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Advances in methods and algorithms in a modern quantum chemistry program package

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TLDR
Specific developments discussed include fast methods for density functional theory calculations, linear scaling evaluation of energies, NMR chemical shifts and electric properties, fast auxiliary basis function methods for correlated energies and gradients, equation-of-motion coupled cluster methods for ground and excited states, geminal wavefunctions, embedding methods and techniques for exploring potential energy surfaces.
Abstract
Advances in theory and algorithms for electronic structure calculations must be incorporated into program packages to enable them to become routinely used by the broader chemical community. This work reviews advances made over the past five years or so that constitute the major improvements contained in a new release of the Q-Chem quantum chemistry package, together with illustrative timings and applications. Specific developments discussed include fast methods for density functional theory calculations, linear scaling evaluation of energies, NMR chemical shifts and electric properties, fast auxiliary basis function methods for correlated energies and gradients, equation-of-motion coupled cluster methods for ground and excited states, geminal wavefunctions, embedding methods and techniques for exploring potential energy surfaces.

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Multiwfn: a multifunctional wavefunction analyzer.

TL;DR: Five practical examples involving a wide variety of systems and analysis methods are given to illustrate the usefulness of Multiwfn, a multifunctional program for wavefunction analysis.
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Long-range corrected hybrid density functionals with damped atom–atom dispersion corrections

TL;DR: The re-optimization of a recently proposed long-range corrected hybrid density functional, omegaB97X-D, to include empirical atom-atom dispersion corrections yields satisfactory accuracy for thermochemistry, kinetics, and non-covalent interactions.
Journal Article

Long-Range Corrected Hybrid Density Functionals with Damped Atom-Atom Dispersion Corrections

TL;DR: Chai and Head-Gordon as discussed by the authors proposed a long-range corrected (LC) hybrid density functional with Damped Atom-Atom Dispersion corrections, which is called ωB97X-D.
References
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Journal ArticleDOI

A growing string method for determining transition states: Comparison to the nudged elastic band and string methods

TL;DR: This paper presents a growing string method that can find minimum energy pathways and transition states without the requirement of an initial guess for the pathway, and finds the saddle point with significantly fewer electronic structure force calculations than the string method or the nudged elastic band method.
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Elimination of energy denominators in Møller—Plesset perturbation theory by a Laplace transform approach

TL;DR: In this article, it was shown how the energy denominators encountered in various schemes for electronics structure calculation can be removed by a Laplace transform technique, which is applicable to a wide variety of electronic structure calculations.
Journal ArticleDOI

Singlet-triplet gaps in diradicals by the spin-flip approach: A benchmark study

TL;DR: The spin-flip approach has been applied to calculate vertical and adiabatic energy separations between low-lying singlet and triplet states in diradicals as mentioned in this paper.
Journal ArticleDOI

Linear and sublinear scaling formation of Hartree-Fock-type exchange matrices

TL;DR: In this article, a new method (LinK) was proposed to form the exact exchange matrix, as needed in Hartree-Fock and hybrid density functional theory calculations, with an effort capable of scaling only linearly with molecular size.
Journal ArticleDOI

Exploring potential energy surfaces for chemical reactions: An overview of some practical methods

TL;DR: Methods for geometry optimization of equilibrium structures, searching for transition states, following reaction paths and ab initio molecular dynamics are discussed, including methods for large molecules, QM/MM calculations, and simultaneous optimization of the wave function and the geometry.
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