon_point > 0.0 else "W")
plt.title("{} at {} {}".format(cube.long_name.capitalize(), lat_string,
lon_string))
iplt.show()
def main():
# Enable a future option, to ensure that the netcdf load works the same way
# as in future Iris versions.
iris.FUTURE.netcdf_promote = True
# Load data
filepath = iris.sample_data_path('orca2_votemper.nc')
cube = iris.load_cube(filepath)
# Choose plot projections
projections = {}
projections['Mollweide'] = ccrs.Mollweide()
projections['PlateCarree'] = ccrs.PlateCarree()
projections['NorthPolarStereo'] = ccrs.NorthPolarStereo()
projections['Orthographic'] = ccrs.Orthographic(central_longitude=-90,
central_latitude=45)
pcarree = projections['PlateCarree']
# Transform cube to target projection
new_cube, extent = iris.analysis.cartography.project(cube,
pcarree,
nx=400,
ny=200)
# Plot data in each projection
for name in sorted(projections):
fig = plt.figure()
fig.suptitle('ORCA2 Data Projected to {}'.format(name))
# Set up axes and title
ax = plt.subplot(projection=projections[name])
# Set limits
ax.set_global()
# plot with Iris quickplot pcolormesh
qplt.pcolormesh(new_cube)
# Draw coastlines
ax.coastlines()
iplt.show()
def main():
# Load the three files of sample NEMO data.
fname = iris.sample_data_path('NEMO/nemo_1m_*.nc')
cubes = iris.load(fname)
# Some attributes are unique to each file and must be blanked
# to allow concatenation.
differing_attrs = ['file_name', 'name', 'timeStamp', 'TimeStamp']
for cube in cubes:
for attribute in differing_attrs:
cube.attributes[attribute] = ''
# The cubes still cannot be concatenated because their time dimension is
# time_counter rather than time. time needs to be promoted to allow
# concatenation.
for cube in cubes:
promote_aux_coord_to_dim_coord(cube, 'time')
# The cubes can now be concatenated into a single time series.
cube = cubes.concatenate_cube()
# Generate a time series plot of a single point
plt.figure()
y_point_index = 100
x_point_index = 100
qplt.plot(cube[:, y_point_index, x_point_index], 'o-')
# Include the point's position in the plot's title
lat_point = cube.coord('latitude').points[y_point_index, x_point_index]
lat_string = '{:.3f}\u00B0 {}'.format(abs(lat_point),
'N' if lat_point > 0. else 'S')
lon_point = cube.coord('longitude').points[y_point_index, x_point_index]
lon_string = '{:.3f}\u00B0 {}'.format(abs(lon_point),
'E' if lon_point > 0. else 'W')
plt.title('{} at {} {}'.format(cube.long_name.capitalize(), lat_string,
lon_string))
iplt.show()
def main():
# Enable a future option, to ensure that the netcdf load works the same way
# as in future Iris versions.
iris.FUTURE.netcdf_promote = True
# Load some test data.
fname = iris.sample_data_path('rotated_pole.nc')
air_pressure = iris.load_cube(fname)
# Plot #1: Point plot showing data values & a colorbar
plt.figure()
points = qplt.points(air_pressure, c=air_pressure.data)
cb = plt.colorbar(points, orientation='horizontal')
cb.set_label(air_pressure.units)
plt.gca().coastlines()
iplt.show()
# Plot #2: Contourf of the point based data
plt.figure()
qplt.contourf(air_pressure, 15)
plt.gca().coastlines()
iplt.show()
# Plot #3: Contourf overlayed by coloured point data
plt.figure()
qplt.contourf(air_pressure)
iplt.points(air_pressure, c=air_pressure.data)
plt.gca().coastlines()
iplt.show()
# For the purposes of this example, add some bounds to the latitude
# and longitude
air_pressure.coord('grid_latitude').guess_bounds()
air_pressure.coord('grid_longitude').guess_bounds()
# Plot #4: Block plot
plt.figure()
plt.axes(projection=ccrs.PlateCarree())
iplt.pcolormesh(air_pressure)
plt.gca().stock_img()
plt.gca().coastlines()
iplt.show()
def main():
