A variety of quasiclassical approximations to quantum dynamical observables and correlation functions are ob-tained from rigorous semiclassical approximations. All expressions involve classical evolution of the probed dynamical variable with trajectory initial conditions sampled from an appropriate phase space density. The features of the derived approximations are illustrated through several model calculations. 2002 Published by Elsevier Science B.V. 1
Lecture notes for the Spring School "From quantum to classical" (CIRM, April 2019)Given a quantum Ha...
Simulating the nonadiabatic dynamics of condensed-phase systems continues to pose a significant chal...
We study semiclassical properties of quantum systems whose classical limit is neither chaotic nor i...
We present a time-dependent semiclassical method based on quantum trajectories. Quantum-mechanical e...
Abstract. Semiclassical approximations to quantum dynamics are almost as old as quantum mechanics it...
Semiclassical approximations for quantum dynamic simulations in complex chemical systems range from ...
A general semiclassical (multidimensional WKB-type) approximation to quantum mechanics is reviewed. ...
Semiclassical approaches to chemical dynamics show great promise as methods to obtain practical resu...
Several theoretical methods for the computation of quantum dynamical quantities are formulated, impl...
Quantum time correlation functions are often the principal objects of interest in experimental inves...
The Gaussian wave-packet phase-space representation is used to show that the expansion in powers of ...
The quantum-classical correspondence for dynamics of the nonlinear classically chaotic systems is an...
The mapping approach addresses the mismatch between the continuous nuclear phase space and discrete ...
AbstractTrajectories are a central concept in our understanding of classical phenomena and also in r...
We present a trajectory-based method that incorporates quantum effects in the context of Hamiltonian...
Lecture notes for the Spring School "From quantum to classical" (CIRM, April 2019)Given a quantum Ha...
Simulating the nonadiabatic dynamics of condensed-phase systems continues to pose a significant chal...
We study semiclassical properties of quantum systems whose classical limit is neither chaotic nor i...
We present a time-dependent semiclassical method based on quantum trajectories. Quantum-mechanical e...
Abstract. Semiclassical approximations to quantum dynamics are almost as old as quantum mechanics it...
Semiclassical approximations for quantum dynamic simulations in complex chemical systems range from ...
A general semiclassical (multidimensional WKB-type) approximation to quantum mechanics is reviewed. ...
Semiclassical approaches to chemical dynamics show great promise as methods to obtain practical resu...
Several theoretical methods for the computation of quantum dynamical quantities are formulated, impl...
Quantum time correlation functions are often the principal objects of interest in experimental inves...
The Gaussian wave-packet phase-space representation is used to show that the expansion in powers of ...
The quantum-classical correspondence for dynamics of the nonlinear classically chaotic systems is an...
The mapping approach addresses the mismatch between the continuous nuclear phase space and discrete ...
AbstractTrajectories are a central concept in our understanding of classical phenomena and also in r...
We present a trajectory-based method that incorporates quantum effects in the context of Hamiltonian...
Lecture notes for the Spring School "From quantum to classical" (CIRM, April 2019)Given a quantum Ha...
Simulating the nonadiabatic dynamics of condensed-phase systems continues to pose a significant chal...
We study semiclassical properties of quantum systems whose classical limit is neither chaotic nor i...