In this revised and expanded edition, in addition to a comprehensible introduction to the
theoretical foundations of quantum tunneling based on different methods of formulating and …

We consider simple models of tunneling of an object with intrinsic degrees of freedom. This
important problem was not extensively studied until now, in spite of numerous applications …

Brief description of a FORTRAN 77 program for calculating energy values, refection and
transmission matrices, and corresponding wave functions in a coupled-channel …

Symbolic-numerical algorithms for solving a boundary value problem (BVP) for the 2D
Schrödinger equation with homogeneous third type boundary conditions to study the …

This work presents an extensive exploration of scattering and tunneling involving composite
objects with intrinsic degrees of freedom. We aim at exact solutions to such scattering …

This is a brief review of few relevant topics on tunneling of composite particles and how the
coupling to intrinsic and external degrees of freedom affects tunneling probabilities. I discuss …

A FORTRAN 77 program is presented for calculating with the given accuracy eigenvalues,
surface eigenfunctions and their first derivatives with respect to a parameter of the …

A variety of physical phenomena have at their foundation the quantum tunneling of particles
through potential barriers. Many of these phenomena can be associated with the tunneling …

We present a class of two-dimensional (2D) systems which shows a counterintuitive property
that contradicts a semiclassical intuition: A 2D quantum particle “prefers” tunneling through a …

The problem of scattering by spherically asymmetric potentials is considered where angular
momentum not only ceases to be a conserved quantity but is also not a convenient basis for …