Abstract
This Chapter describes themethod for non-adiabatic quantum molecular dynamics called Full Multiple Spawning. The Full Multiple Spawning framework proposes to portray nuclear wave functions by linear combinations of classically-traveling multi-dimensional Gaussian functions, called trajectory basis functions. The number of trajectory basis functions can be adaptedwhen needed during the excited-state dynamics through a spawning algorithm, and all basis functions are coupled together. Hence, Full Multiple Spawning is a formally exact method for non-adiabatic dynamics in the limit of a large number of basis functions. Full Multiple Spawning can be extended to the description of light/matter interaction or the inclusion of spin-orbit coupling effects. Two controlled approximations can be performed on the Full Multiple Spawning equations and lead to the Ab InitioMultiple Spawning technique, which allows for on-the-fly non-adiabatic quantum dynamics of medium-size molecules. In addition to describing the formalism and algorithms of the Full- and Ab Initio Multiple Spawning, this Chapter presents a dissection of a typical Ab InitioMultiple Spawning dynamics run, aswell as different successful applications of this technique.
| Original language | English |
|---|---|
| Title of host publication | Quantum Chemistry and Dynamics of Excited States |
| Subtitle of host publication | Methods and Applications |
| Publisher | Wiley |
| Pages | 435-467 |
| Number of pages | 33 |
| ISBN (Electronic) | 9781119417774 |
| ISBN (Print) | 9781119417750 |
| DOIs | |
| Publication status | Published - 1 Jan 2020 |
Bibliographical note
Publisher Copyright:© 2021 John Wiley & Sons Ltd. All rights reserved.
Research Groups and Themes
- Physical & Theoretical
Keywords
- Ab Initio multiple spawning
- Full multiple spawning
- Gaussian basis in silico photo-chemistry
- Time-dependent molecular Schrodinger equation