We present a new finite-size scaling method for the random walks (RW) superseding a previously widely used renormalization group approach, which is shown here to be inconsistent. The method is valid in any dimension and is based on the exact solution for the two-point correlation function and on finite-size scaling. As an example, the phase diagram is derived for the random walk in two dimensions with a surface-bulk interaction where the system has either a surface or a defect line. We also discuss an initial calculation of the corresponding phase diagram for the case of a critically diluted lattice
We have investigated the random walk problem in a finite system and studied the crossover induced in...
Analytic phenomenological scaling is carried out for the random field Ising model in general dimensi...
Scaling has been a fascinating research area in statistical physics for decades since the pioneering...
We present a new finite-size scaling method for the random walks (RW) superseding a previously widel...
We address a long-standing debate regarding the finite-size scaling (FSS) of the Ising model in high...
The central concern of this thesis is the study of critical behaviour in models of statistical physi...
Through a simple majority-rule a statistical geometrical d-dimensional model (d can even be a fracta...
We consider the problem of directed walks (or polymers) in a random potential with both real and ima...
The QCD phase diagram at finite temperature and density is a topic of considerable interest. Althoug...
Abstract. We study the support (i.e. the set of visited sites) of a t-step random walk on a two-dime...
The dependence of the universality class on the statistical weight of unrestricted random paths is e...
We investigate dynamical processes on random and regular fractals. The (static) problem of percolati...
We study the problem of a random walk on a lattice in which bonds connecting nearest neighbor sites ...
A real space renormalisation group study of linear polymers in a random medium, described by self-av...
The dependence of the universality class on the statistical weight of unrestricted random paths is e...
We have investigated the random walk problem in a finite system and studied the crossover induced in...
Analytic phenomenological scaling is carried out for the random field Ising model in general dimensi...
Scaling has been a fascinating research area in statistical physics for decades since the pioneering...
We present a new finite-size scaling method for the random walks (RW) superseding a previously widel...
We address a long-standing debate regarding the finite-size scaling (FSS) of the Ising model in high...
The central concern of this thesis is the study of critical behaviour in models of statistical physi...
Through a simple majority-rule a statistical geometrical d-dimensional model (d can even be a fracta...
We consider the problem of directed walks (or polymers) in a random potential with both real and ima...
The QCD phase diagram at finite temperature and density is a topic of considerable interest. Althoug...
Abstract. We study the support (i.e. the set of visited sites) of a t-step random walk on a two-dime...
The dependence of the universality class on the statistical weight of unrestricted random paths is e...
We investigate dynamical processes on random and regular fractals. The (static) problem of percolati...
We study the problem of a random walk on a lattice in which bonds connecting nearest neighbor sites ...
A real space renormalisation group study of linear polymers in a random medium, described by self-av...
The dependence of the universality class on the statistical weight of unrestricted random paths is e...
We have investigated the random walk problem in a finite system and studied the crossover induced in...
Analytic phenomenological scaling is carried out for the random field Ising model in general dimensi...
Scaling has been a fascinating research area in statistical physics for decades since the pioneering...