Spiers Memorial Lecture Quantum and semiclassical theory of chemical reaction rates
暂无分享,去创建一个
[1] J. Doll,et al. Equilibrium and dynamical Fourier path integral methods , 2007 .
[2] William H. Miller,et al. On the semiclassical description of quantum coherence in thermal rate constants , 1998 .
[3] Nancy Makri,et al. Semiclassical influence functionals for quantum systems in anharmonic environments 1 Presented at th , 1998 .
[4] J. Shao,et al. Quantum transition state theory: Perturbation expansion , 1998 .
[5] William H. Miller,et al. Semiclassical approximations for the calculation of thermal rate constants for chemical reactions in complex molecular systems , 1998 .
[6] Eli Pollak,et al. A new quantum transition state theory , 1998 .
[7] Uwe Manthe,et al. Accurate quantum calculations of thermal rate constants employing MCTDH: H2+OH→H+H2O and D2+OH→D+DOH , 1998 .
[8] W. Miller,et al. Semiclassical initial value representation for rotational degrees of freedom: The tunneling dynamics of HCl dimer , 1998 .
[9] Michael F. Herman,et al. A numerical test of different integral conditioning approximations for a semiclassical initial value representation for wavepacket propagation , 1998 .
[10] Uwe Manthe,et al. Quantum calculations of thermal rate constants and reaction probabilities: H2+CN→H+HCN , 1998 .
[11] Michael F. Herman. IMPROVING THE ACCURACY OF SEMICLASSICAL WAVEPACKET PROPAGATION USING INTEGRAL CONDITIONING TECHNIQUES , 1997 .
[12] Haobin Wang,et al. Thermal rate constant calculation using flux–flux autocorrelation functions: Application to Cl+H2→HCl+H reaction , 1997 .
[13] P. Brumer,et al. SEMICLASSICAL INITIAL VALUE THEORY FOR DISSOCIATION DYNAMICS , 1997 .
[14] S. Hammes-Schiffer,et al. Proton-coupled electron transfer reactions in solution: Molecular dynamics with quantum transitions for model systems , 1997 .
[15] W. Miller,et al. Semiclassical initial value representation for electronically nonadiabatic molecular dynamics , 1997 .
[16] D. Manolopoulos,et al. Semiclassical dynamics in up to 15 coupled vibrational degrees of freedom , 1997 .
[17] U. Manthe,et al. A multi-configurational time-dependent Hartree approach to the direct calculation of thermal rate constants , 1997 .
[18] William H. Miller,et al. Mixed semiclassical-classical approaches to the dynamics of complex molecular systems , 1997 .
[19] F. Grossmann. TIME-DEPENDENT SEMICLASSICAL CALCULATION OF RESONANCE LIFETIMES , 1996 .
[20] S. Garashchuk,et al. Wave packet correlation function approach to H2(ν)+H→H+H2(ν′): semiclassical implementation , 1996 .
[21] W. Miller,et al. Semiclassical calculation of Franck-Condon intensities for reactive systems , 1996 .
[22] Z. Schuss. New trends in reaction rate theory , 1996 .
[23] John C. Light,et al. CUMULATIVE REACTION PROBABILITY VIA TRANSITION STATE WAVE PACKETS , 1996 .
[24] C. Martens,et al. An effective Hamiltonian‐based method for mixed quantum‐classical dynamics on coupled electronic surfaces , 1996 .
[25] H. Berendsen,et al. Approach to nonadiabatic transitions by density matrix evolution and molecular dynamics simulations , 1996 .
[26] D. Manolopoulos,et al. A new semiclassical initial value method for Franck-Condon spectra , 1996 .
[27] P. Saalfrank,et al. Hydrogen transfer in vibrationally relaxing benzoic acid dimers: Time‐dependent density matrix dynamics and infrared spectra , 1996 .
[28] J. A. McCammon,et al. Quantum-Classical Molecular Dynamics Simulations of Proton Transfer Processes in Molecular Complexes and in Enzymes , 1996 .
[29] R. Kapral,et al. Dynamics of proton transfer in mesoscopic clusters , 1996, chem-ph/9601001.
[30] R. Levine,et al. Short-time dynamics on several electronic states: formalism and computational study of I2 in rare gas solvents , 1995 .
[31] Hua Guo,et al. A linear chain hybrid quantum/classical model for the photodissociation and recombination of I2(A) in rare gas matrices , 1995 .
[32] D. Manolopoulos,et al. APPLICATION OF THE FROZEN GAUSSIAN APPROXIMATION TO THE PHOTODISSOCIATION OF CO2 , 1995 .
[33] G. Voth,et al. Semiclassical approximations to quantum dynamical time correlation functions , 1995 .
[34] A. McCoy. Transition state dynamics of chemical reactions in clusters: A six‐dimensional study of Ar(ClHCl) , 1995 .
