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Efficient Method for Calculating Effective Core Potential Integrals.
McKenzie, Simon C; Epifanovsky, Evgeny; Barca, Giuseppe M J; Gilbert, Andrew T B; Gill, Peter M W.
Afiliación
  • McKenzie SC; Research School of Chemistry , Australian National University , Canberra , Australian Capital Territory 2601 , Australia.
  • Epifanovsky E; Q-Chem Inc. , 6601 Owens Drive , Pleasanton , California 94588 , United States.
  • Barca GMJ; Research School of Chemistry , Australian National University , Canberra , Australian Capital Territory 2601 , Australia.
  • Gilbert ATB; Research School of Chemistry , Australian National University , Canberra , Australian Capital Territory 2601 , Australia.
  • Gill PMW; Research School of Chemistry , Australian National University , Canberra , Australian Capital Territory 2601 , Australia.
J Phys Chem A ; 122(11): 3066-3075, 2018 Mar 22.
Article en En | MEDLINE | ID: mdl-29465999
ABSTRACT
Effective core potential (ECP) integrals are among the most difficult one-electron integrals to calculate due to the projection operators. The radial part of these operators may include r0, r-1, and r-2 terms. For the r0 terms, we exploit a simple analytic expression for the fundamental projected integral to derive new recurrence relations and upper bounds for ECP integrals. For the r-1 and r-2 terms, we present a reconstruction method that replaces these terms by a sum of r0 terms and show that the resulting errors are chemically insignificant for a range of molecular properties. The new algorithm is available in Q-Chem 5.0 and is significantly faster than the ECP implementations in Q-Chem 4.4, GAMESS (US) and Dalton 2016.

Texto completo: 1 Bases de datos: MEDLINE Idioma: En Revista: J Phys Chem A Asunto de la revista: QUIMICA Año: 2018 Tipo del documento: Article País de afiliación: Australia

Texto completo: 1 Bases de datos: MEDLINE Idioma: En Revista: J Phys Chem A Asunto de la revista: QUIMICA Año: 2018 Tipo del documento: Article País de afiliación: Australia