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most citedAnalytical properties of scattering amplitudes in one-dimensional quantum theory

24 citations · 73 across the 8 of their papers we have counts for

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8 papers

quant-ph2000★ 1 cited

A geometrical approach to non-adiabatic transitions in quantum theory: applications to NMR, over-barrier reflection and parametric excitation of quantum oscillator

M. S. Marinov, E. Strahov

This article deals with non-adiabatic processes (i.e. processes excluded by the adiabatic theorem) from the geometrical (group-theoretical) point of view. An approximated formula f…

quant-ph1998

Spin in a variable magnetic field: the adiabatic approximation

M. S. Marinov, Eugene Strahov

The problem of spin precession in a time-dependent magnetic field is considered in the adiabatic approximation where the field direction or the angular velocity of its rotation is…

quant-ph1997★ 8 cited

Exact Evolution Operator on Non-compact Group Manifolds

Nurit Krausz, M. S. Marinov

Free quantal motion on group manifolds is considered. The Hamiltonian is given by the Laplace -- Beltrami operator on the group manifold, and the purpose is to get the (Feynman's)…

quant-ph1996★ 2 cited

On the concept of the tunneling time

M. S. Marinov, Bilha Segev

Asymptotic time evolution of a wave packet describing a non-relativistic particle incident on a potential barrier is considered, using the Wigner phase-space distribution. The dist…

quant-ph1996★ 22 cited

Quantum Tunneling in the Wigner Representation

M. S. Marinov, Bilha Segev

Time dependence for barrier penetration is considered in the phase space. An asymptotic phase-space propagator for nonrelativistic scattering on a one - dimensional barrier is cons…

quant-ph1996★ 24 cited

Analytical properties of scattering amplitudes in one-dimensional quantum theory

M. S. Marinov, Bilha Segev

One-dimensional quantum scattering from a local potential barrier is considered. Analytical properties of the scattering amplitudes have been investigated by means of the integral…