Linked Data Explorerhttp://worldcat.org/entity/work/id/56459486
Faber and Newton polynomial integrators for open-system density matrix propagation
Abstract: "Two polynomial expansions of the time-evolution superoperator to directly integrate Markovian Liouville-von Neumann (LvN) equations for quantum open systems, namely the Newton interpolation and the Faber approximation, are presented and critically compared. Details on the numerical implementation including error control, and on the performance of either method are given. In a first physical application, a damped harmonic oscillator is considered. Then, the Faber approximation is applied to compute a condensed phase absorption spectrum, for which a semi-analytical expression is derived. Finally, even more general applications are discussed. In all applications considered here it is found that both the Newton and Faber integrators are fast, general, stable, and accurate."
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- http://id.worldcat.org/fast/917332
- http://id.worldcat.org/fast/1012399
- http://id.loc.gov/authorities/subjects/sh85082210
- http://experiment.worldcat.org/entity/work/data/56459486#Topic/online_publikation
- http://id.loc.gov/authorities/subjects/sh85046035
- http://id.worldcat.org/fast/1085128
- http://id.loc.gov/authorities/subjects/sh85109469
http://schema.org/description
- "Abstract: "Two polynomial expansions of the time-evolution superoperator to directly integrate Markovian Liouville-von Neumann (LvN) equations for quantum open systems, namely the Newton interpolation and the Faber approximation, are presented and critically compared. Details on the numerical implementation including error control, and on the performance of either method are given. In a first physical application, a damped harmonic oscillator is considered. Then, the Faber approximation is applied to compute a condensed phase absorption spectrum, for which a semi-analytical expression is derived. Finally, even more general applications are discussed. In all applications considered here it is found that both the Newton and Faber integrators are fast, general, stable, and accurate.""@en
http://schema.org/name
- "Faber and Newton polynomial integrators for open system density matrix propagation"
- "Faber and Newton polynomial integrators for open-system density matrix propagation"@en
- "Faber and Newton polynomial integrators for open-system density matrix propagation"