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https://github.com/QuantumPackage/qp2.git
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309 lines
12 KiB
Fortran
309 lines
12 KiB
Fortran
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subroutine get_d2_new(gen, phasemask, bannedOrb, banned, mat_l, mat_r, mask, h, p, sp, coefs)
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!todo: indices/conjg should be correct for complex
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use bitmasks
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implicit none
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integer(bit_kind), intent(in) :: mask(N_int, 2), gen(N_int, 2)
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integer(bit_kind), intent(in) :: phasemask(N_int,2)
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logical, intent(in) :: bannedOrb(mo_num, 2), banned(mo_num, mo_num,2)
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double precision, intent(in) :: coefs(N_states,2)
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double precision, intent(inout) :: mat_r(N_states, mo_num, mo_num)
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double precision, intent(inout) :: mat_l(N_states, mo_num, mo_num)
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integer, intent(in) :: h(0:2,2), p(0:4,2), sp
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double precision, external :: get_phase_bi
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integer :: i, j, k, tip, ma, mi, puti, putj
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integer :: h1, h2, p1, p2, i1, i2
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double precision :: phase
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double precision :: hij,hji
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integer, parameter:: turn2d(2,3,4) = reshape((/0,0, 0,0, 0,0, 3,4, 0,0, 0,0, 2,4, 1,4, 0,0, 2,3, 1,3, 1,2 /), (/2,3,4/))
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integer, parameter :: turn2(2) = (/2, 1/)
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integer, parameter :: turn3(2,3) = reshape((/2,3, 1,3, 1,2/), (/2,3/))
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integer :: bant
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bant = 1
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! print*, 'in get_d2_new'
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! call debug_det(gen,N_int)
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! print*,'coefs',coefs(1,:)
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tip = p(0,1) * p(0,2) ! number of alpha particles times number of beta particles
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ma = sp !1:(alpha,alpha); 2:(b,b); 3:(a,b)
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if(p(0,1) > p(0,2)) ma = 1 ! more alpha particles than beta particles
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if(p(0,1) < p(0,2)) ma = 2 ! fewer alpha particles than beta particles
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mi = mod(ma, 2) + 1
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if(sp == 3) then ! if one alpha and one beta xhole
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!(where xholes refer to the ionizations from the generator, not the holes occupied in the ionized generator)
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if(ma == 2) bant = 2 ! if more beta particles than alpha particles
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if(tip == 3) then ! if 3 of one particle spin and 1 of the other particle spin
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puti = p(1, mi)
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if(bannedOrb(puti, mi)) return
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h1 = h(1, ma)
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h2 = h(2, ma)
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!! <alpha|H|psi>
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do i = 1, 3 ! loop over all 3 combinations of 2 particles with spin ma
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putj = p(i, ma)
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if(banned(putj,puti,bant)) cycle
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i1 = turn3(1,i)
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i2 = turn3(2,i)
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p1 = p(i1, ma)
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p2 = p(i2, ma)
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! |G> = |psi_{gen,i}>
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! |G'> = a_{x1} a_{x2} |G>
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! |alpha> = a_{puti}^{\dagger} a_{putj}^{\dagger} |G'>
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! |alpha> = t_{x1,x2}^{puti,putj} |G>
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! hij = <psi_{selectors,i}|H|alpha>
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! |alpha> = t_{p1,p2}^{h1,h2}|psi_{selectors,i}>
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!todo: <i|H|j> = (<h1,h2|p1,p2> - <h1,h2|p2,p1>) * phase
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! <psi|H|j> += dconjg(c_i) * <i|H|j>
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! <j|H|i> = (<p1,p2|h1,h2> - <p2,p1|h1,h2>) * phase
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! <j|H|psi> += <j|H|i> * c_i
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! hij = mo_bi_ortho_tc_two_e(p1, p2, h1, h2) - mo_bi_ortho_tc_two_e(p2, p1, h1, h2)
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!!!!!!!!!!!!! WARNING !!!!!!!!!!!!!!!!
