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Jee derivatives full (Test faliling. Non NaNs)

This commit is contained in:
Panadestein 2020-12-15 12:04:34 +01:00
parent c8dd05f555
commit 21587ad197
5 changed files with 33 additions and 22 deletions

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@ -97,6 +97,7 @@ BEGIN_PROVIDER [ double precision, factor_een_deriv_e, (4, nelec) ]
d2 = drjam_cn(ii) * riam
factor_een_deriv_e(ii, j) = factor_een_deriv_e(ii, j) + &
v1 * d2 + d1 * v2 + x(ii) * lap
! v(x) u''(x) + 2 * u'(x) v'(x) + u(x) v''(x)
lap = lap + d1 * d2
enddo
@ -110,4 +111,3 @@ BEGIN_PROVIDER [ double precision, factor_een_deriv_e, (4, nelec) ]
factor_een_deriv_e = 0.5d0 * factor_een_deriv_e
END_PROVIDER

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jastrow

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@ -9,6 +9,10 @@ BEGIN_PROVIDER [ double precision, jastrow_full ]
print *, "J_en = ", factor_en
print *, "J_een = ", factor_een
print *, "J = J_ee + J_en + J_een = ", factor_ee + factor_en + factor_een
print *, "\nabla_ix J_een", factor_een_deriv_e(1, :)
print *, "\nabla_iy J_een", factor_een_deriv_e(2, :)
print *, "\nabla_iz J_een", factor_een_deriv_e(3, :)
print *, "\nabla_i^2 J_een", factor_een_deriv_e(4, :)
jastrow_full = dexp(factor_ee + factor_en + factor_een)

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@ -73,18 +73,20 @@ BEGIN_PROVIDER [double precision, rescale_een_n, (nelec, nnuc, 0:ncord)]
BEGIN_DOC
! R = exp(-kappa r) for electron-electron for $J_{een}$
END_DOC
integer :: i, j, l
integer :: i, a, l
double precision :: kappa_l
do l = 0, ncord
kappa_l = - dble(l) * kappa
do j = 1, nnuc
do a = 1, nnuc
do i = 1, nelec
rescale_een_n(i, j, l) = kappa_l * elnuc_dist(i, j)
rescale_een_n(i, a, l) = kappa_l * elnuc_dist(i, a)
enddo
enddo
enddo
rescale_een_n = dexp(rescale_een_n)
END_PROVIDER
BEGIN_PROVIDER [double precision, rescale_een_n_deriv_e, (4, nelec, nnuc, 0:ncord)]
@ -102,14 +104,15 @@ BEGIN_PROVIDER [double precision, rescale_een_n_deriv_e, (4, nelec, nnuc, 0:ncor
! r'(x) \lor r''(x)
do ii = 1, 4
rescale_een_n_deriv_e(ii, i, a, l) = &
kappa_l * elnuc_dist_deriv_e(ii, i, a)
kappa_l * elnuc_dist_deriv_e(ii, i, a)
!print *, "pp", ii, i, a, elnuc_dist_deriv_e(ii, i, a)
enddo
! \left(r''(x)+r'(x)^2\right)
rescale_een_n_deriv_e(4, i, a, l) = rescale_een_n_deriv_e(4, i, a, l) + &
rescale_een_n_deriv_e(1, i, a, l) * rescale_een_n_deriv_e(1, i, a, l) + &
rescale_een_n_deriv_e(2, i, a, l) * rescale_een_n_deriv_e(2, i, a, l) + &
rescale_een_n_deriv_e(3, i, a, l) * rescale_een_n_deriv_e(3, i, a, l)
rescale_een_n_deriv_e(1, i, a, l) * rescale_een_n_deriv_e(1, i, a, l) + &
rescale_een_n_deriv_e(2, i, a, l) * rescale_een_n_deriv_e(2, i, a, l) + &
rescale_een_n_deriv_e(3, i, a, l) * rescale_een_n_deriv_e(3, i, a, l)
! \times e^{r(x)}
do ii = 1, 4
@ -136,13 +139,14 @@ BEGIN_PROVIDER [double precision, elnuc_dist_deriv_e, (4, nelec, nnuc)]
ria_inv = 1.0d0 / elnuc_dist(i, a)
lap = 0.0d0
do ii = 1, 3
! \frac{x-x0}{\sqrt{c+(x-x0)^2}}
elnuc_dist_deriv_e(ii, i, a) = (elec_coord(i, ii) - nuc_coord(a, ii)) * ria_inv
lap = ria_inv - elnuc_dist_deriv_e(ii, i, a) * elnuc_dist_deriv_e(ii, i, a) * ria_inv
! 1 / \sqrt{c+(x-x0)^2} - (x-x0)^2 /\left(c+(x-x0)^2\right)^{3/2}
lap = lap + ria_inv - elnuc_dist_deriv_e(ii, i, a) * elnuc_dist_deriv_e(ii, i, a) * ria_inv
end do
elnuc_dist_deriv_e(4, i, a) = lap
end do
end do
END_PROVIDER
BEGIN_PROVIDER [double precision, rescale_een_e_deriv_e, (4, nelec, nelec, 0:ncord)]
@ -190,24 +194,19 @@ BEGIN_PROVIDER [double precision, elec_dist_deriv_e, (4, nelec, nelec)]
integer :: i, ii, j
double precision :: rij_inv, lap
do j = 1, nnuc
do j = 1, nelec
do i = 1, nelec
rij_inv = 1.0d0 / elec_dist(i, j)
rij_inv = sign(1.0d0, dble(i - j)) / elec_dist(i, j)
lap = 0.0d0
do ii = 1, 3
! \frac{x-x0}{\sqrt{c+(x-x0)^2}}
elec_dist_deriv_e(ii, i, j) = (elec_coord(i, ii) - elec_coord(j, ii)) * rij_inv
lap = rij_inv - elec_dist_deriv_e(ii, i, j) * elec_dist_deriv_e(ii, i, j) * rij_inv
! 1 / \sqrt{c+(x-x0)^2} - (x-x0)^2 /\left(c+(x-x0)^2\right)^{3/2}
lap = lap + rij_inv - elec_dist_deriv_e(ii, i, j) * elec_dist_deriv_e(ii, i, j) * rij_inv
end do
elnuc_dist_deriv_e(4, i, j) = lap
elec_dist_deriv_e(4, i, j) = lap
elec_dist_deriv_e(:, i, i) = 0.0d0
end do
end do
END_PROVIDER

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