# Load some test data.
fname = iris.sample_data_path("rotated_pole.nc")
air_pressure = iris.load_cube(fname)
# Plot #1: Point plot showing data values & a colorbar
plt.figure()
points = qplt.points(air_pressure, c=air_pressure.data)
cb = plt.colorbar(points, orientation="horizontal")
cb.set_label(air_pressure.units)
plt.gca().coastlines()
iplt.show()
# Plot #2: Contourf of the point based data
plt.figure()
qplt.contourf(air_pressure, 15)
plt.gca().coastlines()
iplt.show()
# Plot #3: Contourf overlayed by coloured point data
plt.figure()
qplt.contourf(air_pressure)
iplt.points(air_pressure, c=air_pressure.data)
plt.gca().coastlines()
iplt.show()
# For the purposes of this example, add some bounds to the latitude
# and longitude
air_pressure.coord("grid_latitude").guess_bounds()
air_pressure.coord("grid_longitude").guess_bounds()
# Plot #4: Block plot
plt.figure()
plt.axes(projection=ccrs.PlateCarree())
iplt.pcolormesh(air_pressure)
plt.gca().stock_img()
plt.gca().coastlines()
iplt.show()
def main():
# extract surface temperature cubes which have an ensemble member coordinate, adding appropriate lagged ensemble metadata
surface_temp = iris.load_cube(iris.sample_data_path('GloSea4', 'ensemble_???.pp'),
iris.Constraint('surface_temperature', realization=lambda value: True),
callback=realization_metadata,
)
# ----------------------------------------------------------------------------------------------------------------
# Plot #1: Ensemble postage stamps
# ----------------------------------------------------------------------------------------------------------------
# for the purposes of this example, take the last time element of the cube
last_timestep = surface_temp[:, -1, :, :]
# Make 50 evenly spaced levels which span the dataset
contour_levels = np.linspace(np.min(last_timestep.data), np.max(last_timestep.data), 50)
# Create a wider than normal figure to support our many plots
plt.figure(figsize=(12, 6), dpi=100)
# Also manually adjust the spacings which are used when creating subplots
plt.gcf().subplots_adjust(hspace=0.05, wspace=0.05, top=0.95, bottom=0.05, left=0.075, right=0.925)
# iterate over all possible latitude longitude slices
for cube in last_timestep.slices(['latitude', 'longitude']):
# get the ensemble member number from the ensemble coordinate
ens_member = cube.coord('realization').points[0]
# plot the data in a 4x4 grid, with each plot's position in the grid being determined by ensemble member number
# the special case for the 13th ensemble member is to have the plot at the bottom right
if ens_member == 13:
plt.subplot(4, 4, 16)
else:
plt.subplot(4, 4, ens_member+1)
cf = iplt.contourf(cube, contour_levels)
# add coastlines
plt.gca().coastlines()
# make an axes to put the shared colorbar in
colorbar_axes = plt.gcf().add_axes([0.35, 0.1, 0.3, 0.05])
colorbar = plt.colorbar(cf, colorbar_axes, orientation='horizontal')
colorbar.set_label('%s' % last_timestep.units)
# limit the colorbar to 8 tick marks
import matplotlib.ticker
colorbar.locator = matplotlib.ticker.MaxNLocator(8)
colorbar.update_ticks()
# get the time for the entire plot
time_coord = last_timestep.coord('time')
time = time_coord.units.num2date(time_coord.points[0])
# set a global title for the postage stamps with the date formated by "monthname year"
plt.suptitle('Surface temperature ensemble forecasts for %s' % time.strftime('%B %Y'))
iplt.show()
# ----------------------------------------------------------------------------------------------------------------
# Plot #2: ENSO plumes
# ----------------------------------------------------------------------------------------------------------------
# Nino 3.4 lies between: 170W and 120W, 5N and 5S, so define a constraint which matches this
nino_3_4_constraint = iris.Constraint(longitude=lambda v: -170+360 <= v <= -120+360, latitude=lambda v: -5 <= v <= 5)
nino_cube = surface_temp.extract(nino_3_4_constraint)
# Subsetting a circular longitude coordinate always results in a circular coordinate, so set the coordinate to be non-circular
nino_cube.coord('longitude').circular = False
# Calculate the horizontal mean for the nino region
mean = nino_cube.collapsed(['latitude', 'longitude'], iris.analysis.MEAN)
