Directories |
Files | |
file | syten-fT-mps-spin.cpp |
A finite temperature spin chain lattice with U(1) symmetry. | |
file | syten-ipeps2-1x1-spin.py |
Create an iPEPSv2 state and lattice with an effective 1x1 unit cell by placing appropriate identities and one-dimensional local spaces on the three other sites of the actual 2x2 unit cell. | |
file | syten-mps-boson-spinless-nil.cpp |
Creates a model of spinless bosons with no symmetries. | |
file | syten-mps-boson-spinless-u1.cpp |
Creates a U(1)-symmetric model of spinless bosons. | |
file | syten-mps-fermi-hubbard-qc.cpp |
Quantum chemistry model with two- and four-operator terms. | |
file | syten-mps-fermi-hubbard-u1su2.cpp |
Creates a U(1)_N×SU(2)_S Fermi-Hubbard model. | |
file | syten-mps-fermi-hubbard-u1u1.cpp |
Creates a U(1)×U(1) Fermi-Hubbard model. | |
file | syten-mps-klm.cpp |
Creates a \( \mathrm{U}(1)_N \times \mathrm{SU}(2)_S \) (charge × spin)-symmetric Kondo Lattice Model. | |
file | syten-mps-qc.cpp |
Quantum chemistry model with two- and four-operator terms. | |
file | syten-mps-spin-disorder-avg.py |
Constructs a square MPS lattice with periodic boundary conditions and some kind of disorder. | |
file | syten-mps-spin-su3.cpp |
Creates a SU(3) symmetric spin model. | |
file | syten-mps-ssh-fermi-bose.cpp |
Creates a model of bosonic and fermionic sites, with no symmetries (bosons) and u1u1 symmetries (fermions) | |
file | syten-sql-mps-fermi-hubbard-kns.cpp |
Creates a \( {\mathbb{Z}_W} \times \mathrm{U}(1) \times \mathrm{SU}(2) \) (momentum × charge × spin)-symmetric or a \( {\mathbb{Z}_W} \times \mathrm{U}(1) \times \mathrm{U}(1) \) (momentum × charge × z-spin)-symmetric 2D real/momentum space Fermi-Hubbard model. | |
file | syten-sql-mps-fermi-hubbard.cpp |
Creates a square Fermi-Hubbard \( \mathrm{SU}(2)_{\textrm{Spin}} \times \mathrm{U}(1)_{\textrm{Charge}} \) lattice. | |
file | syten-sql-mps-spin.cpp |
Creates a square spin lattice. | |
file | syten-sql-mps-tJ.cpp |
Creates a square t-J lattice with \( \mathrm{U}(1)_N \times \mathrm{U}(1)_{S^z} \) symmetry. | |