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Commit 4d9362dc authored by Roland Haas's avatar Roland Haas
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Nakano: rename psi2ToStrain2 and move outside of Nakano function

parent 178c8fb8
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......@@ -111,6 +111,27 @@ def RadialToTortoise(r, M):
"""
return r + 2. * M * math.log( r / (2. * M) - 1.)
# use fixed frequency integration to integrate psi4 once
def FFIIntegrate(mp_psi4, f0):
"""
Compute the integral of mmp_psi4 data using fixed frequency integration
mp_psi4 = Weyl scalar result from simulation
f0 = cutoff frequency
return = news of the gravitational wave
"""
#TODO: Check for uniform spacing in time
t0 = mp_psi4[:, 0]
list_len = len(t0)
complexPsi = mp_psi4[:, 1]
freq, psif = myFourierTransform(t0, complexPsi)
hf = ffi(freq, psif, f0)
time, h = myFourierTransformInverse(freq, hf, t0[0])
hTable = np.column_stack((time, h))
return hTable
#Convert modified psi4 to strain
def psi4ToStrain(mp_psi4, f0):
"""
......@@ -519,28 +540,6 @@ def POWER(sim_path, radii, modes):
def eq_29(sim_path, radii_list, modes):
def psi4ToStrain2(mp_psi4, f0):
"""
Convert the input mp_psi4 data to the strain of the gravitational wave
mp_psi4 = Weyl scalar result from simulation
f0 = cutoff frequency
return = strain (h) of the gravitational wave
"""
#TODO: Check for uniform spacing in time
t0 = mp_psi4[:, 0]
list_len = len(t0)
complexPsi = mp_psi4[:, 1]
freq, psif = myFourierTransform(t0, complexPsi)
hf = ffi(freq, psif, f0)
time, h = myFourierTransformInverse(freq, hf, t0[0])
hTable = np.column_stack((time, h))
return hTable
### ---------
main_dir = sim_path
sim = os.path.split(sim_path)[-1]
simdirs = sim_path+"/output-????/%s/" % (sim)
......@@ -573,8 +572,8 @@ def eq_29(sim_path, radii_list, modes):
# 2nd column of ar, data points for psi
# 3rd column of ar, data points for imaginary psi
news = psi4ToStrain2(psi, f0)
strain = psi4ToStrain2(news, f0)
news = FFIIntegrate(psi, f0)
strain = FFIIntegrate(news, f0)
# TODO: check if expressions are applicable for l < 2 at all or
# of Nakano's derivation requires l>=2 to begin with
......
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