6 research outputs found

    Recent Developments in the General Atomic and Molecular Electronic Structure System

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    A discussion of many of the recently implemented features of GAMESS (General Atomic and Molecular Electronic Structure System) and LibCChem (the C++ CPU/GPU library associated with GAMESS) is presented. These features include fragmentation methods such as the fragment molecular orbital, effective fragment potential and effective fragment molecular orbital methods, hybrid MPI/OpenMP approaches to Hartree-Fock, and resolution of the identity second order perturbation theory. Many new coupled cluster theory methods have been implemented in GAMESS, as have multiple levels of density functional/tight binding theory. The role of accelerators, especially graphical processing units, is discussed in the context of the new features of LibCChem, as it is the associated problem of power consumption as the power of computers increases dramatically. The process by which a complex program suite such as GAMESS is maintained and developed is considered. Future developments are briefly summarized

    Assessment of Perturbative Explicitly Correlated Methods for Prototypes of Multiconfiguration Electronic Structure

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    The performance of the [2]<sub>S</sub> and [2]<sub>R12</sub> universal perturbative corrections that account for one- and many-body basis set errors of single- and multiconfiguration electronic structure methods is assessed. A new formulation of the [2]<sub>R12</sub> methods is used in which only strongly occupied orbitals are correlated, making the approach more amenable for larger computations. Three model problems are considered using the aug-cc-pVXZ (X = D,T,Q) basis sets: the electron affinity of fluorine atom, a conformational analysis of two Si<sub>2</sub>H<sub>4</sub> structures, and a description of the potential energy surfaces of the X <sup>1</sup>Σ<sub>g</sub><sup>+</sup>, a <sup>3</sup>Π<sub>u</sub>, b <sup>3</sup>Σ<sub>g</sub><sup>‑</sup>, and A <sup>1</sup>Π<sub>u</sub> states of C<sub>2</sub>. In general, the [2]<sub>R12</sub> and [2]<sub>S</sub> corrections enhance energy convergence for conventional multireference configuration interaction (MRCI) and multireference perturbation theory (MRMP2) calculations compared to their complete basis set limits. For the electron affinity of the F atom, [2]<sub>R12</sub> electron affinities are within 0.001 eV of the experimental value. The [2]<sub>R12</sub> conformer relative energy error for Si<sub>2</sub>H<sub>4</sub> is less than 0.1 kcal/mol compared to the complete basis set limit. The C<sub>2</sub> potential energy surfaces show nonparallelity errors that are within 0.7 kcal/mol compared to the complete basis set limit. The perturbative nature of the [2]<sub>R12</sub> and [2]<sub>S</sub> methods facilitates the development of a straightforward text-based data exchange standard that connects an electronic structure code that can produce a two-particle density matrix with a code that computes the corrections. This data exchange standard was used to implement the interface between the GAMESS MRCI and MRMP2 codes and the MPQC [2]<sub>R12</sub> and [2]<sub>S</sub> capabilities

    Spin-Free [2]<sub>R12</sub> Basis Set Incompleteness Correction to the Local Multireference Configuration Interaction and the Local Multireference Average Coupled Pair Functional Methods

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    The local multireference configuration interaction (LMRCI) and local multireference averaged coupled pair functional (LMRACPF) methods are extended to include explicit correlation via the universal spin-free [2]<sub>R12</sub> basis set incompleteness correction. Four test cases are examined to measure the performance of the LMRCI+[2]<sub>R12</sub> (without and with the Davidson + Q correction for size-extensivity) and LMRACPF+[2]<sub>R12</sub> methods. These tests examine bond dissociation energies (BDEs) for ethene, perfluoroethene, propene, and 2-butene. As has been demonstrated for other methods, the LMRCI+[2]<sub>R12</sub>/LMRCI+Q+[2]<sub>R12</sub>/LMRACPF+[2]<sub>R12</sub> BDEs are as accurate as the conventional LMRCI/LMRACPF BDEs that are computed with the basis set one cardinal number higher. It is shown that LMRCI+[2]<sub>R12</sub>/LMRCI+Q+[2]<sub>R12</sub>/LMRACPF+[2]<sub>R12</sub> BDEs computed with the June calendar basis sets preserve the accuracy of the corresponding BDEs computed with the conventional aug-cc-pVXZ basis sets (where X = D, T, Q)
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