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# Sphinx build info version 1 | ||
# This file records the configuration used when building these files. When it is not found, a full rebuild will be done. | ||
config: fb433f8af712df3ecb0d794aebb5e7ed | ||
tags: 645f666f9bcd5a90fca523b33c5a78b7 |
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_downloads/026dfd6a198e016d3e52ce47f9007d0f/U3.00_hamiltonian.restart
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#Ek_l1_s1 Vk_l1_s1 | ||
-6.480190552585E-01 1.945170994948E-01 | ||
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#Ek_l1_s1 Vk_l1_s1 | ||
-4.076868353266E-01 2.765046014120E-01 | ||
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_downloads/0c988b2ad15b0db61507fb3b9f1ecb1d/03_excBHZ.f90
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program ed_bhz | ||
USE EDIPACK2 | ||
USE SCIFOR | ||
USE DMFT_TOOLS | ||
USE MPI | ||
implicit none | ||
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integer :: iloop,Lk,Nso | ||
logical :: converged | ||
!Bath: | ||
integer :: Nb | ||
real(8),allocatable :: Bath(:) | ||
!The local hybridization function: | ||
!The local hybridization function: | ||
complex(8),dimension(:,:,:),allocatable :: Weiss, Weiss_ | ||
complex(8),dimension(:,:,:),allocatable :: Smats,Sreal | ||
complex(8),dimension(:,:,:),allocatable :: Gmats,Greal | ||
!hamiltonian input: | ||
complex(8),dimension(:,:,:),allocatable :: Hk | ||
complex(8),dimension(:,:),allocatable :: Hloc | ||
complex(8),dimension(:,:),allocatable :: sigmaBHZ | ||
real(8),dimension(:,:),allocatable :: Zbhz | ||
!variables for the model: | ||
integer :: Nx,Nkpath | ||
real(8) :: mh,lambda,wmixing,z2 | ||
character(len=16) :: finput | ||
!>Gamma matrices: | ||
complex(8),dimension(4,4) :: Gamma1,Gamma2,Gamma5,GammaN | ||
complex(8),dimension(4,4) :: GammaE0,GammaEx,GammaEy,GammaEz | ||
!>Replica bath | ||
real(8),dimension(:,:),allocatable :: lambdasym_vector | ||
complex(8),dimension(:,:,:),allocatable :: Hsym_basis | ||
!MPI Vars: | ||
integer :: comm,rank | ||
logical :: master,fhtop | ||
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call init_MPI() | ||
comm = MPI_COMM_WORLD | ||
call StartMsg_MPI(comm) | ||
rank = get_Rank_MPI(comm) | ||
master = get_Master_MPI(comm) | ||
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!Parse additional variables && read Input && read H(k)^4x4 | ||
call parse_cmd_variable(finput,"FINPUT",default='inputED_BHZ.conf') | ||
call parse_input_variable(Nx,"NX",finput,default=100) | ||
call parse_input_variable(nkpath,"NKPATH",finput,default=500) | ||
call parse_input_variable(mh,"MH",finput,default=0.d0) | ||
call parse_input_variable(lambda,"LAMBDA",finput,default=0.d0) | ||
call parse_input_variable(wmixing,"WMIXING",finput,default=0.75d0) | ||
! | ||
call ed_read_input(trim(finput)) | ||
! | ||
! | ||
!Add DMFT CTRL Variables used in DMFT_TOOLS: | ||
call add_ctrl_var(Norb,"norb") | ||
call add_ctrl_var(Nspin,"nspin") | ||
call add_ctrl_var(beta,"beta") | ||
call add_ctrl_var(xmu,"xmu") | ||
call add_ctrl_var(wini,'wini') | ||
call add_ctrl_var(wfin,'wfin') | ||
call add_ctrl_var(eps,"eps") | ||
