Molecular properties from the explicitly connected expressions of the response functions within the coupled-cluster theory
arXiv:2109.00383 · doi:10.1016/bs.aiq.2021.05.009
Abstract
We review the methods based on expectation value coupled cluster formalism - a common framework for the derivation of properties: the ground-state average value of an observable, cumulants of the second-order reduced density matrices, polarization propagator, quadratic response function, and transition probabilities. We discuss the approximations and give examples of the most important numerical results.
arXiv comment35 pages, 1 figure
References in corpus (9)
- The density-matrix renormalization group
- Coupled cluster calculations of ground and excited states of nuclei
- Computation of ground-state properties in molecular systems: back-propagation with auxiliary-field quantum Monte Carlo
- Implementation of the full CCSDT electronic structure model with tensor decompositions
- Ground state correlations and mean-field in O: Part II
- Analytic nuclear forces and molecular properties from full configuration interaction quantum Monte Carlo
- Transition properties from the Hermitian formulation of the coupled cluster polarization propagator
- Combining Slater-type orbitals and effective core potentials
- Transition moments between excited electronic states from the Hermitian formulation of the coupled cluster quadratic response function