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-rw-r--r--tests/test_rayleigh.py56
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diff --git a/tests/test_rayleigh.py b/tests/test_rayleigh.py
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+import unittest
+import numpy as np
+
+from chroma.geometry import Solid, Geometry
+from chroma.make import box
+from chroma.sim import Simulation
+from chroma.optics import water_wcsim
+from chroma.event import Photons
+import histogram
+from histogram.root import rootify
+import ROOT
+ROOT.gROOT.SetBatch(1)
+
+class TestRayleigh(unittest.TestCase):
+ def setUp(self):
+ self.cube = Geometry()
+ self.cube.add_solid(Solid(box(100,100,100), water_wcsim, water_wcsim))
+ self.cube.pmtids = [0]
+ self.sim = Simulation(self.cube, water_wcsim, bvh_bits=4, geant4_processes=0,
+ use_cache=False)
+ nphotons = 100000
+ positions = np.tile([0,0,0], (nphotons,1)).astype(np.float32)
+ directions = np.tile([0,0,1], (nphotons,1)).astype(np.float32)
+ polarizations = np.zeros_like(positions)
+ phi = np.random.uniform(0, 2*np.pi, nphotons).astype(np.float32)
+ polarizations[:,0] = np.cos(phi)
+ polarizations[:,1] = np.sin(phi)
+ times = np.zeros(nphotons, dtype=np.float32)
+ wavelengths = np.empty(nphotons, np.float32)
+ wavelengths.fill(400.0)
+
+ self.photons = Photons(positions=positions, directions=directions, polarizations=polarizations,
+ times=times, wavelengths=wavelengths)
+
+ def testAngularDistributionPolarized(self):
+ # Fully polarized photons
+ self.photons.polarizations[:] = [1.0, 0.0, 0.0]
+
+ photon_stop = self.sim.propagate_photons(self.photons, max_steps=1)
+ aborted = (photon_stop.histories & (1 << 31)) > 0
+ self.assertFalse(aborted.any())
+
+ # Compute the dot product between initial and final directions
+ rayleigh_scatters = (photon_stop.histories & (1 << 4)) > 0
+ cos_scatter = (self.photons.directions[rayleigh_scatters] * photon_stop.directions[rayleigh_scatters]).sum(axis=1)
+ theta_scatter = np.arccos(cos_scatter)
+ h = histogram.Histogram(bins=100, range=(0, np.pi))
+ h.fill(theta_scatter)
+ h = rootify(h)
+
+ # The functional form for polarized light should be (1 + \cos^2 \theta)\sin \theta
+ # according to GEANT4 physics reference manual
+ f = ROOT.TF1("pol_func", "[0]*(1+cos(x)**2)*sin(x)", 0, np.pi)
+ h.Fit(f)
+ self.assertGreater(f.GetProb(), 1e-3)
+