# Calculate the ensemble mean of the horizontal mean. To do this, remove the "forecast_period" and
# "forecast_reference_time" coordinates which span both "relalization" and "time".
mean.remove_coord("forecast_reference_time")
mean.remove_coord("forecast_period")
ensemble_mean = mean.collapsed('realization', iris.analysis.MEAN)
# take the ensemble mean from each ensemble member
mean -= ensemble_mean.data
plt.figure()
for ensemble_member in mean.slices(['time']):
# draw each ensemble member as a dashed line in black
iplt.plot(ensemble_member, '--k')
plt.title('Mean temperature anomaly for ENSO 3.4 region')
plt.xlabel('Time')
plt.ylabel('Temperature anomaly / K')
plt.show()
def main():
# Load data into three Cubes, one for each set of NetCDF files.
e1 = iris.load_cube(iris.sample_data_path('E1_north_america.nc'))
a1b = iris.load_cube(iris.sample_data_path('A1B_north_america.nc'))
# load in the global pre-industrial mean temperature, and limit the domain
# to the same North American region that e1 and a1b are at.
north_america = iris.Constraint(longitude=lambda v: 225 <= v <= 315,
latitude=lambda v: 15 <= v <= 60)
pre_industrial = iris.load_cube(iris.sample_data_path('pre-industrial.pp'),
north_america)
# Generate area-weights array. As e1 and a1b are on the same grid we can
# do this just once and re-use. This method requires bounds on lat/lon
# coords, so let's add some in sensible locations using the "guess_bounds"
# method.
e1.coord('latitude').guess_bounds()
e1.coord('longitude').guess_bounds()
e1_grid_areas = iris.analysis.cartography.area_weights(e1)
pre_industrial.coord('latitude').guess_bounds()
pre_industrial.coord('longitude').guess_bounds()
pre_grid_areas = iris.analysis.cartography.area_weights(pre_industrial)
# Perform the area-weighted mean for each of the datasets using the
# computed grid-box areas.
pre_industrial_mean = pre_industrial.collapsed(['latitude', 'longitude'],
iris.analysis.MEAN,
weights=pre_grid_areas)
e1_mean = e1.collapsed(['latitude', 'longitude'],
iris.analysis.MEAN,
weights=e1_grid_areas)
a1b_mean = a1b.collapsed(['latitude', 'longitude'],
iris.analysis.MEAN,
weights=e1_grid_areas)
# Show ticks 30 years apart
plt.gca().xaxis.set_major_locator(mdates.YearLocator(30))
# Plot the datasets
qplt.plot(e1_mean, label='E1 scenario', lw=1.5, color='blue')
qplt.plot(a1b_mean, label='A1B-Image scenario', lw=1.5, color='red')
# Draw a horizontal line showing the pre-industrial mean
plt.axhline(y=pre_industrial_mean.data,
color='gray',
linestyle='dashed',
label='pre-industrial',
lw=1.5)
# Constrain the period 1860-1999 and extract the observed data from a1b
constraint = iris.Constraint(
time=lambda cell: 1860 <= cell.point.year <= 1999)
with iris.FUTURE.context(cell_datetime_objects=True):
observed = a1b_mean.extract(constraint)
# Assert that this data set is the same as the e1 scenario:
# they share data up to the 1999 cut off.
assert np.all(
np.isclose(observed.data,
e1_mean.extract(constraint).data))
# Plot the observed data
qplt.plot(observed, label='observed', color='black', lw=1.5)
# Add a legend and title
plt.legend(loc="upper left")
plt.title('North American mean air temperature', fontsize=18)
plt.xlabel('Time / year')
plt.grid()
iplt.show()
def main():
# Load data into three Cubes, one for each set of NetCDF files.
e1 = iris.load_cube(iris.sample_data_path('E1_north_america.nc'))
a1b = iris.load_cube(iris.sample_data_path('A1B_north_america.nc'))
# load in the global pre-industrial mean temperature, and limit the domain
# to the same North American region that e1 and a1b are at.
north_america = iris.Constraint(longitude=lambda v: 225 <= v <= 315,
latitude=lambda v: 15 <= v <= 60)
pre_industrial = iris.load_cube(iris.sample_data_path('pre-industrial.pp'),
north_america)
