activity
20002016
most citedToward the Quantum Design of Multichannel Systems (The Inverse Problem Approach)

14 citations · 35 across the 13 of their papers we have counts for

collaborators

13 papers

physics.optics2016

Electro-Optical Radiation of a Charged Particle in a Single Laser Beam Field

M. V. Anokhin, V. I. Galkin, V. V. Kalegaev +3

A peculiar radiation arising as a result of radiation interference of nonlinear oscillators excited by a monochromatic plane wave field of the incident particle is described. The r…

quant-ph2008★ 1 cited

Single- and Multichannel Wave Bending

B. N. Zakhariev, V. M. Chabanov

Recently, we have discovered a new concept of permanent wave resonance with potential spatial oscillations. This means the constant wave swinging frequency on the whole energy inte…

quant-ph2004

"Paradoxical" coexistence of continuum of 'bound' waves and discrete set of unlimited motion states

V. M. Chabanov, B. N. Zakhariev

We have combined two remarkable phenomena: resonance tunneling and Anderson localization. It results in unexpected spectrum reverse to usual notions. It is demonstrated by the quan…

math-ph2004★ 5 cited

Recovering the M-channel Sturm-Liouville operator from M+1 spectra

V. M. Chabanov

For a system of M coupled Schroedinger equations, the relationship is found between the vector-valued norming constants and M+1 spectra corresponding to the same potential matrix b…

math-ph2003★ 3 cited

Inverse eigenvalue problem for discrete three-diagonal Sturm-Liouville operator and the continuum limit

Vladimir M. Chabanov, Boris N. Zakhariev

In present article the self-contained derivation of eigenvalue inverse problem results is given by using a discrete approximation of the Schroedinger operator on a bounded interval…

quant-ph2003★ 1 cited

New theory of periodical systems by finite interval inverse problem

B. N. Zakhariev, V. M. Chabanov

We show that the mechanism of gap formation has a resonance nature. The special real fundamental solutions were discovered which `paradoxically' have knot distribution with a perio…