Small Representative Benchmarks for Thermochemical Calculations

We propose a small set of atomization energies and a small set of barrier heights as benchmarks for comparing and developing theoretical methods. We chose the data sets to be subsets of the Database/3 collection of atomization energies and barrier heights. We show that these data sets, consisting of six barriers and six atomization energies, are very representative of all the atomization energies and barrier heights in Database/3, and we call them the AE6 and BH6 benchmarks, respectively. Benchmark values are tabulated for 80 standard methods, including Hartree−Fock, Moller−Plesset perturbation theory, quadratic configuration interaction, coupled cluster theory, hybrid density functional theory, and multicoefficient correlation methods.

[1]  Vincenzo Barone,et al.  Exchange functionals with improved long-range behavior and adiabatic connection methods without adjustable parameters: The mPW and mPW1PW models , 1998 .

[2]  Donald G. Truhlar,et al.  Robust and Affordable Multicoefficient Methods for Thermochemistry and Thermochemical Kinetics: The MCCM/3 Suite and SAC/3 , 2003 .

[3]  L. Curtiss,et al.  Gaussian-3 (G3) theory for molecules containing first and second-row atoms , 1998 .

[4]  Krishnan Raghavachari,et al.  Gaussian-2 theory for molecular energies of first- and second-row compounds , 1991 .

[5]  John A. Montgomery,et al.  A complete basis set model chemistry. V. Extensions to six or more heavy atoms , 1996 .

[6]  J. Cioslowski Quantum-mechanical prediction of thermochemical data , 2002 .

[7]  G. A. Petersson,et al.  A complete basis set model chemistry. III. The complete basis set‐quadratic configuration interaction family of methods , 1991 .

[8]  Martin Head-Gordon,et al.  Quadratic configuration interaction. A general technique for determining electron correlation energies , 1987 .

[9]  Donald G. Truhlar,et al.  Optimized Parameters for Scaling Correlation Energy , 1999 .

[10]  T. Dunning,et al.  Electron affinities of the first‐row atoms revisited. Systematic basis sets and wave functions , 1992 .

[11]  M. Head‐Gordon,et al.  A fifth-order perturbation comparison of electron correlation theories , 1989 .

[12]  Donald G. Truhlar,et al.  Effectiveness of Diffuse Basis Functions for Calculating Relative Energies by Density Functional Theory , 2003 .

[13]  M. Plesset,et al.  Note on an Approximation Treatment for Many-Electron Systems , 1934 .

[14]  J. S. Binkley,et al.  Electron correlation theories and their application to the study of simple reaction potential surfaces , 1978 .

[15]  D. Truhlar,et al.  MULTI-COEFFICIENT CORRELATION METHOD FOR QUANTUM CHEMISTRY , 1999 .

[16]  L. Curtiss,et al.  Assessment of Gaussian-2 and density functional theories for the computation of enthalpies of formation , 1997 .

[17]  D. Truhlar,et al.  Multi-coefficient Gaussian-3 method for calculating potential energy surfaces , 1999 .

[18]  M. Frisch,et al.  Ab Initio Calculation of Vibrational Absorption and Circular Dichroism Spectra Using Density Functional Force Fields , 1994 .

[19]  G. Scuseria,et al.  Assessment of the Perdew–Burke–Ernzerhof exchange-correlation functional , 1999 .

[20]  Krishnan Raghavachari,et al.  Assessment of Gaussian-2 and density functional theories for the computation of ionization potentials and electron affinities , 1998 .

[21]  L. Curtiss,et al.  Assessment of Gaussian-3 and density functional theories for a larger experimental test set , 2000 .

[22]  D. Truhlar,et al.  The Gaussian-2 method with proper dissociation, improved accuracy, and less cost , 1999 .

[23]  Donald G. Truhlar,et al.  Adiabatic connection for kinetics , 2000 .

[24]  Krishnan Raghavachari,et al.  Gaussian-3 theory using reduced Mo/ller-Plesset order , 1999 .

[25]  L. Curtiss,et al.  Gaussian-3 theory using scaled energies , 2000 .

[26]  D. Truhlar,et al.  Improved coefficients for the scaling all correlation and multi-coefficient correlation methods , 1999 .

[27]  V. Barone,et al.  An accurate density functional method for the study of magnetic properties: the PBE0 model , 1999 .

[28]  Donald G. Truhlar,et al.  MC-QCISD: Multi-coefficient correlation method based on quadratic configuration interaction with single and double excitations , 2000 .