Extrapolation methods for complete basis sets
Project description
packaging-extrapolation Manual
About
- This package contains partial extrapolation methods in quantum chemistry.
- This package is written using the extrapolation method proposed in the literature. Extrapolation to the CBS limit can be done by entering two successive energies.
Quickly Use
- Please use the
pip
command to install:pip install packaging_extrapolation
orpython3 -m pip install packaging_extrapolation
- Please make sure the package is the latest:
pip install --upgrade packaging_extrapolation
- After installation, test the example in
src/packaging_extrapolation/examples/examples_energy.py
to see if you get results.- Extrapolation Method Calls:
python examples_energy.py -m "Klopper_1986" -xe -76.0411795 -ye -76.0603284 -low 2 -high 3 -a 4.25
-m
: extrapolation method name.-xe
: energy for E(X).-ye
: energy for E(Y).-low
: cardinal number for X.-high
: cardinal number for Y.-a
: extrapolation parameter alpha.
- Extrapolation Method Calls:
Ten Extrapolation Schemes
Method | Two-point From | Name | Reference |
---|---|---|---|
Klopper-1986 | $E_{CBS}=\frac{E(Y)e^{-α\sqrt{X}}-E(X)e^{-α\sqrt{Y}}}{e^{-α\sqrt{X}}-e^{-α\sqrt{Y}}}$ | Klopper_1986 |
https://doi.org/10.1016/0166-1280(86)80068-9 |
Feller-1992 | $E_{CBS}=\frac{E(Y)e^{-αX}-E(X)e^{-αY}}{e^{-αX}-e^{-αY}}$ | Feller_1992 |
https://doi.org/10.1063/1.462652 |
Truhlar-1998 (Hartree-Fock) | $E_{CBS}=\frac{E(Y)X^{-\alpha}-E(X)Y^{-\alpha}}{X^{-\alpha}-Y^{-\alpha}}$ | Truhlar_1998 |
https://doi.org/10.1016/S0009-2614(98)00866-5 |
Jensen-2001 | $E_{CBS}=\frac{E(Y)(X+1)e^{-α\sqrt{X}}-E(X)(Y+1))e^{-α\sqrt{Y}}}{(X+1)e^{-α\sqrt{X}}-(Y+1)e^{-α\sqrt{Y}}}$ | Jensen_2001 |
https://doi.org/10.1063/1.1413524 |
Schwenke-2005 | $E_{CBS}=[E(Y)-E(X)]\alpha+E(X)$ | Schwenke_2005 |
https://doi.org/10.1063/1.1824880 |
Martin-1996 | $E_{CBS}=\frac{E(Y)(X+1/2)^{-\beta}-E(X)(Y+1/2)^{-\beta}}{(X+1/2)^{-\beta}-(Y+1/2)^{-\beta}}$ | Martin_1996 |
https://doi.org/10.1016/0009-2614(96)00898-6 |
Truhlar-1998 (Correlation) | $E_{CBS}=\frac{E(Y)X^{-\beta}-E(X)Y^{-\beta}}{X^{-\beta}-Y^{-\beta}}$ | Truhlar_1998 |
https://doi.org/10.1016/S0009-2614(98)00866-5 |
Huh-2003 | $E_{CBS}=\frac{E(Y)(X+\beta)^{-3}-E(X)(Y+\beta)^{-3}}{(X+\beta)^{-3}-(Y+\beta)^{-3}}$ | HuhLee_2003 |
https://doi.org/10.1063/1.1534091 |
Bakowies-2007 | $E_{CBS}=\frac{E(Y)(X+1)^{-\beta}-E(X)(Y+1)^{-\beta}}{(X+1)^{-\beta}-(Y+1)^{-\beta}}$ | Bkw_2007 |
https://doi.org/10.1063/1.2749516 |
OAN(C) | $E_{CBS}=\frac{3^3E(Y)-\beta^3E(X)}{3^3-\beta^3}$ | OAN_C |
https://doi.org/10.1002/jcc.23896 |
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