Recent Releases of pomerol2triqs
pomerol2triqs - Release 0.9
TRIQS 3.2 compatibility release
- Python
Published by krivenko over 2 years ago
pomerol2triqs - Release 0.8
This version exposes the 3-point fermion-boson susceptibility calculation functionality introduced in Pomerol 2.1.
- Python
Published by krivenko about 3 years ago
pomerol2triqs - Release 0.7
TRIQS 3.1 compatibility release
A few bugs in generated version.py, pomerol2triqsvars.sh and pomerol2triqs.modulefile have been fixed.
- Python
Published by krivenko about 4 years ago
pomerol2triqs - Release 0.6
Pomerol 2.0 compatibility release
Removed a constructor of PomerolED that took a list of integrals of motions. With Pomerol 2.0, sectors of Hamiltonians are revealed automatically.
- Python
Published by krivenko about 4 years ago
pomerol2triqs - Release 0.5
This release is compatible with TRIQS 3.0.x and Python 3 No changes functionality-wise.
- Python
Published by krivenko over 4 years ago
pomerol2triqs - Release 0.4
This is a TRIQS 2.2.x compatibility release. No features have been changes since v0.3.
Features
- Diagonalization of finite fermionic models with Hamiltonians written in terms of second quantization operators.
- Calculation of single-particle Green's functions:
G(\tau),G(i\omega_n),G(\omega). - Calculation of two-particle Green's functions:
G(\omega;\nu,\nu')andG(\omega;\ell,\ell'). - Calculation of ensemble averages of quadratic operators,
\langle c^\dagger_i c_j \rangle. - Calculation of dynamic susceptibilities,
\langle T c^\dagger_{i_1}(\tau) c_{j_1}(\tau) c^\dagger_{i_2}(0) c_{j_2}(0) \rangle.
Dependencies
- Python
Published by krivenko over 5 years ago
pomerol2triqs - Release 0.3
Initial release.
Features
- Diagonalization of finite fermionic models with Hamiltonians written in terms of second quantization operators.
- Calculation of single-particle Green's functions:
G(\tau),G(i\omega_n),G(\omega). - Calculation of two-particle Green's functions:
G(\omega;\nu,\nu')andG(\omega;\ell,\ell'). - Calculation of ensemble averages of quadratic operators,
\langle c^\dagger_i c_j \rangle. - Calculation of dynamic susceptibilities,
\langle T c^\dagger_{i_1}(\tau) c_{j_1}(\tau) c^\dagger_{i_2}(0) c_{j_2}(0) \rangle.
Dependencies
- Python
Published by krivenko over 6 years ago