We present a general analytic method for understanding how specific motions of a classical bath influence the dynamics of quantum-mechanical observables in mixed quantum-classical molecular dynamics simulations. We apply our method and develop expressions for the special case of quantum solvation, allowing us to examine how specific classical solvent motions couple to the equilibrium energy fluctuations and nonequilibrium energy relaxation of a quantum-mechanical solute. As a first application of our formalism, we investigate the motions of classical water underlying the equilibrium and nonequilibrium excited-state solvent response functions of the hydrated electron; the results allow us to explain why the linear response approximation fail...
An extended hydrodynamic formulation is developed to describe non-adiabatic solvation dynamics for c...
The hydrated dielectron is composed of two excess electrons dissolved in liquid water that occupy a ...
The study of quantum rate processes occurring in condensed phase environments is difficult because o...
The linear response (LR) approximation forms the cornerstone of nonequilibrium statistical mechanics...
An extended hydrodynamic formulation is developed to describe non-adiabatic solvation dynamics for c...
International audienceWe present a novel mixed quantum classical dynamical method to include solvent...
International audienceWe present a novel mixed quantum classical dynamical method to include solvent...
International audienceWe present a novel mixed quantum classical dynamical method to include solvent...
An extended hydrodynamic formulation is developed to describe non-adiabatic solvation dynamics for c...
International audienceWe present a novel mixed quantum classical dynamical method to include solvent...
The linear response (LR) approximation forms the cornerstone of nonequilibrium statistical mechanics...
grantor: University of TorontoMixed quantum-classical equations of motion are derived for ...
grantor: University of TorontoMixed quantum-classical equations of motion are derived for ...
Understanding reactivity is a central goal of chemical physics, and investigations in the condensed ...
An extended hydrodynamic formulation is developed to describe non-adiabatic solvation dynamics for c...
An extended hydrodynamic formulation is developed to describe non-adiabatic solvation dynamics for c...
The hydrated dielectron is composed of two excess electrons dissolved in liquid water that occupy a ...
The study of quantum rate processes occurring in condensed phase environments is difficult because o...
The linear response (LR) approximation forms the cornerstone of nonequilibrium statistical mechanics...
An extended hydrodynamic formulation is developed to describe non-adiabatic solvation dynamics for c...
International audienceWe present a novel mixed quantum classical dynamical method to include solvent...
International audienceWe present a novel mixed quantum classical dynamical method to include solvent...
International audienceWe present a novel mixed quantum classical dynamical method to include solvent...
An extended hydrodynamic formulation is developed to describe non-adiabatic solvation dynamics for c...
International audienceWe present a novel mixed quantum classical dynamical method to include solvent...
The linear response (LR) approximation forms the cornerstone of nonequilibrium statistical mechanics...
grantor: University of TorontoMixed quantum-classical equations of motion are derived for ...
grantor: University of TorontoMixed quantum-classical equations of motion are derived for ...
Understanding reactivity is a central goal of chemical physics, and investigations in the condensed ...
An extended hydrodynamic formulation is developed to describe non-adiabatic solvation dynamics for c...
An extended hydrodynamic formulation is developed to describe non-adiabatic solvation dynamics for c...
The hydrated dielectron is composed of two excess electrons dissolved in liquid water that occupy a ...
The study of quantum rate processes occurring in condensed phase environments is difficult because o...