A random walk which can visit each lattice site at most twice is considered. The universality of self-avoiding-walk critical behavior with respect to variations of a fugacity for self-intersections is predicted on the basis of general renormalization-group arguments and explicitly tested in two dimensions, both by exact enumeration analysis and by cluster scaling calculations. The meaning of the above universality and its consequences, as far as a correct formulation of Flory approximations is concerned, are briefly discussed
The nearest neighbor contacts between the two halves of an N-site lattice self-avoiding walk offe...
International workshop held at the Centro de Ciencias de Benasque Pedro Pascual, Benasque, EspagneIn...
It is well-known that the continuum limit of a random walk on a lattice is Brownian motion. Similarl...
A random walk which can visit each lattice site at most twice is considered. The universality of sel...
A random walk which can visit each lattice site at most twice is considered. The universality of sel...
The crossover between the random walk and the self-avoiding walk via finite order self-avoiding rand...
Random walks on self-avoiding walks (SAWs) are studied using Monte Carlo techniques on a square latt...
In this paper we perform transfer matrix calculations to study the two-dimensional problem of orient...
We study the effect of repulsion for self-avoiding walks and random walks from excluded sets. We sho...
Self-avoiding walks with a curvature-dependent energy are studied with renormalization group methods...
Self-avoiding walks with a curvature-dependent energy are studied with renormalization group methods...
Static and dynamic properties of the fractal sets generated by free and k-tolerant walks are analyze...
International audienceTo describe a polymer in a random medium, the author considers a self-avoiding...
The authors study the collapse of self-attracting self-avoiding walks on a Manhattan lattice, by mea...
A real space renormalisation group study of linear polymers in a random medium, described by self-av...
The nearest neighbor contacts between the two halves of an N-site lattice self-avoiding walk offe...
International workshop held at the Centro de Ciencias de Benasque Pedro Pascual, Benasque, EspagneIn...
It is well-known that the continuum limit of a random walk on a lattice is Brownian motion. Similarl...
A random walk which can visit each lattice site at most twice is considered. The universality of sel...
A random walk which can visit each lattice site at most twice is considered. The universality of sel...
The crossover between the random walk and the self-avoiding walk via finite order self-avoiding rand...
Random walks on self-avoiding walks (SAWs) are studied using Monte Carlo techniques on a square latt...
In this paper we perform transfer matrix calculations to study the two-dimensional problem of orient...
We study the effect of repulsion for self-avoiding walks and random walks from excluded sets. We sho...
Self-avoiding walks with a curvature-dependent energy are studied with renormalization group methods...
Self-avoiding walks with a curvature-dependent energy are studied with renormalization group methods...
Static and dynamic properties of the fractal sets generated by free and k-tolerant walks are analyze...
International audienceTo describe a polymer in a random medium, the author considers a self-avoiding...
The authors study the collapse of self-attracting self-avoiding walks on a Manhattan lattice, by mea...
A real space renormalisation group study of linear polymers in a random medium, described by self-av...
The nearest neighbor contacts between the two halves of an N-site lattice self-avoiding walk offe...
International workshop held at the Centro de Ciencias de Benasque Pedro Pascual, Benasque, EspagneIn...
It is well-known that the continuum limit of a random walk on a lattice is Brownian motion. Similarl...