| 1 |
Quantum mechanical canonical rate theory: A new approach based on the reactive flux and numerical analytic continuation methods
Rabani E, Krilov G, Berne BJ
Journal of Chemical Physics, 112(6), 2605, 2000 |
| 2 |
On the application of numerical analytic continuation methods to the study of quantum mechanical vibrational relaxation processes
Gallicchio E, Egorov SA, Berne BJ
Journal of Chemical Physics, 109(18), 7745, 1998 |
| 3 |
Semiclassical Approximations to Quantum Dynamical Time-Correlation Functions
Cao JS, Voth GA
Journal of Chemical Physics, 104(1), 273, 1996 |
| 4 |
Activated Rate-Processes - The Reactive Flux Method for One-Dimensional Surface-Diffusion
Bader JS, Berne BJ, Pollak E
Journal of Chemical Physics, 102(10), 4037, 1995 |
| 5 |
A Variational Centroid Density Procedure for the Calculation of Transmission Coefficients for Asymmetric Barriers at Low-Temperature
Messina M, Schenter GK, Garrett BC
Journal of Chemical Physics, 103(9), 3430, 1995 |
| 6 |
Can the Density Maximum of Water Be Found by Computer-Simulation
Billeter SR, King PM, Vangunsteren WF
Journal of Chemical Physics, 100(9), 6692, 1994 |
| 7 |
Accurate Quantum-Mechanics from High-Order Resummed Operator Expansions
Schwartz SD
Journal of Chemical Physics, 100(12), 8795, 1994 |
| 8 |
A New Formulation of Quantum Transition-State Theory for Adiabatic Rate Constants
Hansen NF, Andersen HC
Journal of Chemical Physics, 101(7), 6032, 1994 |
