2021
DOI: 10.1063/5.0037240
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Calculating vibrational excitation energies using tensor-decomposed vibrational coupled-cluster response theory

Abstract: Calculating vibrational excitation energies using tensor-decomposed vibrational coupledcluster response theory", J. Chem. Phys. 154, 054113 (2021)) and may be found at (

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Cited by 5 publications
(3 citation statements)
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“…This representation has been used for nearly 20 years by a number of research groups; a sample of these are refs , , , and . It continues to be actively used in a variety of applications and theoretical developments. In MULTIMODE the maximum value of n is 6. However, from numerous tests it appears that a 4MR typically gives energies that are converged to within roughly 1–5 cm –1 . Thus, we generally use 4MR with an existing full-dimensional PES, and this is also done here.…”
Section: Methodsmentioning
confidence: 99%
“…This representation has been used for nearly 20 years by a number of research groups; a sample of these are refs , , , and . It continues to be actively used in a variety of applications and theoretical developments. In MULTIMODE the maximum value of n is 6. However, from numerous tests it appears that a 4MR typically gives energies that are converged to within roughly 1–5 cm –1 . Thus, we generally use 4MR with an existing full-dimensional PES, and this is also done here.…”
Section: Methodsmentioning
confidence: 99%
“…This representation has been used for nearly 20 years by a number of research groups; a sample of these are refs and . It continues to be actively used in a variety of applications and theoretical developments. In MULTIMODE the maximum value of n is 6. However, from numerous tests it appears that a 4MR typically gives energies that are converged to within roughly 1–5 cm –1 . Thus, we generally use 4MR with an existing full-dimensional PES and this is also done here.…”
Section: Theory and Computational Detailsmentioning
confidence: 99%
“…This includes approaches based on permutationally invariant polynomials, Gaussian processes, and neural networks,. However, the computational cost associated with the exact solution of the resulting vibrational Schrödinger equation scales exponentially with system size, prohibiting straightforward calculations for molecules with more than a dozen degrees of freedom. The design of novel anharmonic methods to tame this unfavorable scaling remains an active field of research. Among the vibrational structure methods developed, techniques leveraging so-called tensor-network-based algorithms are particularly promising. The most commonly applied tensor-based algorithm in electronic structure theory has been the density matrix renormalization group (DMRG), , which allows for an efficient deterministic variational optimization of wave functions represented as matrix product states (MPSs). In previous work, we introduced the vibrational DMRG (vDMRG) algorithm, , which enables large-scale vibrational structure calculations of anharmonic systems described by Taylor-expanded PESs.…”
Section: Introductionmentioning
confidence: 99%