def test_covering_grid():
    return
    # We decompose in different ways
    cs = np.mgrid[0.47:0.53:2j, 0.47:0.53:2j, 0.47:0.53:2j]
    cs = np.array([a.ravel() for a in cs]).T
    length = (1.0 / 128) * 16  # 16 half-widths of a cell
    for nprocs in [1, 2, 4, 8]:
        ds = fake_random_ds(64, nprocs=nprocs, fields=_fields)
        streams = Streamlines(ds, cs, length=length)
        streams.integrate_through_volume()
        for path in (streams.path(i) for i in range(8)):
            yield assert_rel_equal, path['dts'].sum(), 1.0, 14
            yield assert_equal, np.all(path['t'] <= (1.0 + 1e-10)), True
            path["density"]
def test_covering_grid():
    return
    # We decompose in different ways
    cs = np.mgrid[0.47:0.53:2j,0.47:0.53:2j,0.47:0.53:2j]
    cs = np.array([a.ravel() for a in cs]).T
    length = (1.0/128) * 16 # 16 half-widths of a cell
    for nprocs in [1, 2, 4, 8]:
        ds = fake_random_ds(64, nprocs = nprocs, fields = _fields)
        streams = Streamlines(ds, cs, length=length)
        streams.integrate_through_volume()
        for path in (streams.path(i) for i in range(8)):
            yield assert_rel_equal, path['dts'].sum(), 1.0, 14
            yield assert_equal, np.all(path['t'] <= (1.0 + 1e-10)), True
            path["density"]
    def _integrate(self):
        #inbound
        streamlines = Streamlines(self.ds,
                                  self.init_coords.T,
                                  'magnetic_field_x',
                                  'magnetic_field_y',
                                  'magnetic_field_z',
                                  length=self.ds.quan(10, 'code_length'),
                                  get_magnitude=True,
                                  direction=1)
        streamlines.integrate_through_volume()
        self.streamlines_in = streamlines

        #outbound
        streamlines = Streamlines(self.ds,
                                  self.init_coords.T,
                                  'magnetic_field_x',
                                  'magnetic_field_y',
                                  'magnetic_field_z',
                                  length=self.ds.quan(10, 'code_length'),
                                  get_magnitude=True,
                                  direction=-1)
        streamlines.integrate_through_volume()
        self.streamlines_out = streamlines
from yt.visualization.api import Streamlines
import random

fname = '/Users/jillnaiman1/data/IsolatedGalaxy/galaxy0030/galaxy0030' # home


# now, get stream line
ds = yt.load(fname)

c = np.array([0.5]*3)
N = 10  # number of stream lines
scale = 1.0
pos_dx = np.random.random((N,3))*scale-scale/2.
pos = c+pos_dx

streamlines = Streamlines(ds,pos,'velocity_x', 'velocity_y', 'velocity_z', length=1.0)

streamlines.integrate_through_volume()

# select out 1 stream... for now
stream = streamlines.streamlines[1]
stream = stream[np.all(stream != 0.0, axis=1)] # doen something fancy


# units
stream = stream*ds.length_unit # into cm 
# now, scale down to what we want
stream = stream/yt.units.cm
stream = stream/3.1e18 # pc

# for this case
Exemple #5
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# Define c: the center of the box, N: the number of streamlines,
# scale: the spatial scale of the streamlines relative to the boxsize,
# and then pos: the random positions of the streamlines.
c = ds.domain_center
N = 100
scale = ds.domain_width[0]
pos_dx = np.random.random((N, 3)) * scale - scale / 2.0
pos = c + pos_dx

# Create streamlines of the 3D vector velocity and integrate them through
# the box defined above
streamlines = Streamlines(
    ds,
    pos,
    ("gas", "velocity_x"),
    ("gas", "velocity_y"),
    ("gas", "velocity_z"),
    length=1.0 * Mpc,
    get_magnitude=True,
)
streamlines.integrate_through_volume()

# Create a 3D plot, trace the streamlines through the 3D volume of the plot
fig = plt.figure()
ax = Axes3D(fig, auto_add_to_figure=False)
fig.add_axes(ax)

for stream in streamlines.streamlines:
    stream = stream[np.all(stream != 0.0, axis=1)]
    ax.plot3D(stream[:, 0], stream[:, 1], stream[:, 2], alpha=0.1)
Exemple #6
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# Define c: the center of the box, N: the number of streamlines,
# scale: the spatial scale of the streamlines relative to the boxsize,
# and then pos: the random positions of the streamlines.
c = ds.domain_center
N = 100
scale = ds.domain_width[0]
pos_dx = np.random.random((N, 3)) * scale - scale / 2.
pos = c + pos_dx

