triqs_cthyb.solver_core.SolverCore
- class triqs_cthyb.solver_core.SolverCore
Bases:
objectContinuous-time hybridization-expansion quantum Monte Carlo solver.
Dispatched C++ constructor(s).
[1] (p: ConstrParametersT)
Construct a CTHYB solver.
- Parameters:
- pConstrParametersT
Parameters used for constructing the solver.
Attributes
\(G_0^{-1}(i\omega_n = \infty)\) in Matsubara frequencies.
Hybridization function \(\Delta(\tau)\) in imaginary time.
Non-interacting Green's function \(G_0(i\omega)\) in Matsubara frequencies.
Two-particle Green's function \(G^{(2)}(i\nu,i\nu',i\nu'')\) with three fermionic frequencies.
Two-particle Green's function \(G^{(2)}(i\nu,i\nu',i\nu'')\) with three fermionic frequencies.
Two-particle Green's function \(G^{(2)}(i\omega,i\nu,i\nu')\) in the particle-hole channel.
Two-particle Green's function \(G^{(2)}(i\omega,i\nu,i\nu')\) in the particle-hole channel.
Two-particle Green's function \(G^{(2)}(i\omega,i\nu,i\nu')\) in the particle-particle channel.
Two-particle Green's function \(G^{(2)}(i\omega,i\nu,i\nu')\) in the particle-particle channel.
Two-particle Green's function \(G^{(2)}(i\omega,l,l')\) in the particle-hole channel.
Two-particle Green's function \(G^{(2)}(i\omega,l,l')\) in the particle-particle channel.
Two-particle Green's function \(G^{(2)}(\tau_1,\tau_2,\tau_3)\) with three fermionic times.
Single-particle Green's function \(G_l\) in the Legendre representation.
Single-particle Green's function \(G(\tau)\) in imaginary time.
Intermediate Green's function used to accumulate \(G(\tau)\) (real or complex).
General operator Green's function \(O(\tau)\) in imaginary time.
Violation of the property \(G_{ij}(\tau) = G_{ji}^*(\tau)\) after the measurement.
Auto-correlation time in units of MC cycles.
Whether the auto-correlation time estimate has saturated (false: it is only a lower bound, run longer).
Average perturbation order.
Monte Carlo average sign.
Parameters used for constructing the solver.
Accumulated density matrix.
The local Hamiltonian \(H_{loc}\) used in the last solve.
The noninteracting part of the local Hamiltonian.
Diagonalization of \(H_{loc}\).
Is the solver compiled with support for complex hybridization?
Final configuration of the last solve call.
Parameters used for constructing the solver.
Parameters used in the last solve.
Is the solver compiled with support for a complex local Hamiltonian?
Histograms related to the performance analysis.
Histograms of the perturbation order for each block.
Histogram of the total perturbation order.
Parameters passed to the solve method.
Status of the solve on exit.
Methods
Solve the impurity problem.