# Generate area-weights array. As e1 and a1b are on the same grid we can
# do this just once and re-use. This method requires bounds on lat/lon
# coords, so let's add some in sensible locations using the "guess_bounds"
# method.
e1.coord('latitude').guess_bounds()
e1.coord('longitude').guess_bounds()
e1_grid_areas = iris.analysis.cartography.area_weights(e1)
pre_industrial.coord('latitude').guess_bounds()
pre_industrial.coord('longitude').guess_bounds()
pre_grid_areas = iris.analysis.cartography.area_weights(pre_industrial)
# Perform the area-weighted mean for each of the datasets using the
# computed grid-box areas.
pre_industrial_mean = pre_industrial.collapsed(['latitude', 'longitude'],
iris.analysis.MEAN,
weights=pre_grid_areas)
e1_mean = e1.collapsed(['latitude', 'longitude'],
iris.analysis.MEAN,
weights=e1_grid_areas)
a1b_mean = a1b.collapsed(['latitude', 'longitude'],
iris.analysis.MEAN,
weights=e1_grid_areas)
# Show ticks 30 years apart
plt.gca().xaxis.set_major_locator(mdates.YearLocator(30))
# Plot the datasets
qplt.plot(e1_mean, label='E1 scenario', lw=1.5, color='blue')
qplt.plot(a1b_mean, label='A1B-Image scenario', lw=1.5, color='red')
# Draw a horizontal line showing the pre-industrial mean
plt.axhline(y=pre_industrial_mean.data, color='gray', linestyle='dashed',
label='pre-industrial', lw=1.5)
# Establish where r and t have the same data, i.e. the observations
observed = a1b_mean[:np.argmin(np.isclose(a1b_mean.data, e1_mean.data))]
# Plot the observed data
qplt.plot(observed, label='observed', color='black', lw=1.5)
# Add a legend and title
plt.legend(loc="upper left")
plt.title('North American mean air temperature', fontsize=18)
plt.xlabel('Time / year')
plt.grid()
iplt.show()
def main():
# Load e1 and a1 using the callback to update the metadata
e1 = iris.load_cube(iris.sample_data_path('E1.2098.pp'),
callback=cop_metadata_callback)
a1b = iris.load_cube(iris.sample_data_path('A1B.2098.pp'),
callback=cop_metadata_callback)
# Load the global average data and add an 'Experiment' coord it
global_avg = iris.load_cube(iris.sample_data_path('pre-industrial.pp'))
# Define evenly spaced contour levels: -2.5, -1.5, ... 15.5, 16.5 with the
# specific colours
levels = np.arange(20) - 2.5
red = np.array([0, 0, 221, 239, 229, 217, 239, 234, 228, 222, 205, 196,
161, 137, 116, 89, 77, 60, 51]) / 256.
green = np.array([16, 217, 242, 243, 235, 225, 190, 160, 128, 87, 72, 59,
33, 21, 29, 30, 30, 29, 26]) / 256.
blue = np.array([255, 255, 243, 169, 99, 51, 63, 37, 39, 21, 27, 23, 22,
26, 29, 28, 27, 25, 22]) / 256.
# Put those colours into an array which can be passed to contourf as the
# specific colours for each level
colors = np.array([red, green, blue]).T
# Subtract the global
# Iterate over each latitude longitude slice for both e1 and a1b scenarios
# simultaneously
for e1_slice, a1b_slice in zip(e1.slices(['latitude', 'longitude']),
a1b.slices(['latitude', 'longitude'])):
time_coord = a1b_slice.coord('time')
# Calculate the difference from the mean
delta_e1 = e1_slice - global_avg
delta_a1b = a1b_slice - global_avg
# Make a wider than normal figure to house two maps side-by-side
fig = plt.figure(figsize=(12, 5))
# Get the time datetime from the coordinate
time = time_coord.units.num2date(time_coord.points[0])