# Create streamlines of the 3D vector velocity and integrate them through
# the box defined above
streamlines = Streamlines(ds,
                          pos,
                          'velocity_x',
                          'velocity_y',
                          'velocity_z',
                          length=1.0 * Mpc,
                          get_magnitude=True)
streamlines.integrate_through_volume()

# Create a 3D plot, trace the streamlines through the 3D volume of the plot
fig = pl.figure()
ax = Axes3D(fig)
for stream in streamlines.streamlines:
    stream = stream[np.all(stream != 0.0, axis=1)]
    ax.plot3D(stream[:, 0], stream[:, 1], stream[:, 2], alpha=0.1)

# Save the plot to disk.
pl.savefig('streamlines.png')
# Load the dataset
ds = yt.load("IsolatedGalaxy/galaxy0030/galaxy0030")

# Define c: the center of the box, N: the number of streamlines,
# scale: the spatial scale of the streamlines relative to the boxsize,
# and then pos: the random positions of the streamlines.
c = ds.arr([0.5]*3, 'code_length')
N = 30
scale = ds.quan(15, 'kpc').in_units('code_length')  # 15 kpc in code units
pos_dx = np.random.random((N,3))*scale-scale/2.
pos = c+pos_dx
 
# Create the streamlines from these positions with the velocity fields as the
# fields to be traced
streamlines = Streamlines(ds, pos, 'velocity_x', 'velocity_y', 'velocity_z', length=1.0) 
streamlines.integrate_through_volume()

# Create a 3D matplotlib figure for visualizing the streamlines
fig=pl.figure() 
ax = Axes3D(fig)

# Trace the streamlines through the volume of the 3D figure
for stream in streamlines.streamlines:
    stream = stream[np.all(stream != 0.0, axis=1)]

    # Make the colors of each stream vary continuously from blue to red
    # from low-x to high-x of the stream start position (each color is R, G, B)
    # can omit and just set streamline colors to a fixed color
    x_start_pos = ds.arr(stream[0,0], 'code_length')
    x_start_pos -= ds.arr(0.5, 'code_length')
Exemple #8
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from yt.visualization.api import Streamlines
from yt.units import cm
from mpl_toolkits.mplot3d import Axes3D

# Load the dataset
ds = yt.load('wd_512_rhoc4-5_plt64636')

# Define c: the center of the box, N: the number of streamlines,
# scale: the spatial scale of the streamlines relative to the boxsize,
# and then pos: the random positions of the streamlines.
c = ds.domain_center
N = 100
scale = ds.domain_width[0]
pos_dx = np.random.random((N,3))*scale
pos = pos_dx

# Create streamlines of the 3D vector velocity and integrate them through
# the box defined above
streamlines = Streamlines(ds, pos, ('boxlib', 'x_vel'), ('boxlib', 'y_vel'), ('boxlib', 'z_vel'), get_magnitude=True, volume=ds.all_data())
streamlines.integrate_through_volume()

# Create a 3D plot, trace the streamlines throught the 3D volume of the plot
fig=pl.figure()
ax = Axes3D(fig)
for stream in streamlines.streamlines:
    stream = stream[np.all(stream != 0.0, axis=1)]
    ax.plot3D(stream[:,0], stream[:,1], stream[:,2], alpha=0.1)

# Save the plot to disk.
pl.savefig('vel_streamlines.png')
Exemple #9
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# Define c: the center of the box, N: the number of streamlines,
# scale: the spatial scale of the streamlines relative to the boxsize,
# and then pos: the random positions of the streamlines.
c = ds.arr([0.5] * 3, "code_length")
N = 30
scale = ds.quan(15, "kpc").in_units("code_length")  # 15 kpc in code units
pos_dx = np.random.random((N, 3)) * scale - scale / 2.0
pos = c + pos_dx

# Create the streamlines from these positions with the velocity fields as the
# fields to be traced
streamlines = Streamlines(
    ds,
    pos,
    ("gas", "velocity_x"),
    ("gas", "velocity_y"),
    ("gas", "velocity_z"),
    length=1.0,
)
streamlines.integrate_through_volume()

