Analytic matrix elements with shifted correlated Gaussians

Abstract

Matrix elements between shifted correlated Gaussians of various potentials with several form-factors are calculated analytically. Analytic matrix elements are of importance for the correlated Gaussian method in quantum few-body physics.

References in corpus (2)

• Trapped unitary two-component Fermi gases with up to ten particles
• Extension of the correlated Gaussian hyperspherical method to more particles and dimensions

Cited by in corpus (7)

• Few-body quark dynamics for doubly-heavy baryons and tetraquarks
• Effect of relativistic kinematics on the stability of multiquarks
• Impurity-induced pairing in two-dimensional Fermi gases
• Threshold photoproduction of neutral pions off protons in nuclear model with explicit mesons
• A nuclear model with explicit mesons
• Correlated Gaussians and low-discrepancy sequences
• Deformed Explicitly Correlated Gaussians