# Set a title for the entire figure, giving the time in a nice format
# of "MonthName Year". Also, set the y value for the title so that it
# is not tight to the top of the plot.
fig.suptitle(
'Annual Temperature Predictions for ' + time.strftime("%Y"),
y=0.9,
fontsize=18)
# Add the first subplot showing the E1 scenario
plt.subplot(121)
plt.title('HadGEM2 E1 Scenario', fontsize=10)
iplt.contourf(delta_e1, levels, colors=colors, extend='both')
plt.gca().coastlines()
# get the current axes' subplot for use later on
plt1_ax = plt.gca()
# Add the second subplot showing the A1B scenario
plt.subplot(122)
plt.title('HadGEM2 A1B-Image Scenario', fontsize=10)
contour_result = iplt.contourf(delta_a1b, levels, colors=colors,
extend='both')
plt.gca().coastlines()
# get the current axes' subplot for use later on
plt2_ax = plt.gca()
# Now add a colourbar who's leftmost point is the same as the leftmost
# point of the left hand plot and rightmost point is the rightmost
# point of the right hand plot
# Get the positions of the 2nd plot and the left position of the 1st
# plot
left, bottom, width, height = plt2_ax.get_position().bounds
first_plot_left = plt1_ax.get_position().bounds[0]
# the width of the colorbar should now be simple
width = left - first_plot_left + width
# Add axes to the figure, to place the colour bar
colorbar_axes = fig.add_axes([first_plot_left, bottom + 0.07,
width, 0.03])
# Add the colour bar
cbar = plt.colorbar(contour_result, colorbar_axes,
orientation='horizontal')
# Label the colour bar and add ticks
cbar.set_label(e1_slice.units)
cbar.ax.tick_params(length=0)
iplt.show()
def main():
# Enable a future option, to ensure that the netcdf load works the same way
# as in future Iris versions.
iris.FUTURE.netcdf_promote = True
# Load a sample air temperatures sequence.
file_path = iris.sample_data_path('E1_north_america.nc')
temperatures = iris.load_cube(file_path)
# Create a year-number coordinate from the time information.
iris.coord_categorisation.add_year(temperatures, 'time')
# Create a sample anomaly field for one chosen year, by extracting that
# year and subtracting the time mean.
sample_year = 1982
year_temperature = temperatures.extract(iris.Constraint(year=sample_year))
time_mean = temperatures.collapsed('time', iris.analysis.MEAN)
anomaly = year_temperature - time_mean
# Construct a plot title string explaining which years are involved.
years = temperatures.coord('year').points
plot_title = 'Temperature anomaly'
plot_title += '\n{} differences from {}-{} average.'.format(
sample_year, years[0], years[-1])
# Define scaling levels for the logarithmic colouring.
minimum_log_level = 0.1
maximum_scale_level = 3.0
# Use a standard colour map which varies blue-white-red.
# For suitable options, see the 'Diverging colormaps' section in:
# http://matplotlib.org/examples/color/colormaps_reference.html
anom_cmap = 'bwr'
# Create a 'logarithmic' data normalization.
anom_norm = mcols.SymLogNorm(linthresh=minimum_log_level,
linscale=0,
vmin=-maximum_scale_level,
vmax=maximum_scale_level)
# Setting "linthresh=minimum_log_level" makes its non-logarithmic
# data range equal to our 'zero band'.
# Setting "linscale=0" maps the whole zero band to the middle colour value
# (i.e. 0.5), which is the neutral point of a "diverging" style colormap.
# Create an Axes, specifying the map projection.
plt.axes(projection=ccrs.LambertConformal())
# Make a pseudocolour plot using this colour scheme.
mesh = iplt.pcolormesh(anomaly, cmap=anom_cmap, norm=anom_norm)
# Add a colourbar, with extensions to show handling of out-of-range values.
bar = plt.colorbar(mesh, orientation='horizontal', extend='both')
# Set some suitable fixed "logarithmic" colourbar tick positions.
tick_levels = [-3, -1, -0.3, 0.0, 0.3, 1, 3]
bar.set_ticks(tick_levels)
# Modify the tick labels so that the centre one shows "+/-<minumum-level>".
tick_levels[3] = r'$\pm${:g}'.format(minimum_log_level)
bar.set_ticklabels(tick_levels)
# Label the colourbar to show the units.
bar.set_label('[{}, log scale]'.format(anomaly.units))
# Add coastlines and a title.
plt.gca().coastlines()
plt.title(plot_title)
# Display the result.
iplt.show()
def main():
# Load e1 and a1 using the callback to update the metadata
e1 = iris.load_cube(iris.sample_data_path('E1.2098.pp'),
callback=cop_metadata_callback)
a1b = iris.load_cube(iris.sample_data_path('A1B.2098.pp'),
callback=cop_metadata_callback)
# Load the global average data and add an 'Experiment' coord it
global_avg = iris.load_cube(iris.sample_data_path('pre-industrial.pp'))
# Define evenly spaced contour levels: -2.5, -1.5, ... 15.5, 16.5 with the
# specific colours
levels = np.arange(20) - 2.5
red = np.array([
0, 0, 221, 239, 229, 217, 239, 234, 228, 222, 205, 196, 161, 137, 116,
89, 77, 60, 51
]) / 256.