# Create a 3D matplotlib figure for visualizing the streamlines
fig = plt.figure()
ax = Axes3D(fig)

# Trace the streamlines through the volume of the 3D figure
for stream in streamlines.streamlines:
    stream = stream[np.all(stream != 0.0, axis=1)]

    # Make the colors of each stream vary continuously from blue to red
    # from low-x to high-x of the stream start position (each color is R, G, B)
def get_streamlines(ds):
    from yt.visualization.api import Streamlines
    streamlines = Streamlines(ds, ds.domain_center) 
    streamlines.integrate_through_volume()
    stream = streamlines.path(0)
    matplotlib.pylab.semilogy(stream['t'], stream['Density'], '-x')
def get_streamlines(ds):
    from yt.visualization.api import Streamlines
    streamlines = Streamlines(ds, ds.domain_center)
    streamlines.integrate_through_volume()
    stream = streamlines.path(0)
    matplotlib.pylab.semilogy(stream['t'], stream['Density'], '-x')
Exemple #12
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    def streamLines(xc1, xc2, xc3, Bc1, Bc2, Bc3, N):
        '''
		Computes streamlines. Automatically calls the streamSeeds
		function.
		'''
        #bottom, top = streamSeeds(xc1, xc2, xc3, N)
        bottom, top = streamSeeds(xc1, xc2, xc3, Bc3, N)
        #top = []
        #print(bottom)
        #print(top)
        bottom = np.array(bottom)
        top = np.array(top)
        #print(bottom)
        #return
        #bottom = [[.5,.5,.5],[.5,8.4999,.5]]
        ds = makeYtDS(xc1, xc2, xc3, Bc1, Bc2, Bc3)
        streamlines = Streamlines(ds,
                                  bottom,
                                  'B_x',
                                  'B_y',
                                  'B_z',
                                  direction=1.0,
                                  length=3. * (xc3[-1] - xc3[0]))
        streamlines.integrate_through_volume()
        bottomstreamlines = streamlines.streamlines
        if len(top) > 0:
            streamlines = Streamlines(ds,
                                      top,
                                      'B_x',
                                      'B_y',
                                      'B_z',
                                      direction=-1.0,
                                      length=3. * (xc3[-1] - xc3[0]))
            streamlines.integrate_through_volume()
            topstreamlines = streamlines.streamlines
        else:
            topstreamlines = []
        streamlines = []
        for stream in bottomstreamlines:
            stream = stream[np.all(stream != 0.0, axis=1)]
            streamlines.append(stream)
        for stream in topstreamlines:
            stream = stream[np.all(stream != 0.0, axis=1)]
            streamlines.append(stream)
        return np.array(streamlines)
Exemple #13
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ds = yt.load("IsolatedGalaxy/galaxy0030/galaxy0030")

# Define c: the center of the box, N: the number of streamlines,
# scale: the spatial scale of the streamlines relative to the boxsize,
# and then pos: the random positions of the streamlines.
c = ds.arr([0.5] * 3, "code_length")
N = 30
scale = ds.quan(15, "kpc").in_units("code_length")  # 15 kpc in code units
pos_dx = np.random.random((N, 3)) * scale - scale / 2.0
pos = c + pos_dx

# Create the streamlines from these positions with the velocity fields as the
# fields to be traced
streamlines = Streamlines(ds,
                          pos,
                          "velocity_x",
                          "velocity_y",
                          "velocity_z",
                          length=1.0)
streamlines.integrate_through_volume()

# Create a 3D matplotlib figure for visualizing the streamlines
fig = pl.figure()
ax = Axes3D(fig)

# Trace the streamlines through the volume of the 3D figure
for stream in streamlines.streamlines:
    stream = stream[np.all(stream != 0.0, axis=1)]

    # Make the colors of each stream vary continuously from blue to red
    # from low-x to high-x of the stream start position (each color is R, G, B)
    # can omit and just set streamline colors to a fixed color
import yt
import numpy as np
from yt.visualization.api import Streamlines
import random

fname = '/Users/jillnaiman1/data/IsolatedGalaxy/galaxy0030/galaxy0030'  # home

# now, get stream line
ds = yt.load(fname)

c = np.array([0.5] * 3)
N = 10  # number of stream lines
scale = 1.0
pos_dx = np.random.random((N, 3)) * scale - scale / 2.
pos = c + pos_dx

streamlines = Streamlines(ds,
                          pos,
                          'velocity_x',
                          'velocity_y',
                          'velocity_z',
                          length=1.0)