We present a study on the dynamics of a system consisting of a pair of hardcore particles diffusing with different rates. We solved the drift–diffusion equation for this model in the case when one particle, labeled F, drifts and diffuses slowly toward the second particle, labeled M. The...

We show that the Density of States (DoS) for lattice Self Avoiding Walks can be estimated by using an inverse algorithm, called flatIGW, whose step-growth rules are dynamically adjusted by requiring the energy histogram to be locally flat. Here, the (attractive) energy associated with a...

We formulate a mean-field-like theory of long-range correlated L-alphabets sequences, which are actually systems with (L-1) independent parameters. Depending on the values of these parameters, the variance on the average number of any given symbol in the sequence shows a linear or a superlinear...

We present a Monte Carlo study of kinetic growth walk on square as well as triangular lattice to show that it is not equivalent to canonical self-avoiding walk.

The interacting growth walk (IGW) is a kinetic algorithm proposed recently for generating long, lattice polymer configurations. The growth process in IGW is tuned by a parameter called the growth temperature TG=1/(kBβG). In this paper we consider IGW on a honeycomb lattice. We take the...