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bvrstich's Projects

bp-sdp icon bp-sdp

general purpose boundary point method for the optimization of the 2DM. No symmetries implemented

bp-sdp-su-2- icon bp-sdp-su-2-

Implementation of the boundary point method to optimize the 2DM for hamiltonians which are SU(2) invariant

btas icon btas

block-sparse tensor library and blas interfaces on blitz++

hessian-v2dm icon hessian-v2dm

Implementation of a dual-only potential reduction and primal-dual semidefinite optimization program for the variational determination of the 2DM, in which the Hessian is explicitly constructed for the solution of the Newton equations.

hessian-v2dm-1d-hub icon hessian-v2dm-1d-hub

Implementation of the dual only potential reduction and primal dual method for the determination of the 2DM for the 1D Hubbard model. The Hessian for the solution of the Newton equations is explicitly constructed

hessian-v2dm-2d-hub icon hessian-v2dm-2d-hub

mplementation of the dual only potential reduction and primal dual method for the determination of the 2DM for the 2D Hubbard model. The Hessian for the solution of the Newton equations is explicitly constructed

hessian-v2dm-su-2- icon hessian-v2dm-su-2-

Spin symmetric implementation of the dual only potential reduction and primal dual method for the determination of the 2DM. The Hessian for the solution of the Newton equations is explicitly constructed.

hubbard-gpu icon hubbard-gpu

Calculate the groundstate energy of 1D and 2D Fermi-Hubbard model on the GPU with Cuda.

jastrow_gfmc icon jastrow_gfmc

implementation of the gfmc algorithm for the 2D Heisenberg model using Jastrow trail and guiding wavefunctions

jastrow_vmc icon jastrow_vmc

VMC optimization of jastrow wavefunction for the 2D Heisenberg model

linmol icon linmol

Semidefinite programming algorithm for the optimization of the 2DM for molecules with axial rotational symmetry. Integrals are calculated using the libint2 library.

mps-mc icon mps-mc

lattice GF QMC algorithm using MPS as guiding wave function

pd-sdp icon pd-sdp

Implementation of a primal-dual semidefinite optimization program for the variational determination of the 2DM. No symmetries implied.

pd-sdp-su-2- icon pd-sdp-su-2-

Implementation of a primal-dual semidefinite optimization program for the variational determination of the 2DM. Block digaonalization is implemented for Hamiltonians which have SU(2) symmetry.

peps-gfqmc icon peps-gfqmc

lattice GF QMC algorithm using PEPS as guiding wave function

pr-sdp icon pr-sdp

Implementation of a dual-only potential reduction semidefinite optimization program for the variational determination of the 2DM. No symmetries implied.

pr-sdp-su-2- icon pr-sdp-su-2-

Spin symmetric implementation of the dual only potential reduction method for the determination of the 2DM.

qmc_btas icon qmc_btas

afqmc implementation using btas library

spin_dmrg icon spin_dmrg

This is a simple dmrg algorithm based on Naoki Nakatini's example dmrg code from the BTAS library. I just added my own MPO's and MPS/MPO functionalities from MPSblas.h, to compress, canonicalize and contracts MPS and MPO's. It uses the two and one-site algorithm to optimize general spin systems.

v2.5dm-hub icon v2.5dm-hub

Implementation of three different semidefinite programming algorithms for the optimization of the 2.5DM, using lifting conditions. Code is adapted to exploit all symmetries present in the 1D Hubbard model.

v2.5dm-spin icon v2.5dm-spin

Implementation of three different semidefinite programming algorithms for the optimization of the 2.5DM, using lifting conditions. Code is adapted for SU(2) symmetric Hamiltonians

v2dm-1d-hubbard icon v2dm-1d-hubbard

Semidefinite program for the variational determination of the reduced density matrix for the 1D Hubbard model using three different semidefinite programming algorithms. All symmetries present in the system have been exploited: SU(2) spin symmetry and translational invariance combined with parity.

v2dm-2d-hubbard icon v2dm-2d-hubbard

Implementation of three different semidefinite programming algorithms for the optimization of the 2DM, tailored to the 2D Hubbard model. All spatial symmetries have been exploited.

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