def test_h_calculation_near_lat_singularity(lat):
body = Earth
lon = 10 * u.deg
h = 5 * u.m
p = SpheroidLocation(lon, lat, h, body)
cartesian_coords = p.cartesian_cords
lat_, lon_, h_ = p.cartesian_to_ellipsoidal(*cartesian_coords)
assert_quantity_allclose(h_, h)
def test_distance():
expected_distance = 6369864.745418392 * u.m
el_cords = (38.43 * u.deg, 41.2 * u.deg, 0 * u.m)
point_cords = (10.5 * u.m, 35.5 * u.m, 45.5 * u.m)
p = SpheroidLocation(*el_cords, Earth)
distance = p.distance(*point_cords)
assert_quantity_allclose(distance, expected_distance)
def test_visible():
el_cords = [38.43 * u.deg, 41.2 * u.deg, 0 * u.m]
p = SpheroidLocation(*el_cords, Earth)
cords = p.cartesian_cords
p1 = [cords[i] + 10 * p.N[i] * u.m for i in range(3)]
p2 = [cords[i] - 10 * p.N[i] * u.m for i in range(3)]
assert p.is_visible(*p1)
assert not p.is_visible(*p2)
def test_cartesian_conversion_approximate():
el_cords = (0.670680 * u.rad, 0.7190227 * u.rad, 0 * u.m)
c_cords = [3764258.64785411 * u.m, 3295359.33856106 * u.m, 3942945.28570563 * u.m]
p = SpheroidLocation(*el_cords, Earth)
cords = p.cartesian_to_ellipsoidal(*c_cords)
# TODO: Find ways to improve error margin
assert_quantity_allclose(el_cords[0], cords[0], 1e-4)
assert_quantity_allclose(el_cords[1], cords[1], 1e-4)
assert_quantity_allclose(el_cords[2], cords[2], 1)
def test_tangential_vectors():
el_cords = [38.43 * u.deg, 41.2 * u.deg, 0 * u.m]
p = SpheroidLocation(*el_cords, Earth)
N = p.N
v1, v2 = p.tangential_vecs
assert abs(N.dot(v1)) <= 1e-7
assert abs(N.dot(v2)) <= 1e-7
def test_radius_of_curvature():
expected_roc = 6363141.421601379 * u.m
el_cords = (38.43 * u.deg, 41.2 * u.deg, 0 * u.m)
p = SpheroidLocation(*el_cords, Earth)
roc = p.radius_of_curvature
assert_quantity_allclose(roc, expected_roc)
def test_f():
expected_f = 0.0033528131
el_cords = (38.43 * u.deg, 41.2 * u.deg, 0 * u.m)
p = SpheroidLocation(*el_cords, Earth)
f = p.f
assert_quantity_allclose(f, expected_f)
def test_cartesian_coordinates():
expected_cords = [
3764258.64785411 * u.m,
3295359.33856106 * u.m,
3942945.28570563 * u.m,
]
el_cords = [38.43 * u.deg, 41.2 * u.deg, 0 * u.m]
p = SpheroidLocation(*el_cords, Earth)
c_cords = p.cartesian_cords
assert_quantity_allclose(c_cords, expected_cords)
