qmctorch.wavefunction.jastrows.elec_elec.jastrow_factor_electron_electron module

class qmctorch.wavefunction.jastrows.elec_elec.jastrow_factor_electron_electron.JastrowFactorElectronElectron(nup, ndown, jastrow_kernel, kernel_kwargs={}, orbital_dependent_kernel=False, number_of_orbitals=None, scale=False, scale_factor=0.6, cuda=False)[source]

Bases: sphinx.ext.autodoc.importer._MockObject

Electron-Electron Jastrow factor.

\[J = \prod_{i<j} \exp(\text{Kernel}(r_{ij}))\]
Parameters:
  • nup (int) – number of spin up electons
  • ndow (int) – number of spin down electons
  • jastrow_kernel (kernel) – class of a electron-electron Jastrow kernel
  • kernel_kwargs (dict, optional) – keyword argument of the kernel. Defaults to {}.
  • orbital_dependent_kernel (bool, optional) – Make the kernel orbital dependent. Defaults to False.
  • number_of_orbitals (int, optional) – number of orbitals for orbital dependent kernels. Defaults to None.
  • scale (bool, optional) – use scaled electron-electron distance. Defaults to False.
  • scale_factor (float, optional) – scaling factor. Defaults to 0.6.
  • cuda (bool, optional) – use cuda. Defaults to False.
get_mask_tri_up()[source]

Get the mask to select the triangular up matrix

Returns:mask of the tri up matrix
Return type:torch.tensor
extract_tri_up(inp)[source]

extract the upper triangular elements

Parameters:inp (torch.tensor) – input matrices (nbatch, n, n)
Returns:triangular up element (nbatch, -1)
Return type:torch.tensor
get_edist_unique(pos, derivative=0)[source]

Get the unique elements of the electron-electron distance matrix.

Parameters:
  • pos (torch.tensor) – positions of the electrons (Nbatch, Nelec*3)
  • derivative (int, optional) – order of the derivative
Returns:

unique values of the electron-electron distance matrix

Return type:

torch.tensor

forward(pos, derivative=0, sum_grad=True)[source]

Compute the Jastrow factors.

Parameters:
  • pos (torch.tensor) – Positions of the electrons Size : Nbatch, Nelec x Ndim
  • derivative (int, optional) – order of the derivative (0,1,2,). Defaults to 0.
  • sum_grad (bool, optional) – Return the sum_grad (i.e. the sum of the derivatives) or the individual terms. Defaults to True. False only for derivative=1
Returns:

value of the jastrow parameter for all confs

derivative = 0 (Nmo) x Nbatch x 1 derivative = 1 (Nmo) x Nbatch x Nelec (for sum_grad = True) derivative = 1 (Nmo) x Nbatch x Ndim x Nelec (for sum_grad = False) derivative = 2 (Nmo) x Nbatch x Nelec

Return type:

torch.tensor

jastrow_factor_derivative(r, dr, jast, sum_grad)[source]

Compute the value of the derivative of the Jastrow factor

Parameters:
  • r (torch.tensor) – distance matrix Nbatch x Nelec x Nelec
  • dr (torch.tensor) – derivative of the distance matrix Nbatch x Nelec x Nelec x 3
  • jast (torch.tensor) – values of the jastrow elements Nbatch x Nelec x Nelec
  • sum_grad (bool) – return the sum of the gradient or the individual components
Returns:

gradient of the jastrow factors

Nbatch x Nelec x Ndim

Return type:

torch.tensor

jastrow_factor_second_derivative(r, dr, d2r, jast)[source]

Compute the value of the pure 2nd derivative of the Jastrow factor

Parameters:
  • r (torch.tensor) – distance matrix Nbatch x Nelec x Nelec
  • dr (torch.tensor) – derivative of the distance matrix Nbatch x Nelec x Nelec x 3
  • d2r (torch.tensor) – 2nd derivative of the distance matrix Nbatch x Nelec x Nelec x 3
  • jast (torch.tensor) – values of the ajstrow elements Nbatch x Nelec x Nelec
Returns:

diagonal hessian of the jastrow factors

Nbatch x Nelec x Ndim

Return type:

torch.tensor

partial_derivative(djast)[source]

Computes the partial derivative

Parameters:djast (torch.tensor) – values of the derivative of the jastrow kernels