N-body quantum systems: A tutorial.- A tutorial on computational approaches to quantum scattering.- Time-independent wavepacket quantum mechanics.- Classical action and quantum N-body asymptotic completeness.- On trace formulas for Schrödinger-type operators.- Multiparticle quantum systems in constant magnetic fields.- New channels of scattering for two-and three-body quantum systems with long-range potentials.- State-of-state transition probabilities and control of laser-induced dynamical processes by the (t, t?) Method.- Barrier resonances and chemical reactivity.- Quantization in the continuum - complex dilated expansions of scattering quantities.- Microscopic atomic and nuclear mean fields.- The Pauli principle in multi-cluster states of nuclei.- Nonperturbative approaches to atomic and molecular multiphoton (half-collision) processes in intense laser fields.- Global recursion polynomial expansions of the Green's function and time evolution operator for the Schrödinger equation with absorbing boundary conditions.
Multiparticle Quantum Scattering with Applications to Nuclear, Atomic and Molecular Physics
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$187.00
Description
N-body quantum systems: A tutorial.- A tutorial on computational approaches to quantum scattering.- Time-independent wavepacket quantum mechanics.- Classical action and quantum N-body asymptotic completeness.- On trace formulas for Schrödinger-type operators.- Multiparticle quantum systems in constant magnetic fields.- New channels of scattering for two-and three-body quantum systems with long-range potentials.- State-of-state transition probabilities and control of laser-induced dynamical processes by the (t, t?) Method.- Barrier resonances and chemical reactivity.- Quantization in the continuum - complex dilated expansions of scattering quantities.- Microscopic atomic and nuclear mean fields.- The Pauli principle in multi-cluster states of nuclei.- Nonperturbative approaches to atomic and molecular multiphoton (half-collision) processes in intense laser fields.- Global recursion polynomial expansions of the Green's function and time evolution operator for the Schrödinger equation with absorbing boundary conditions.
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