green = np.array([
16, 217, 242, 243, 235, 225, 190, 160, 128, 87, 72, 59, 33, 21, 29, 30,
30, 29, 26
]) / 256.
blue = np.array([
255, 255, 243, 169, 99, 51, 63, 37, 39, 21, 27, 23, 22, 26, 29, 28, 27,
25, 22
]) / 256.
# Put those colours into an array which can be passed to contourf as the
# specific colours for each level
colors = np.array([red, green, blue]).T
# Subtract the global
# Iterate over each latitude longitude slice for both e1 and a1b scenarios
# simultaneously
for e1_slice, a1b_slice in zip(e1.slices(['latitude', 'longitude']),
a1b.slices(['latitude', 'longitude'])):
time_coord = a1b_slice.coord('time')
# Calculate the difference from the mean
delta_e1 = e1_slice - global_avg
delta_a1b = a1b_slice - global_avg
# Make a wider than normal figure to house two maps side-by-side
fig = plt.figure(figsize=(12, 5))
# Get the time datetime from the coordinate
time = time_coord.units.num2date(time_coord.points[0])
# Set a title for the entire figure, giving the time in a nice format
# of "MonthName Year". Also, set the y value for the title so that it
# is not tight to the top of the plot.
fig.suptitle('Annual Temperature Predictions for ' +
time.strftime("%Y"),
y=0.9,
fontsize=18)
# Add the first subplot showing the E1 scenario
plt.subplot(121)
plt.title('HadGEM2 E1 Scenario', fontsize=10)
iplt.contourf(delta_e1,
levels,
colors=colors,
linewidth=0,
extend='both')
plt.gca().coastlines()
# get the current axes' subplot for use later on
plt1_ax = plt.gca()
# Add the second subplot showing the A1B scenario
plt.subplot(122)
plt.title('HadGEM2 A1B-Image Scenario', fontsize=10)
contour_result = iplt.contourf(delta_a1b,
levels,
colors=colors,
linewidth=0,
extend='both')
plt.gca().coastlines()
# get the current axes' subplot for use later on
plt2_ax = plt.gca()
# Now add a colourbar who's leftmost point is the same as the leftmost
# point of the left hand plot and rightmost point is the rightmost
# point of the right hand plot
# Get the positions of the 2nd plot and the left position of the 1st
# plot
left, bottom, width, height = plt2_ax.get_position().bounds
first_plot_left = plt1_ax.get_position().bounds[0]
# the width of the colorbar should now be simple
width = left - first_plot_left + width
# Add axes to the figure, to place the colour bar
colorbar_axes = fig.add_axes(
[first_plot_left, bottom + 0.07, width, 0.03])
# Add the colour bar
cbar = plt.colorbar(contour_result,
colorbar_axes,
orientation='horizontal')
# Label the colour bar and add ticks
cbar.set_label(e1_slice.units)
cbar.ax.tick_params(length=0)
iplt.show()
def main():
# Load data into three Cubes, one for each set of NetCDF files.
e1 = iris.load_cube(iris.sample_data_path('E1_north_america.nc'))
a1b = iris.load_cube(iris.sample_data_path('A1B_north_america.nc'))
# load in the global pre-industrial mean temperature, and limit the domain
# to the same North American region that e1 and a1b are at.
north_america = iris.Constraint(longitude=lambda v: 225 <= v <= 315,
latitude=lambda v: 15 <= v <= 60)
pre_industrial = iris.load_cube(iris.sample_data_path('pre-industrial.pp'),
north_america)