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if(Nspin/=2.OR.Norb/=2)stop "Wrong setup from input file: Nspin=Norb=2 -> 4Spin-Orbitals" | ||
Nso=Nspin*Norb | ||
Lk=Nx**2 | ||
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!Allocate local functions: | ||
allocate(Weiss(Nso,Nso,Lmats)) | ||
allocate(Weiss_(Nso,Nso,Lmats)) | ||
allocate(Smats(Nso,Nso,Lmats)) | ||
allocate(Gmats(Nso,Nso,Lmats)) | ||
allocate(Sreal(Nso,Nso,Lreal)) | ||
allocate(Greal(Nso,Nso,Lreal)) | ||
allocate(SigmaBHZ(Nso,Nso)) | ||
allocate(Zbhz(Nso,Nso)) | ||
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gamma1=kron( pauli_sigma_z, pauli_tau_x) | ||
gamma2=kron( pauli_sigma_0,-pauli_tau_y) | ||
gamma5=kron( pauli_sigma_0, pauli_tau_z) | ||
gammaN=kron( pauli_sigma_0, pauli_tau_0) | ||
! | ||
gammaE0=kron( pauli_sigma_0, pauli_tau_x ) | ||
gammaEx=kron( pauli_sigma_x, pauli_tau_x ) | ||
gammaEy=kron( pauli_sigma_y, pauli_tau_x ) | ||
gammaEz=kron( pauli_sigma_z, pauli_tau_x ) | ||
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!> Set the basis vectors square lattice | ||
call TB_set_ei([1d0,0d0],[0d0,1d0]) ! real-space lattice basis vectors | ||
call TB_set_bk([pi2,0d0],[0d0,pi2]) ! k-space lattice basis vectors | ||
!> Set the self-energy correction to zero | ||
call set_SigmaBHZ() | ||
!> Allocate and build the lattice Hamiltonian using model function above. | ||
allocate(Hk(Nso,Nso,Lk)) ;Hk=zero | ||
call TB_build_model(Hk,hk_bhz,Nso,[Nx,Nx]) | ||
!> Solve the band structure | ||
call solve_Hk() | ||
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!> Get local Hamiltonian summing over k (one can do better) | ||
allocate(Hloc(Nso,Nso)) | ||
Hloc = sum(Hk,dim=3)/Lk | ||
where(abs(dreal(Hloc))<1d-6)Hloc=zero | ||
!> Set H_{loc} in EDIpack2 | ||
call ed_set_hloc(Hloc) | ||
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!> Setup the replica bath basis for the case E0EzEx(singlet,tripletZ,tripletX) | ||
allocate(lambdasym_vector(Nbath,4)) | ||
allocate(Hsym_basis(Nso,Nso,4)) | ||
Hsym_basis(:,:,1)=Gamma5 ;lambdasym_vector(:,1)= Mh | ||
Hsym_basis(:,:,2)=GammaE0 ;lambdasym_vector(:,2)= sb_field | ||
Hsym_basis(:,:,3)=GammaEz ;lambdasym_vector(:,3)= sb_field | ||
Hsym_basis(:,:,4)=GammaEx ;lambdasym_vector(:,4)=-sb_field | ||
!> Set the replica bath | ||
call ed_set_Hreplica(Hsym_basis,lambdasym_vector) | ||
!> Get bath dimension and allocate user bath to this size | ||
Nb=ed_get_bath_dimension(4)!(Hsym_basis) | ||
allocate(Bath(Nb)) | ||
! | ||
!> Initialize the ED solver (bath is guessed or read from file) | ||
call ed_init_solver(bath) | ||
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!DMFT loop | ||
iloop=0;converged=.false. | ||
do while(.not.converged.AND.iloop<nloop) | ||
iloop=iloop+1 | ||
call start_loop(iloop,nloop,"DMFT-loop") | ||
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!> Solve the impurity problem, retrieve matsubara self-energy | ||
call ed_solve(bath) | ||
call ed_get_sigma(Smats,axis='mats') | ||
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!> Get Gloc (using DMFT_TOOLS) | ||
call get_gloc(Hk,Gmats,Smats,axis='m') | ||
call write_gf(Gmats,"Gloc",axis='mats',iprint=3) | ||
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!> Update the Weiss field: (using DMFT_TOOLS). Linear mixing. | ||