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! take the transpose of what's written above because later use the complex conjugate
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hij = mo_bi_ortho_tc_two_e(h1, h2, p1, p2) - mo_bi_ortho_tc_two_e( h1, h2, p2, p1)
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if (hij == 0.d0) cycle
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! take conjugate to get contribution to <alpha|H|psi> instead of <psi|H|alpha>
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! hij = dconjg(hij) * get_phase_bi(phasemask, ma, ma, h1, p1, h2, p2, N_int)
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hij = hij * get_phase_bi(phasemask, ma, ma, h1, p1, h2, p2, N_int)
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if(ma == 1) then ! if particle spins are (alpha,alpha,alpha,beta), then puti is beta and putj is alpha
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!DIR$ LOOP COUNT AVG(4)
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do k=1,N_states
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mat_r(k, putj, puti) = mat_r(k, putj, puti) + coefs(k,2) * hij
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enddo
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else ! if particle spins are (beta,beta,beta,alpha), then puti is alpha and putj is beta
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!DIR$ LOOP COUNT AVG(4)
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do k=1,N_states
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mat_r(k, puti, putj) = mat_r(k, puti, putj) + coefs(k,2) * hij
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enddo
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end if
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end do
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!! <phi|H|alpha>
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do i = 1, 3 ! loop over all 3 combinations of 2 particles with spin ma
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putj = p(i, ma)
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if(banned(putj,puti,bant)) cycle
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i1 = turn3(1,i)
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i2 = turn3(2,i)
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p1 = p(i1, ma)
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p2 = p(i2, ma)
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hji = mo_bi_ortho_tc_two_e(p1, p2,h1, h2) - mo_bi_ortho_tc_two_e( p2, p1, h1, h2)
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if (hji == 0.d0) cycle
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hji = hji * get_phase_bi(phasemask, ma, ma, h1, p1, h2, p2, N_int)
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if(ma == 1) then ! if particle spins are (alpha,alpha,alpha,beta), then puti is beta and putj is alpha
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!DIR$ LOOP COUNT AVG(4)
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do k=1,N_states
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mat_l(k, putj, puti) = mat_l(k, putj, puti) + coefs(k,1) * hji
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enddo
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else ! if particle spins are (beta,beta,beta,alpha), then puti is alpha and putj is beta
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!DIR$ LOOP COUNT AVG(4)
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do k=1,N_states
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mat_l(k, puti, putj) = mat_l(k, puti, putj) + coefs(k,1) * hji
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enddo
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end if
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end do
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else ! if 2 alpha and 2 beta particles
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h1 = h(1,1)
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h2 = h(1,2)
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!! <alpha|H|psi>
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do j = 1,2 ! loop over all 4 combinations of one alpha and one beta particle
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putj = p(j, 2)
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if(bannedOrb(putj, 2)) cycle
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p2 = p(turn2(j), 2)
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do i = 1,2
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puti = p(i, 1)
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if(banned(puti,putj,bant) .or. bannedOrb(puti,1)) cycle
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p1 = p(turn2(i), 1)
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! hij = <psi_{selectors,i}|H|alpha>
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! hij = mo_bi_ortho_tc_two_e(p1, p2, h1, h2)
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!!!!!!!!!!!!! WARNING !!!!!!!!!!!!!!!!