# Generate area-weights array. As e1 and a1b are on the same grid we can
# do this just once and re-use. This method requires bounds on lat/lon
# coords, so let's add some in sensible locations using the "guess_bounds"
# method.
e1.coord('latitude').guess_bounds()
e1.coord('longitude').guess_bounds()
e1_grid_areas = iris.analysis.cartography.area_weights(e1)
pre_industrial.coord('latitude').guess_bounds()
pre_industrial.coord('longitude').guess_bounds()
pre_grid_areas = iris.analysis.cartography.area_weights(pre_industrial)
# Perform the area-weighted mean for each of the datasets using the
# computed grid-box areas.
pre_industrial_mean = pre_industrial.collapsed(['latitude', 'longitude'],
iris.analysis.MEAN,
weights=pre_grid_areas)
e1_mean = e1.collapsed(['latitude', 'longitude'],
iris.analysis.MEAN,
weights=e1_grid_areas)
a1b_mean = a1b.collapsed(['latitude', 'longitude'],
iris.analysis.MEAN,
weights=e1_grid_areas)
# Plot the datasets
qplt.plot(e1_mean, label='E1 scenario', lw=1.5, color='blue')
qplt.plot(a1b_mean, label='A1B-Image scenario', lw=1.5, color='red')
# Draw a horizontal line showing the pre-industrial mean
plt.axhline(y=pre_industrial_mean.data, color='gray', linestyle='dashed',
label='pre-industrial', lw=1.5)
# Constrain the period 1860-1999 and extract the observed data from a1b
constraint = iris.Constraint(time=lambda
cell: 1860 <= cell.point.year <= 1999)
observed = a1b_mean.extract(constraint)
# Assert that this data set is the same as the e1 scenario:
# they share data up to the 1999 cut off.
assert np.all(np.isclose(observed.data,
e1_mean.extract(constraint).data))
# Plot the observed data
qplt.plot(observed, label='observed', color='black', lw=1.5)
# Add a legend and title
plt.legend(loc="upper left")
plt.title('North American mean air temperature', fontsize=18)
plt.xlabel('Time / year')
plt.grid()
iplt.show()
def make_plot(projection_name, projection_crs):
# Create a matplotlib Figure.
plt.figure()
# Add a matplotlib Axes, specifying the required display projection.
# NOTE: specifying 'projection' (a "cartopy.crs.Projection") makes the
# resulting Axes a "cartopy.mpl.geoaxes.GeoAxes", which supports plotting
# in different coordinate systems.
ax = plt.axes(projection=projection_crs)
# Set display limits to include a set region of latitude * longitude.
# (Note: Cartopy-specific).
ax.set_extent((-80.0, 20.0, 10.0, 80.0), crs=crs_latlon)
# Add coastlines and meridians/parallels (Cartopy-specific).
ax.coastlines(linewidth=0.75, color='navy')
ax.gridlines(crs=crs_latlon, linestyle='-')
# Plot the first dataset as a pseudocolour filled plot.
maindata_filepath = iris.sample_data_path('rotated_pole.nc')
main_data = iris.load_cube(maindata_filepath)
# NOTE: iplt.pcolormesh calls "pyplot.pcolormesh", passing in a coordinate
# system with the 'transform' keyword: This enables the Axes (a cartopy
# GeoAxes) to reproject the plot into the display projection.
iplt.pcolormesh(main_data, cmap='RdBu_r')
# Overplot the other dataset (which has a different grid), as contours.
overlay_filepath = iris.sample_data_path('space_weather.nc')
overlay_data = iris.load_cube(overlay_filepath, 'total electron content')
# NOTE: as above, "iris.plot.contour" calls "pyplot.contour" with a
# 'transform' keyword, enabling Cartopy reprojection.
iplt.contour(overlay_data, 20,
linewidths=2.0, colors='darkgreen', linestyles='-')
# Draw a margin line, some way in from the border of the 'main' data...
# First calculate rectangle corners, 7% in from each corner of the data.
x_coord, y_coord = main_data.coord(axis='x'), main_data.coord(axis='y')
x_start, x_end = np.min(x_coord.points), np.max(x_coord.points)
y_start, y_end = np.min(y_coord.points), np.max(y_coord.points)
margin = 0.07
margin_fractions = np.array([margin, 1.0 - margin])
x_lower, x_upper = x_start + (x_end - x_start) * margin_fractions
y_lower, y_upper = y_start + (y_end - y_start) * margin_fractions
box_x_points = x_lower + (x_upper - x_lower) * np.array([0, 1, 1, 0, 0])
box_y_points = y_lower + (y_upper - y_lower) * np.array([0, 0, 1, 1, 0])
# Get the Iris coordinate sytem of the X coordinate (Y should be the same).
cs_data1 = x_coord.coord_system
# Construct an equivalent Cartopy coordinate reference system ("crs").
crs_data1 = cs_data1.as_cartopy_crs()