call dmft_self_consistency(Gmats,Smats,Weiss) | ||
if(iloop>1)Weiss = wmixing*Weiss + (1.d0-wmixing)*Weiss_ | ||
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!> Fit the new bath, starting from the current bath + the update Weiss field | ||
call ed_chi2_fitgf(Weiss,bath) | ||
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!Check convergence (using DMFT_TOOLS) | ||
converged = check_convergence(Weiss(1,1,:),dmft_error,nsuccess,nloop) | ||
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call end_loop | ||
enddo | ||
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!> retrieve real-axis self-energy and build local Green's function | ||
call ed_get_sigma(Sreal,axis='real') | ||
call get_gloc(Hk,Greal,Sreal,axis='r') | ||
call write_gf(Greal,"Gloc",axis='real',iprint=3) | ||
! | ||
!> Set the self-energy correction, build the topological Hamiltonian and get corresponding invariant | ||
call set_SigmaBHZ(Smats(:,:,1)) | ||
call TB_build_model(Hk,hk_bhz,Nso,[Nx,Nx]) !this is now Htop = Z.(Hk + ReSigma) | ||
!> Solve the topological Hamiltonian Band structure (a proxy for GF poles). | ||
call solve_hk() | ||
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call finalize_MPI() | ||
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contains | ||
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function hk_bhz(kvec,N) result(hk) | ||
integer :: N | ||
real(8),dimension(:) :: kvec | ||
complex(8),dimension(N,N) :: hk | ||
real(8) :: ek,kx,ky | ||
! | ||
if(N/=Nso)stop "hk_bhz error: N != Nspin*Norb == 4" | ||
kx = kvec(1) ; ky=kvec(2) | ||
ek = -1d0*(cos(kx)+cos(ky)) | ||
Hk = (Mh+ek)*Gamma5 + lambda*sin(kx)*Gamma1 + lambda*sin(ky)*Gamma2 | ||
! | ||
!> Include the self-energy correction, if previously defined | ||
if(fhtop)then | ||
Hk = Hk + dreal(SigmaBHZ) | ||
Hk = matmul(Zbhz,Hk) | ||
endif | ||
end function hk_bhz | ||
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subroutine set_SigmaBHZ(sigma) | ||
complex(8),dimension(Nso,Nso),optional :: sigma | ||
integer :: ii | ||
! | ||
sigmaBHZ = zero ; Zbhz=eye(Nso); fhtop=.false. | ||
! | ||
if(present(sigma))then | ||
sigmaBHZ=sigma | ||
! | ||
Zbhz=zero | ||
do ii=1,Nso | ||
Zbhz(ii,ii) = 1.d0/abs( 1.d0 + abs(dimag(sigmaBHZ(ii,ii))/pi*beta)) | ||
end do | ||
! | ||
fhtop=.true. | ||
! | ||
endif | ||
end subroutine set_SigmaBHZ | ||
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!--------------------------------------------------------------------! | ||
!PURPOSE: Solve the topological Hamiltonian | ||
!--------------------------------------------------------------------! | ||
subroutine solve_hk() | ||
integer :: Npts | ||
real(8),dimension(:,:),allocatable :: kpath | ||
! | ||
if(master)then | ||
Npts = 4 | ||
Lk=(Npts-1)*Nkpath | ||
allocate(kpath(Npts,3)) | ||
kpath(1,:)=kpoint_gamma | ||
kpath(2,:)=kpoint_x1 | ||
kpath(3,:)=kpoint_m1 | ||
kpath(4,:)=kpoint_gamma | ||
write(LOGfile,*)"Build H(k) BHZ along path \Gamma-X-M-\Gamma:" | ||
call TB_solve_model(hk_bhz,Nso,kpath,Nkpath,& | ||
colors_name=[red,blue,red,blue],& | ||
points_name=[character(len=20) :: "{\Symbol G}","X","M","{\Symbol G}"],& | ||
file="Eig_Hk_"//str(fhtop)//".ed") | ||
