Kalyan Kundu

Formation of stationary localized states due to nonlinear impurities using the discrete nonlinear Schrödinger equation

The Discrete Nonlinear Schr

EVOLUTION OF THE ELECTRONIC STRUCTURE OF CYCLIC POLYTHIOPHENE UPON BIPOLARON DOPING

\ddot{o}

A study of a new class of discrete nonlinear Schrödinger equations

dinger Equation is used to study the formation of stationary localized states due to a single nonlinear impurity in a Caley tree and a dimeric nonlinear impurity in the one dimensional system. The rotational nonlinear impurity and the impurity of the form

STATIONARY LOCALIZED STATES DUE TO A NONLINEAR DIMERIC IMPURITY EMBEDDED IN A PERFECT ONE-DIMENSIONAL CHAIN

-\chi \mid C \mid^{\sigma}

Long‐range electron transport in random trapping models

where

A study of one-dimensional correlated disordered systems using the invariant measure method

\sigma

The efficiency of photosynthetic molecularly based electronic devices

is arbitrary and

A dynamical flux expansion for the three-dimensional bond percolation problem

\chi

Charge separation efficiencies in artificial photosynthetic systems: Application to molecularly based electronic devices

is the nonlinearity parameter are considered. Furthermore,

The role of power law nonlinearity in the discrete nonlinear Schrödinger equation on the formation of stationary localized states in the Cayley tree

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