# Draw the rectangle in this crs, with matplotlib "pyplot.plot".
# NOTE: the 'transform' keyword specifies a non-display coordinate system
# for the plot points (as used by the "iris.plot" functions).
plt.plot(box_x_points, box_y_points, transform=crs_data1,
linewidth=2.0, color='white', linestyle='--')
# Mark some particular places with a small circle and a name label...
# Define some test points with latitude and longitude coordinates.
city_data = [('London', 51.5072, 0.1275),
('Halifax, NS', 44.67, -63.61),
('Reykjavik', 64.1333, -21.9333)]
# Place a single marker point and a text annotation at each place.
for name, lat, lon in city_data:
plt.plot(lon, lat, marker='o', markersize=7.0, markeredgewidth=2.5,
markerfacecolor='black', markeredgecolor='white',
transform=crs_latlon)
# NOTE: the "plt.annotate call" does not have a "transform=" keyword,
# so for this one we transform the coordinates with a Cartopy call.
at_x, at_y = ax.projection.transform_point(lon, lat,
src_crs=crs_latlon)
plt.annotate(
name, xy=(at_x, at_y), xytext=(30, 20), textcoords='offset points',
color='black', backgroundcolor='white', size='large',
arrowprops=dict(arrowstyle='->', color='white', linewidth=2.5))
# Add a title, and display.
plt.title('A pseudocolour plot on the {} projection,\n'
'with overlaid contours.'.format(projection_name))
iplt.show()
def main():
# Load data into three Cubes, one for each set of PP files
e1 = iris.load_cube(iris.sample_data_path('E1_north_america.nc'))
a1b = iris.load_cube(iris.sample_data_path('A1B_north_america.nc'))
# load in the global pre-industrial mean temperature, and limit the domain to
# the same North American region that e1 and a1b are at.
north_america = iris.Constraint(
longitude=lambda v: 225 <= v <= 315,
latitude=lambda v: 15 <= v <= 60,
)
pre_industrial = iris.load_cube(iris.sample_data_path('pre-industrial.pp'),
north_america)
# Generate area-weights array. As e1 and a1b are on the same grid we can
# do this just once and re-use.
# This method requires bounds on lat/lon coords, so first we must guess
# these.
e1.coord('latitude').guess_bounds()
e1.coord('longitude').guess_bounds()
e1_grid_areas = iris.analysis.cartography.area_weights(e1)
pre_industrial.coord('latitude').guess_bounds()
pre_industrial.coord('longitude').guess_bounds()
pre_grid_areas = iris.analysis.cartography.area_weights(pre_industrial)
# Now perform an area-weighted collape for each dataset:
pre_industrial_mean = pre_industrial.collapsed(['latitude', 'longitude'],
iris.analysis.MEAN,
weights=pre_grid_areas)
e1_mean = e1.collapsed(['latitude', 'longitude'],
iris.analysis.MEAN,
weights=e1_grid_areas)
a1b_mean = a1b.collapsed(['latitude', 'longitude'],
iris.analysis.MEAN,
weights=e1_grid_areas)
# Show ticks 30 years apart
plt.gca().xaxis.set_major_locator(mdates.YearLocator(30))
# Label the ticks with year data
plt.gca().format_xdata = mdates.DateFormatter('%Y')
# Plot the datasets
qplt.plot(e1_mean, label='E1 scenario', lw=1.5, color='blue')
qplt.plot(a1b_mean, label='A1B-Image scenario', lw=1.5, color='red')
# Draw a horizontal line showing the pre industrial mean
plt.axhline(y=pre_industrial_mean.data, color='gray', linestyle='dashed', label='pre-industrial', lw=1.5)
# Establish where r and t have the same data, i.e. the observations
common = np.where(a1b_mean.data == e1_mean.data)[0]
observed = a1b_mean[common]
# Plot the observed data
qplt.plot(observed, label='observed', color='black', lw=1.5)
# Add a legend and title
plt.legend(loc="upper left")
plt.title('North American mean air temperature', fontsize=18)
plt.xlabel('Time / year')
plt.grid()
iplt.show()