The usual quantum mechanical derivation of transition state theory is a statistical one (a quasi-equilibrium is assumed) or dynamical. The typical dynamical one defines a set of internal states and assumes vibrational adiabaticity. Effects of nonadiabaticity before and after the transition state are included in the present derivation, assuming a classical treatment of the reaction coordinate. The relation to a dynamical derivation of classical mechanical transition state theory is described, and tunneling effects are considered
Transition state theory (TST) has historically been the most important and widely used theoretical a...
The analytical quantum mechanics of chemically reactive linear collisions is treated in the vibratio...
The analytical quantum mechanics of chemically reactive linear collisions is treated in the vibratio...
The usual quantum mechanical derivation of transition state theory is a statistical one (a quasi-equ...
Transition-state theory is one of the most successful theories in chemistry. Not only does it provid...
Transition-state theory is one of the most successful theories in chemistry. Not only does it provid...
The principles of variational transition state theory and multidimensional semiclassical tunneling a...
The subject of chemical dynamics typically consists of two steps. The first is the study of the beha...
The principles of variational transition state theory and multidimensional semiclassical tunneling a...
The principles of variational transition state theory and multidimensional semiclassical tunneling a...
We describe a path-integral molecular dynamics implementation of our recently developed g...
This Feature Article describes some recent developments and applications of the Semiclassical Transi...
In quantum mechanics, the only known quantitative index describing a state transition process is the...
We report the results of a theoretical/computational research program to develop methods and to inve...
AbstractThe rigorous equations for a nonadiabatic coupling of the amplitudes of decaying discrete st...
Transition state theory (TST) has historically been the most important and widely used theoretical a...
The analytical quantum mechanics of chemically reactive linear collisions is treated in the vibratio...
The analytical quantum mechanics of chemically reactive linear collisions is treated in the vibratio...
The usual quantum mechanical derivation of transition state theory is a statistical one (a quasi-equ...
Transition-state theory is one of the most successful theories in chemistry. Not only does it provid...
Transition-state theory is one of the most successful theories in chemistry. Not only does it provid...
The principles of variational transition state theory and multidimensional semiclassical tunneling a...
The subject of chemical dynamics typically consists of two steps. The first is the study of the beha...
The principles of variational transition state theory and multidimensional semiclassical tunneling a...
The principles of variational transition state theory and multidimensional semiclassical tunneling a...
We describe a path-integral molecular dynamics implementation of our recently developed g...
This Feature Article describes some recent developments and applications of the Semiclassical Transi...
In quantum mechanics, the only known quantitative index describing a state transition process is the...
We report the results of a theoretical/computational research program to develop methods and to inve...
AbstractThe rigorous equations for a nonadiabatic coupling of the amplitudes of decaying discrete st...
Transition state theory (TST) has historically been the most important and widely used theoretical a...
The analytical quantum mechanics of chemically reactive linear collisions is treated in the vibratio...
The analytical quantum mechanics of chemically reactive linear collisions is treated in the vibratio...