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Allow env variable control of caching in growth
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1 changed files with 61 additions and 49 deletions
110
jaxpm/growth.py
110
jaxpm/growth.py
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@ -1,3 +1,5 @@
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import os
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import jax.numpy as np
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import jax.numpy as np
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from jax.numpy import interp
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from jax.numpy import interp
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from jax_cosmo.background import *
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from jax_cosmo.background import *
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@ -243,56 +245,61 @@ def _growth_factor_ODE(cosmo, a, log10_amin=-3, steps=256, eps=1e-4):
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Growth factor computed at requested scale factor
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Growth factor computed at requested scale factor
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"""
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"""
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# Check if growth has already been computed
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# Check if growth has already been computed
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#if not "background.growth_factor" in cosmo._workspace.keys():
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CACHING_ACTIVATED = os.environ.get("JC_CACHE", "1") == "1"
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# Compute tabulated array
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if CACHING_ACTIVATED and "background.growth_factor" in cosmo._workspace.keys(
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atab = np.logspace(log10_amin, 0.0, steps)
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):
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cache = cosmo._workspace["background.growth_factor"]
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else:
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# Compute tabulated array
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atab = np.logspace(log10_amin, 0.0, steps)
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def D_derivs(y, x):
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def D_derivs(y, x):
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q = (2.0 - 0.5 *
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q = (2.0 - 0.5 *
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(Omega_m_a(cosmo, x) +
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(Omega_m_a(cosmo, x) +
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(1.0 + 3.0 * w(cosmo, x)) * Omega_de_a(cosmo, x))) / x
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(1.0 + 3.0 * w(cosmo, x)) * Omega_de_a(cosmo, x))) / x
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r = 1.5 * Omega_m_a(cosmo, x) / x / x
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r = 1.5 * Omega_m_a(cosmo, x) / x / x
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g1, g2 = y[0]
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g1, g2 = y[0]
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f1, f2 = y[1]
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f1, f2 = y[1]
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dy1da = [f1, -q * f1 + r * g1]
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dy1da = [f1, -q * f1 + r * g1]
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dy2da = [f2, -q * f2 + r * g2 - r * g1**2]
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dy2da = [f2, -q * f2 + r * g2 - r * g1**2]
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return np.array([[dy1da[0], dy2da[0]], [dy1da[1], dy2da[1]]])
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return np.array([[dy1da[0], dy2da[0]], [dy1da[1], dy2da[1]]])
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y0 = np.array([[atab[0], -3.0 / 7 * atab[0]**2],
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y0 = np.array([[atab[0], -3.0 / 7 * atab[0]**2],
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[1.0, -6.0 / 7 * atab[0]]])
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[1.0, -6.0 / 7 * atab[0]]])
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y = odeint(D_derivs, y0, atab)
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y = odeint(D_derivs, y0, atab)
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# compute second order derivatives growth
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# compute second order derivatives growth
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dyda2 = D_derivs(np.transpose(y, (1, 2, 0)), atab)
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dyda2 = D_derivs(np.transpose(y, (1, 2, 0)), atab)
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dyda2 = np.transpose(dyda2, (2, 0, 1))
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dyda2 = np.transpose(dyda2, (2, 0, 1))
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# Normalize results
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# Normalize results
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y1 = y[:, 0, 0]
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y1 = y[:, 0, 0]
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gtab = y1 / y1[-1]
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gtab = y1 / y1[-1]
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y2 = y[:, 0, 1]
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y2 = y[:, 0, 1]
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g2tab = y2 / y2[-1]
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g2tab = y2 / y2[-1]
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# To transform from dD/da to dlnD/dlna: dlnD/dlna = a / D dD/da
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# To transform from dD/da to dlnD/dlna: dlnD/dlna = a / D dD/da
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ftab = y[:, 1, 0] / y1[-1] * atab / gtab
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ftab = y[:, 1, 0] / y1[-1] * atab / gtab
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f2tab = y[:, 1, 1] / y2[-1] * atab / g2tab
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f2tab = y[:, 1, 1] / y2[-1] * atab / g2tab
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# Similarly for second order derivatives
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# Similarly for second order derivatives
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# Note: these factors are not accessible as parent functions yet
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# Note: these factors are not accessible as parent functions yet
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# since it is unclear what to refer to them with.
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# since it is unclear what to refer to them with.