endif | ||
end subroutine solve_hk | ||
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end program ed_bhz |
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_downloads/1e8d5978b1e2fdf8b2c60a514950bda9/U0.5_hamiltonian.restart
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#Ek_l1_s1 Dk_l1_s1 Vk_l1_s1 | ||
-5.249454795410E+00 -1.003321282020E+00 1.505395237261E+00 | ||
-9.426106679244E-02 4.015864578443E-02 2.047405302797E-01 | ||
-9.988215961891E-01 7.646407513868E+00 7.746312978379E-01 | ||
9.988215961891E-01 7.646407513868E+00 7.746312978379E-01 | ||
9.426106679244E-02 4.015864578443E-02 2.047405302797E-01 | ||
5.249454795410E+00 -1.003321282020E+00 1.505395237261E+00 |
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#Ek_l1_s1 Vk_l1_s1 #Ek_l2_s1 Vk_l2_s1 #Ek_l1_s2 Vk_l1_s2 #Ek_l2_s2 Vk_l2_s2 | ||
-2.063325383596E+00 -3.285491173696E-01 -6.227961385330E+00 2.410927843632E+00 -2.063325383596E+00 -3.285491173696E-01 -6.227961385330E+00 2.410927843632E+00 | ||
-1.675859198890E-01 6.159720975864E-01 1.675859198934E-01 6.159720975903E-01 -1.675859198890E-01 6.159720975864E-01 1.675859198934E-01 6.159720975903E-01 | ||
6.227961385463E+00 2.410927843678E+00 2.063325383595E+00 -3.285491172895E-01 6.227961385463E+00 2.410927843678E+00 2.063325383595E+00 -3.285491172895E-01 |
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_downloads/34327f3ffd7e63656d7364ae8126ba12/exct_M1_U6_J0.25_hamiltonian.restart
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#V_i Lambda_i1 Lambda_i2 Lambda_i3 Lambda_i4 | ||
4 | ||
5.718887742132E-01 -8.930753143566E-01 3.884837520875E-02 -1.148605141630E+00 2.749600864404E+00 | ||
-5.339078433090E-01 -1.673257892178E+00 9.233320224583E-01 -5.013862761535E-02 -9.594471806308E-01 | ||
-4.568136565652E-02 -5.069733513433E-01 2.448960640092E-01 -3.293610522247E-01 3.424798019974E-01 | ||
6.063922879158E-01 3.581355433238E+00 4.513885386087E-01 -2.702524312923E-02 -2.412717524740E+00 | ||
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( 1.00, 0.00) ( 0.00, 0.00) ( 0.00, 0.00) ( 0.00, 0.00) | ||
( 0.00, 0.00) (-1.00,-0.00) ( 0.00, 0.00) ( 0.00,-0.00) | ||
( 0.00, 0.00) ( 0.00, 0.00) ( 1.00, 0.00) ( 0.00, 0.00) | ||
( 0.00, 0.00) ( 0.00,-0.00) ( 0.00, 0.00) (-1.00,-0.00) | ||
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( 0.00, 0.00) ( 1.00, 0.00) ( 0.00, 0.00) ( 0.00, 0.00) | ||
( 1.00, 0.00) ( 0.00, 0.00) ( 0.00, 0.00) ( 0.00, 0.00) | ||
( 0.00, 0.00) ( 0.00, 0.00) ( 0.00, 0.00) ( 1.00, 0.00) | ||
( 0.00, 0.00) ( 0.00, 0.00) ( 1.00, 0.00) ( 0.00, 0.00) | ||
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( 0.00, 0.00) ( 1.00, 0.00) ( 0.00, 0.00) ( 0.00, 0.00) | ||
( 1.00, 0.00) ( 0.00, 0.00) ( 0.00, 0.00) ( 0.00, 0.00) | ||
( 0.00, 0.00) ( 0.00, 0.00) ( 0.00,-0.00) (-1.00,-0.00) | ||
( 0.00, 0.00) ( 0.00, 0.00) (-1.00,-0.00) ( 0.00,-0.00) | ||
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( 0.00, 0.00) ( 0.00, 0.00) ( 0.00, 0.00) ( 1.00, 0.00) | ||
( 0.00, 0.00) ( 0.00, 0.00) ( 1.00, 0.00) ( 0.00, 0.00) | ||
( 0.00, 0.00) ( 1.00, 0.00) ( 0.00, 0.00) ( 0.00, 0.00) | ||
( 1.00, 0.00) ( 0.00, 0.00) ( 0.00, 0.00) ( 0.00, 0.00) | ||
|
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