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! take the transpose of what's written above because later use the complex conjugate
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hij = mo_bi_ortho_tc_two_e(h1, h2, p1, p2 )
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if (hij /= 0.d0) then
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! take conjugate to get contribution to <alpha|H|psi> instead of <psi|H|alpha>
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! hij = dconjg(hij) * get_phase_bi(phasemask, 1, 2, h1, p1, h2, p2, N_int)
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hij = hij * get_phase_bi(phasemask, 1, 2, h1, p1, h2, p2, N_int)
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!DIR$ LOOP COUNT AVG(4)
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do k=1,N_states
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mat_r(k, puti, putj) = mat_r(k, puti, putj) + coefs(k,2) * hij
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enddo
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endif
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end do
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end do
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!! <phi|H|alpha>
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do j = 1,2 ! loop over all 4 combinations of one alpha and one beta particle
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putj = p(j, 2)
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if(bannedOrb(putj, 2)) cycle
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p2 = p(turn2(j), 2)
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do i = 1,2
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puti = p(i, 1)
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if(banned(puti,putj,bant) .or. bannedOrb(puti,1)) cycle
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p1 = p(turn2(i), 1)
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hji = mo_bi_ortho_tc_two_e( p1, p2, h1, h2)
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if (hji /= 0.d0) then
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hji = hji * get_phase_bi(phasemask, 1, 2, h1, p1, h2, p2, N_int)
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!DIR$ LOOP COUNT AVG(4)
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do k=1,N_states
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mat_l(k, puti, putj) = mat_l(k, puti, putj) + coefs(k,1) * hji
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enddo
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endif
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end do
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end do
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end if
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else ! if holes are (a,a) or (b,b)
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if(tip == 0) then ! if particles are (a,a,a,a) or (b,b,b,b)
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h1 = h(1, ma)
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h2 = h(2, ma)
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!! <alpha|H|psi>
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do i=1,3
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puti = p(i, ma)
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if(bannedOrb(puti,ma)) cycle
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do j=i+1,4
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putj = p(j, ma)
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if(bannedOrb(putj,ma)) cycle
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if(banned(puti,putj,1)) cycle
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i1 = turn2d(1, i, j)
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i2 = turn2d(2, i, j)
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p1 = p(i1, ma)
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p2 = p(i2, ma)
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! hij = mo_bi_ortho_tc_two_e(p1, p2, h1, h2) - mo_bi_ortho_tc_two_e(p2,p1, h1, h2)
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!!!!!!!!!!!!! WARNING !!!!!!!!!!!!!!!!
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! take the transpose of what's written above because later use the complex conjugate
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hij = mo_bi_ortho_tc_two_e(h1, h2, p1, p2) - mo_bi_ortho_tc_two_e(h1, h2, p2,p1 )
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if (hij == 0.d0) cycle
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! take conjugate to get contribution to <alpha|H|psi> instead of <psi|H|alpha>
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! hij = dconjg(hij) * get_phase_bi(phasemask, ma, ma, h1, p1, h2, p2, N_int)
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hij = hij * get_phase_bi(phasemask, ma, ma, h1, p1, h2, p2, N_int)
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!DIR$ LOOP COUNT AVG(4)
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do k=1,N_states
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mat_r(k, puti, putj) = mat_r(k, puti, putj) +coefs(k,2) * hij
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enddo
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end do
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end do
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!! <phi|H|alpha>
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do i=1,3
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puti = p(i, ma)
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if(bannedOrb(puti,ma)) cycle
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do j=i+1,4
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putj = p(j, ma)
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if(bannedOrb(putj,ma)) cycle
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if(banned(puti,putj,1)) cycle
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i1 = turn2d(1, i, j)
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i2 = turn2d(2, i, j)
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p1 = p(i1, ma)
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p2 = p(i2, ma)
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hji = mo_bi_ortho_tc_two_e(p1, p2, h1, h2) - mo_bi_ortho_tc_two_e(p2,p1,h1, h2 )
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if (hji == 0.d0) cycle
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hji = hji * get_phase_bi(phasemask, ma, ma, h1, p1, h2, p2, N_int)
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!DIR$ LOOP COUNT AVG(4)
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do k=1,N_states
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mat_l(k, puti, putj) = mat_l(k, puti, putj) +coefs(k,1) * hji
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enddo
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end do
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end do
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else if(tip == 3) then ! if particles are (a,a,a,b) (ma=1,mi=2) or (a,b,b,b) (ma=2,mi=1)
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h1 = h(1, mi)
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h2 = h(1, ma)
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p1 = p(1, mi)
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!! <alpha|H|psi>
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do i=1,3
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puti = p(turn3(1,i), ma)
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if(bannedOrb(puti,ma)) cycle
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putj = p(turn3(2,i), ma)
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if(bannedOrb(putj,ma)) cycle
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if(banned(puti,putj,1)) cycle
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p2 = p(i, ma)
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! hij = mo_bi_ortho_tc_two_e(p1, p2, h1, h2)
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!!!!!!!!!!!!! WARNING !!!!!!!!!!!!!!!!
