triqs_ctint.solver.Solver
- class triqs_ctint.solver.Solver(beta, gf_struct, n_iw=500, n_tau=5001, use_D=False, use_Jperp=False, n_tau_dynamical_interactions=5001, n_iw_dynamical_interactions=500)[source]
Methods
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Initialise the solver. |
Signature : () -> str |
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Signature : () -> None |
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Solve the impurity problem. |
Attributes
Dynamic density-density interaction in Matsubara frequencies |
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The two-particle vertex function in purely fermionic notation (iw1, iw2, iw3) |
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Noninteracting Green Function in Matsubara frequencies |
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The shifted noninteracting Green Function in Matsubara frequencies |
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The shifted noninteracting Green Function in imaginary time |
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The two-particle Green function |
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The connected part of the two-particle Green function |
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Greens function in Matsubara frequencies (Eq. |
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Dynamic spin-spin interaction in Matsubara frequencies |
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Equal-time peak in M3ph_tau |
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Building block for the fermion boson vertex (ph channel) in Matsubara frequencies |
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Building block for the fermion boson vertex (ph channel) in Matsubara frequencies using NFFT |
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Building block for the fermion boson vertex (ph channel) in imaginary time |
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Equal-time peak in M3pp_tau |
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Building block for the fermion boson vertex (pp channel) in Matsubara frequencies |
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Building block for the fermion boson vertex (pp channel) in Matsubara frequencies using NFFT |
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Building block for the fermion boson vertex (pp channel) in imaginary time |
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Building block for the full vertex function measured directly in Matsubara frequencies using NFFT |
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Hartree-term of M_tau |
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The Fourier-transform of M_tau. |
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Same as M_tau, but measured directly in Matsubara frequencies using NFFT |
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Building block for the Green function in imaginary time (Eq. |
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Self-energy in Matsubara frequencies. |
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Auto-correlation time |
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Average perturbation order |
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Average sign of the CTINT |
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M2 in the particle-hole channel in imaginary time as obtained from M3 |
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The equal time correlator $chi_2$ in the particle-hole channel in Matsubara frequencies |
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The equal time correlator $chi_2$ in the particle-hole channel in imaginary frequencies as obtained from M3ph_tau |
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The equal time correlator $chi_2$ in the particle-hole channel in imaginary times as obtained by operator insertion |
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The equal time correlator $chi_2$ in the particle-hole channel in imaginary times as obtained from M3ph_tau |
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M2 in the particle-particle channel in imaginary time as obtained from M3 |
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The equal time correlator $chi_2$ in the particle-particle channel in Matsubara frequencies |
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The equal time correlator $chi_2$ in the particle-particle channel in imaginary frequencies as obtained from M3pp_tau |
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The equal time correlator $chi_2$ in the particle-particle channel in imaginary times as obtained by operator insertion |
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The equal time correlator $chi_2$ in the particle-particle channel in imaginary times as obtained from M3pp_tau |
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The equal time correlator $chi_3$ in the particle-hole channel in Matsubara frequencies |
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The equal time correlator $chi_3$ in the particle-hole channel in Matsubara frequencies as obtained by the NFFT $M_3$ measurement |
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The equal time correlator $chi_3$ in the particle-particle channel in Matsubara frequencies |
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The equal time correlator $chi_3$ in the particle-particle channel in Matsubara frequencies as obtained by the NFFT $M_3$ measurement |
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The correlation function $chi_AB$ in imaginary frequencies |
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The correlation function $chi_AB$ in imaginary times |
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The density matrix (measured by operator insertion) |
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Average perturbation order distribution |
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