[35] G. Voth,et al. The Computation of Electron Transfer Rates: The Nonadiabatic Instanton Solution. , 1995 .
[36] R. Gerber,et al. Electronic excitation dynamics of Li(H2)2: Dissociation mechanisms, lifetimes, and the validity of a hybrid quantum/classical approach , 1995 .
[37] P. Brumer,et al. Uniform semiclassical wave-packet propagation and eigenstate extraction in a smooth chaotic system. , 1994, Physical review letters.
[38] Eric J. Heller,et al. Semiclassical calculation and analysis of dynamical systems with mixed phase space , 1994 .
[39] N. Makri,et al. Quantum rates for a double well coupled to a dissipative bath: Accurate path integral results and comparison with approximate theories , 1994 .
[40] S. Hammes-Schiffer,et al. Proton transfer in solution: Molecular dynamics with quantum transitions , 1994 .
[41] Brumer,et al. Semiclassical propagation: Phase indices and the initial-value formalism. , 1994, Physical review. A, Atomic, molecular, and optical physics.
[42] H. Metiu,et al. Absorption spectrum calculations for a system having a few quantum and many ‘‘classical’’ degrees of freedom , 1994 .
[43] Nancy Makri,et al. Path integrals for dissipative systems by tensor multiplication. Condensed phase quantum dynamics for arbitrarily long time , 1994 .
[44] K. Kay,et al. Integral expressions for the semiclassical time‐dependent propagator , 1994 .
[45] W. Miller,et al. Semi-classical correction for quantum-mechanical scattering , 1994 .
[46] William H. Miller,et al. The cumulative reaction probability as eigenvalue problem , 1993 .
[47] William H. Miller,et al. Beyond transition-state theory: A rigorous quantum theory of chemical reaction rates , 1993 .
[48] J. Light,et al. Evaluation of thermal rate constants in the eigenbasis of a Hamiltonian with an optical potential , 1992 .
[49] U. Manthe,et al. Wave‐packet dynamics within the multiconfiguration Hartree framework: General aspects and application to NOCl , 1992 .
[50] W. Miller,et al. Quantum mechanical reaction probabilities via a discrete variable representation-absorbing boundary condition Green's function , 1992 .
[51] Heller,et al. Semiclassical propagation: How long can it last? , 1992, Physical review letters.
[52] P. Brumer,et al. Semiclassical collision theory in the initial value representation: Efficient numerics and reactive formalism , 1992 .
[53] W. Miller,et al. Calculation of the cumulative reaction probability via a discrete variable representation with absorbing boundary conditions , 1992 .
[54] William H. Miller,et al. Comment on: Semiclassical time evolution without root searches , 1991 .
[55] E. Heller. Reply to Comment on: Semiclassical time evolution without root searches: Comments and perspective , 1991 .
[56] P. N. Day,et al. Calculation of thermal rate coefficients from the quantum flux autocorrelation function: Converged results and variational quantum transition state theory for O+HD ⇆ OD+H and O+HD ⇆ OH+D , 1991 .
[57] Chandler,et al. Coherent-incoherent transition and relaxation in condensed-phase tunneling systems. , 1991, Physical review. A, Atomic, molecular, and optical physics.
[58] Joel M. Bowman,et al. Reduced dimensionality theory of quantum reactive scattering , 1991 .
[59] Eric J. Heller,et al. Cellular dynamics: A new semiclassical approach to time‐dependent quantum mechanics , 1991 .
[60] William H. Miller,et al. Recent Advances in Quantum Mechanical Reactive Scattering Theory, Including Comparison of Recent Experiments with Rigorous Calculations of State-to-State Cross Sections for the H/D+H2→H2/HD+H Reactions , 1990 .
[61] J. Tully. Molecular dynamics with electronic transitions , 1990 .
[62] J. Light,et al. A split interaction representation for quantum correlation functions of dissociative systems , 1990 .
[63] U. Manthe,et al. The multi-configurational time-dependent Hartree approach , 1990 .
[64] G. Voth,et al. Rigorous formulation of quantum transition state theory and its dynamical corrections , 1989 .
[65] P. Wolynes,et al. Monte Carlo methods for real‐time quantum dynamics of dissipative systems , 1988 .
[66] W. Miller,et al. Monte carlo integration with oscillatory integrands: implications for feynman path integration in real time , 1987 .
[67] T. Park,et al. Unitary quantum time evolution by iterative Lanczos reduction , 1986 .
[68] Michael F. Herman. Time reversal and unitarity in the frozen Gaussian approximation for semiclassical scattering , 1986 .
[69] W. Miller,et al. ‘‘Direct’’ calculation of quantum mechanical rate constants via path integral methods: Application to the reaction path Hamiltonian, with numerical test for the H+H2 reaction in 3D , 1985 .
[70] E. Kluk,et al. A semiclasical justification for the use of non-spreading wavepackets in dynamics calculations , 1984 .