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htab = dyda2[:, 1, 0] / y1[-1] * atab / gtab
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htab = dyda2[:, 1, 0] / y1[-1] * atab / gtab
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h2tab = dyda2[:, 1, 1] / y2[-1] * atab / g2tab
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h2tab = dyda2[:, 1, 1] / y2[-1] * atab / g2tab
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cache = {
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"a": atab,
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"g": gtab,
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"f": ftab,
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"h": htab,
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"g2": g2tab,
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"f2": f2tab,
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"h2": h2tab,
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}
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if CACHING_ACTIVATED:
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cosmo._workspace["background.growth_factor"] = cache
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cache = {
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return np.clip(interp(a, cache["a"], cache["g"]), 0.0, 1.0), cache
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"a": atab,
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"g": gtab,
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"f": ftab,
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"h": htab,
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"g2": g2tab,
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"f2": f2tab,
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"h2": h2tab,
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}
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return np.clip(interp(a, cache["a"], cache["g"]), 0.0, 1.0) , cache
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def _growth_rate_ODE(cosmo, a):
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def _growth_rate_ODE(cosmo, a):
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@ -313,10 +320,11 @@ def _growth_rate_ODE(cosmo, a):
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Growth rate computed at requested scale factor
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Growth rate computed at requested scale factor
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"""
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"""
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# Check if growth has already been computed, if not, compute it
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# Check if growth has already been computed, if not, compute it
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cache = _growth_factor_ODE(cosmo, np.atleast_1d(1.0))[1]
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cache = _growth_factor_ODE(cosmo, np.atleast_1d(1.0))[1]
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return interp(a, cache["a"], cache["f"])
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return interp(a, cache["a"], cache["f"])
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def _growth_factor_second_ODE(cosmo, a):
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def _growth_factor_second_ODE(cosmo, a):
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"""Compute second order growth factor D2(a) at a given scale factor,
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"""Compute second order growth factor D2(a) at a given scale factor,
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normalised such that D(a=1) = 1.
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normalised such that D(a=1) = 1.
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@ -384,7 +392,11 @@ def _growth_factor_gamma(cosmo, a, log10_amin=-3, steps=128):
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"""
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"""
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# Check if growth has already been computed, if not, compute it
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# Check if growth has already been computed, if not, compute it
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if not "background.growth_factor" in cosmo._workspace.keys():
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CACHING_ACTIVATED = os.environ.get("JC_CACHE", "1") == "1"
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if CACHING_ACTIVATED and "background.growth_factor" in cosmo._workspace.keys(
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):
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cache = cosmo._workspace["background.growth_factor"]
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else:
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# Compute tabulated array
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# Compute tabulated array
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atab = np.logspace(log10_amin, 0.0, steps)
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atab = np.logspace(log10_amin, 0.0, steps)
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@ -395,9 +407,8 @@ def _growth_factor_gamma(cosmo, a, log10_amin=-3, steps=128):
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gtab = np.exp(odeint(integrand, np.log(atab[0]), np.log(atab)))
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gtab = np.exp(odeint(integrand, np.log(atab[0]), np.log(atab)))
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gtab = gtab / gtab[-1] # Normalize to a=1.
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gtab = gtab / gtab[-1] # Normalize to a=1.
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cache = {"a": atab, "g": gtab}
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cache = {"a": atab, "g": gtab}
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cosmo._workspace["background.growth_factor"] = cache
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if CACHING_ACTIVATED:
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else:
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cosmo._workspace["background.growth_factor"] = cache
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cache = cosmo._workspace["background.growth_factor"]
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return np.clip(interp(a, cache["a"], cache["g"]), 0.0, 1.0)
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return np.clip(interp(a, cache["a"], cache["g"]), 0.0, 1.0)
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@ -522,6 +533,7 @@ def gp(cosmo, a):
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D1f = f1 * g1 / a
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D1f = f1 * g1 / a
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return D1f
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return D1f
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def dGfa(cosmo, a):
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def dGfa(cosmo, a):
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r""" Derivative of Gf against a
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r""" Derivative of Gf against a
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@ -592,4 +604,4 @@ def dGf2a(cosmo, a):
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f2p = interp(np.log(a), np.log(cache['a']), f2p)
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f2p = interp(np.log(a), np.log(cache['a']), f2p)
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E_a = E(cosmo, a)
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E_a = E(cosmo, a)
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return (f2p * a**3 * E_a + D2f * a**3 * dEa(cosmo, a) +
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return (f2p * a**3 * E_a + D2f * a**3 * dEa(cosmo, a) +
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3 * a**2 * E_a * D2f)
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3 * a**2 * E_a * D2f)
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