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2026-07-13 13:35:51 +08:00

54 lines
1.8 KiB
Python

import sympy as sym
import torch
import torch.nn as nn
from modules.basis_utils import bessel_basis, real_sph_harm
from modules.envelope import Envelope
class SphericalBasisLayer(nn.Module):
def __init__(self, num_spherical, num_radial, cutoff, envelope_exponent=5):
super(SphericalBasisLayer, self).__init__()
assert num_radial <= 64
self.num_radial = num_radial
self.num_spherical = num_spherical
self.cutoff = cutoff
self.envelope = Envelope(envelope_exponent)
# retrieve formulas
self.bessel_formulas = bessel_basis(
num_spherical, num_radial
) # x, [num_spherical, num_radial] sympy functions
self.sph_harm_formulas = real_sph_harm(
num_spherical
) # theta, [num_spherical, ] sympy functions
self.sph_funcs = []
self.bessel_funcs = []
# convert to torch functions
x = sym.symbols("x")
theta = sym.symbols("theta")
modules = {"sin": torch.sin, "cos": torch.cos}
for i in range(num_spherical):
if i == 0:
first_sph = sym.lambdify(
[theta], self.sph_harm_formulas[i][0], modules
)(0)
self.sph_funcs.append(
lambda tensor: torch.zeros_like(tensor) + first_sph
)
else:
self.sph_funcs.append(
sym.lambdify([theta], self.sph_harm_formulas[i][0], modules)
)
for j in range(num_radial):
self.bessel_funcs.append(
sym.lambdify([x], self.bessel_formulas[i][j], modules)
)
def get_bessel_funcs(self):
return self.bessel_funcs
def get_sph_funcs(self):
return self.sph_funcs