[71] W. Miller,et al. Classical models for electronic degrees of freedom: Quenching of Br*(2P1/2) by collision with H2 in three dimensions , 1984 .
[72] William H. Miller,et al. Quantum mechanical rate constants for bimolecular reactions , 1983 .
[73] B. Berne,et al. On the calculation of time correlation functions in quantum systems: Path integral techniquesa) , 1983 .
[74] Mark A. Ratner,et al. Dissociation dynamics of Ar3 in the time-dependent self-consistent field (TDSCF) approximation , 1983 .
[75] W. Miller,et al. Classical model for electronic degrees of freedom: charge transfer in Na + I collisions , 1982 .
[76] Mark A. Ratner,et al. Time‐dependent self‐consistent field approximation for intramolecular energy transfer. I. Formulation and application to dissociation of van der Waals molecules , 1982 .
[77] W. Miller,et al. Classical trajectory models for electronically nonadiabatic collision processes: A classical valence bond model for electronic degrees of freedom , 1981 .
[78] B. C. Garrett,et al. Variational Transition State Theory , 1980 .
[79] A. Orel. CLASSICAL MODEL FOR LASER-INDUCED NON-ADIABATIC COLLISION PROCESSES , 1980 .
[80] H. Schaefer,et al. Reaction path Hamiltonian: Tunneling effects in the unimolecular isomerization HNC→HCN , 1980 .
[81] Hans-Dieter Meyer,et al. Analysis and extension of some recently proposed classical models for electronic degrees of freedom , 1980 .
[82] W. Miller,et al. Classical models for electronic degrees of freedom: Derivation via spin analogy and application to F*+H2→F+H2 , 1979 .
[83] W. Miller,et al. A classical analog for electronic degrees of freedom in nonadiabatic collision processes , 1979 .
[84] Michael E. Coltrin,et al. A new tunneling path for reactions such as H+H2→H2+H , 1977 .
[85] William H. Miller,et al. Semiclassical transition state theory for nonseparable systems: Application to the collinear H+H2 reaction , 1975 .
[86] W. Miller. Path integral representation of the reaction rate constant in quantum mechanical transition state theory , 1975 .
[87] W. Miller. Semiclassical limit of quantum mechanical transition state theory for nonseparable systems , 1975 .
[88] William H. Miller,et al. Quantum mechanical transition state theory and a new semiclassical model for reaction rate constants , 1974 .
[89] P. Pechukas,et al. Quantum transition state theory , 1974 .
[90] P. Pechukas,et al. On transition‐state theory and the classical mechanics of collinear collisions , 1973 .
[91] William H. Miller,et al. Classical S Matrix: Numerical Application to Inelastic Collisions , 1970 .
[92] Tsunenobu Yamamoto,et al. Quantum Statistical Mechanical Theory of the Rate of Exchange Chemical Reactions in the Gas Phase , 1960 .
[93] J. Light,et al. The quantum transition state wavepacket method , 1998 .
[94] J. Tully. Mixed quantum–classical dynamics , 1998 .
[95] M. Thoss,et al. Semiclassical Description of Nonadiabatic Quantum Dynamics , 1997 .
[96] William H. Miller,et al. On the “direct” calculation of thermal rate constants. II. The flux-flux autocorrelation function with absorbing potentials, with application to the O+HCl→OH+Cl reaction , 1997 .
[97] F. Grossmann,et al. Semiclassical Approach to the Hydrogen-exchange Reaction- Reactive and Transition-state Dynamics , 1997 .
[98] W. Miller,et al. Semiclassical calculation of cumulative reaction probabilities , 1996 .
[99] W. Miller,et al. QUANTUM MECHANICAL CALCULATION OF THE RAT CONSTANT FOR THE REACTION H+O2OH+O , 1994 .
[100] R. Kosloff. Propagation Methods for Quantum Molecular Dynamics , 1994 .
[101] V. Filinov,et al. Calculation of the feynman integrals by means of the Monte Carlo method , 1986 .
[102] E. Kluk,et al. Comparison of the propagation of semiclassical frozen Gaussian wave functions with quantum propagation for a highly excited anharmonic oscillator , 1986 .
[103] W. Miller,et al. CLASSICAL MODEL FOR ELECTRONICALLY NON-ADIABATIC COLLISION PROCESSES: RESONANCE EFFECTS IN ELECTRONIC-VIBRATIONAL ENERGY TRANSFER , 1981 .
[104] John E. Adams,et al. Reaction path Hamiltonian for polyatomic molecules , 1980 .
[105] W. Miller. Semi-classical theory for non-separable systems:. Construction of “good” action-angle variables for reaction rate constants , 1977 .
[106] William H. Miller,et al. ANALYTIC CONTINUATION OF CLASSICAL MECHANICS FOR CLASSICALLY FORBIDDEN COLLISION PROCESSES. , 1972 .
[107] M. Polanyi,et al. Diabatic reactions and primary chemiluminescence , 1935 .