activity
19992003
most citedBandgap engineering and defect modes in photonic crystals with rotated hexagonal holes

19 citations · 19 across the 1 of their papers we have counts for

collaborators

6 papers

physics.class-ph200319 cited

Bandgap engineering and defect modes in photonic crystals with rotated hexagonal holes

Aaron F. Matthews, Sergei F. Mingaleev, Yuri S. Kivshar

We study the bandgap structure of two-dimensional photonic crystals created by a triangular lattice of rotated hexagonal holes, and explore the effects of the reduced symmetry in t…

physics.optics2001

Self-trapping of light and nonlinear localized modes in 2D photonic crystals and waveguides

Serge F. Mingaleev, Yuri S. Kivshar

We overview our recent results on the nonlinear localized modes in two-dimensional (2D) photonic crystals and photonic-crystal waveguides. Employing the technique based on the Gree…

physics.bio-ph1999

Models for energy and charge transport and storage in biomolecules

Serge F. Mingaleev, Peter L. Christiansen, Yuri B. Gaididei +2

Two models for energy and charge transport and storage in biomolecules are considered. A model based on the discrete nonlinear Schrodinger equation with long-range dispersive inter…

physics.bio-ph1999

Effects of long-range dispersion in nonlinear dynamics of DNA molecules

Yuri B. Gaididei, Serge F. Mingaleev, Peter L. Christiansen +2

A discrete nonlinear Schrodinger (NLS) model with long-range dispersive interactions describing the dynamical structure of DNA is proposed. Dispersive interactions of two types: th…

cond-mat.mtrl-sci1999

Effects of noise and nonlocal interactions in nonlinear dynamics of molecular systems

Peter L. Christiansen, Galina I. Gaididei, Yuri B. Gaididei +3

We show that the NLS systems with multiplicative noise, nonlinear damping and nonlocal dispersion exhibit a variety of interesting effects which may be useful for modelling the dyn…

cond-mat.soft1999

Scale competition in nonlinear Schrodinger models

Yuri B. Gaididei, Peter L. Christiansen, Serge F. Mingaleev

Three types of nonlinear Schrodinger models with multiple length scales are considered. It is shown that the length-scale competition universally results into arising of new locali…