TY - JOUR
T1 - Nonadiabatic molecular dynamics based on trajectories
AU - De Carvalho, Felipe Franco
AU - Bouduban, Marine E F
AU - Curchod, Basile F E
AU - Tavernelli, Ivano
PY - 2014/1
Y1 - 2014/1
N2 - Performing molecular dynamics in electronically excited states requires the inclusion of nonadiabatic effects to properly describe phenomena beyond the Born-Oppenheimer approximation. This article provides a survey of selected nonadiabatic methods based on quantum or classical trajectories. Among these techniques, trajectory surface hopping constitutes an interesting compromise between accuracy and efficiency for the simulation of medium- to large-scale molecular systems. This approach is, however, based on non-rigorous approximations that could compromise, in some cases, the correct description of the nonadiabatic effects under consideration and hamper a systematic improvement of the theory. With the help of an in principle exact description of nonadiabatic dynamics based on Bohmian quantum trajectories, we will investigate the origin of the main approximations in trajectory surface hopping and illustrate some of the limits of this approach by means of a few simple examples.
AB - Performing molecular dynamics in electronically excited states requires the inclusion of nonadiabatic effects to properly describe phenomena beyond the Born-Oppenheimer approximation. This article provides a survey of selected nonadiabatic methods based on quantum or classical trajectories. Among these techniques, trajectory surface hopping constitutes an interesting compromise between accuracy and efficiency for the simulation of medium- to large-scale molecular systems. This approach is, however, based on non-rigorous approximations that could compromise, in some cases, the correct description of the nonadiabatic effects under consideration and hamper a systematic improvement of the theory. With the help of an in principle exact description of nonadiabatic dynamics based on Bohmian quantum trajectories, we will investigate the origin of the main approximations in trajectory surface hopping and illustrate some of the limits of this approach by means of a few simple examples.
KW - Bohmian dynamics
KW - Born-Oppenheimer approximation
KW - Ehrenfest dynamics
KW - Nonadiabatic dynamics
KW - Trajectory surface hopping
UR - http://www.scopus.com/inward/record.url?scp=84893201648&partnerID=8YFLogxK
U2 - 10.3390/e16010062
DO - 10.3390/e16010062
M3 - Review article (Academic Journal)
AN - SCOPUS:84893201648
VL - 16
SP - 62
EP - 85
JO - Entropy
JF - Entropy
SN - 1099-4300
IS - 1
ER -