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! take the transpose of what's written above because later use the complex conjugate
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hij = mo_bi_ortho_tc_two_e(h1, h2,p1, p2 )
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if (hij == 0.d0) cycle
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! take conjugate to get contribution to <alpha|H|psi> instead of <psi|H|alpha>
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! hij = dconjg(hij) * get_phase_bi(phasemask, mi, ma, h1, p1, h2, p2, N_int)
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hij = hij * get_phase_bi(phasemask, mi, ma, h1, p1, h2, p2, N_int)
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if (puti < putj) then
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!DIR$ LOOP COUNT AVG(4)
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do k=1,N_states
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mat_r(k, puti, putj) = mat_r(k, puti, putj) + coefs(k,2) * hij
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enddo
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else
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!DIR$ LOOP COUNT AVG(4)
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do k=1,N_states
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mat_r(k, putj, puti) = mat_r(k, putj, puti) + coefs(k,2) * hij
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enddo
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endif
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end do
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!! <phi|H|alpha>
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do i=1,3
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puti = p(turn3(1,i), ma)
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if(bannedOrb(puti,ma)) cycle
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putj = p(turn3(2,i), ma)
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if(bannedOrb(putj,ma)) cycle
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if(banned(puti,putj,1)) cycle
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p2 = p(i, ma)
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hji = mo_bi_ortho_tc_two_e(p1, p2,h1, h2)
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if (hji == 0.d0) cycle
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hji = hji * get_phase_bi(phasemask, mi, ma, h1, p1, h2, p2, N_int)
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if (puti < putj) then
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!DIR$ LOOP COUNT AVG(4)
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do k=1,N_states
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mat_l(k, puti, putj) = mat_l(k, puti, putj) + coefs(k,1) * hji
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enddo
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else
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!DIR$ LOOP COUNT AVG(4)
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do k=1,N_states
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mat_l(k, putj, puti) = mat_l(k, putj, puti) + coefs(k,1) * hji
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enddo
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endif
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end do
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else ! tip == 4 (a,a,b,b)
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puti = p(1, sp)
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putj = p(2, sp)
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if(.not. banned(puti,putj,1)) then
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p1 = p(1, mi)
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p2 = p(2, mi)
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h1 = h(1, mi)
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h2 = h(2, mi)
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!! <alpha|H|psi>
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! hij = (mo_bi_ortho_tc_two_e(p1, p2, h1, h2) - mo_bi_ortho_tc_two_e(p2,p1, h1, h2))
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!!!!!!!!!!!!! WARNING !!!!!!!!!!!!!!!!
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! take the transpose of what's written above because later use the complex conjugate
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hij = (mo_bi_ortho_tc_two_e(h1, h2,p1, p2) - mo_bi_ortho_tc_two_e(h1, h2, p2,p1))
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if (hij /= 0.d0) then
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! take conjugate to get contribution to <alpha|H|psi> instead of <psi|H|alpha>
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! hij = dconjg(hij) * get_phase_bi(phasemask, mi, mi, h1, p1, h2, p2, N_int)
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hij = hij * get_phase_bi(phasemask, mi, mi, h1, p1, h2, p2, N_int)
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!DIR$ LOOP COUNT AVG(4)
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do k=1,N_states
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mat_r(k, puti, putj) = mat_r(k, puti, putj) + coefs(k,2) * hij
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enddo
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end if
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!! <phi|H|alpha>
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hji = (mo_bi_ortho_tc_two_e(p1, p2,h1, h2) - mo_bi_ortho_tc_two_e( p2,p1, h1, h2))
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if (hji /= 0.d0) then
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hji = hji * get_phase_bi(phasemask, mi, mi, h1, p1, h2, p2, N_int)
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!DIR$ LOOP COUNT AVG(4)
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do k=1,N_states
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mat_l(k, puti, putj) = mat_l(k, puti, putj) + coefs(k,1) * hji
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enddo
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end if
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end if
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end if
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end if
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end
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