The Journal of Chemical Physics · 2018 · 17 citations · 25 references
Natural SciencesChemistryPhysicsQuantum ChemistryQuantum MechanicsTheoretical ChemistryAb Initio MethodsApproximation MethodsComputational Quantum ChemistryMolecular Orbital TheoryMolecular Quantum MechanicsSchrödinger EquationGaussian Basis FunctionsGaussian Basis SetsGround State PropertiesMany-body Quantum SystemsMolecular HamiltoniansNumerical SimulationNumerical Solution Of The Schrödinger EquationQuantum Many-body Systems
This paper presents the multi-channel generalization of the center-of-mass kinetic energy elimination approach [B. Simmen et al., Mol. Phys. 111, 2086 (2013)] when the Schrödinger equation is solved variationally with explicitly correlated Gaussian functions. The approach has immediate relevance in many-particle systems which are handled without the Born–Oppenheimer approximation and can be employed also for Dirac-type Hamiltonians. The practical realization and numerical properties of solving the Schrödinger equation in laboratory-frame Cartesian coordinates are demonstrated for the ground rovibronic state of the H2+={p+,p+,e−} ion and the H2 = {p+, p+, e−, e−} molecule.
25
Samuel Francis Boys · Proceedings of the Royal Society of London A Mathematical and Physical Sciences · 1960 · 313 citations
Natural Sciences, Chemistry, Physics +16
Handbook of Molecular Physics and Quantum Chemistry
Richard E. Overill · 2003 · 288 citations
Natural Sciences, Chemistry, Physics +14
Nicholas C. Handy, Aaron M. Lee · Chemical Physics Letters · 1996 · 196 citations