We use a renormalization group to calculate the reunion and survival exponents of a set of random walkers interacting with a long range 1/r2 and a short range interaction. These exponents are used to study the binding-unbinding transition of polymers and the behavior of several quantum problems
We propose that the phases of all vicinal surfaces can be characterized by four fixed lines, in the ...
In this article we study a \emph{non-directed} polymer model in dimension $d\ge 2$: we consider a si...
Polymer chains that interact with themselves and/or with their environment are fascinating objects, ...
The reunion and survival probabilities of p random walkers in d dimensions with a mutual repulsive i...
Using a finite size scaling form for reunion probability, we show numerically the existence of a bin...
The anomalous exponent, eta p, for the decay of the reunion probability of p vicious walkers, each o...
In this article we study a one dimensional model for a polymer in a poor solvent: the random walk on...
Abdrrct. We use a variational approach to study self interacting polymers with long-ranged repulsion...
We calculate the amplitude of the large‐wave vector scattering structure function S(q) of a long ran...
The large scale spatial correlations in a dilute solution of long chain molecules are dominated by e...
We consider a repulsion–attraction model for a random polymer of finite length in Zd. Its law is tha...
The average size of long chains below the theta point is discussed in terms of a continuum model in ...
Correlation properties of a long polymer in a good solvent are studied with the help of renormalizat...
We study the distribution of dynamical quantities in various one-dimensional disordered models, the ...
AbstractWe consider the random walk on Z+={0,1,…}, with up and down transition probabilities given t...
We propose that the phases of all vicinal surfaces can be characterized by four fixed lines, in the ...
In this article we study a \emph{non-directed} polymer model in dimension $d\ge 2$: we consider a si...
Polymer chains that interact with themselves and/or with their environment are fascinating objects, ...
The reunion and survival probabilities of p random walkers in d dimensions with a mutual repulsive i...
Using a finite size scaling form for reunion probability, we show numerically the existence of a bin...
The anomalous exponent, eta p, for the decay of the reunion probability of p vicious walkers, each o...
In this article we study a one dimensional model for a polymer in a poor solvent: the random walk on...
Abdrrct. We use a variational approach to study self interacting polymers with long-ranged repulsion...
We calculate the amplitude of the large‐wave vector scattering structure function S(q) of a long ran...
The large scale spatial correlations in a dilute solution of long chain molecules are dominated by e...
We consider a repulsion–attraction model for a random polymer of finite length in Zd. Its law is tha...
The average size of long chains below the theta point is discussed in terms of a continuum model in ...
Correlation properties of a long polymer in a good solvent are studied with the help of renormalizat...
We study the distribution of dynamical quantities in various one-dimensional disordered models, the ...
AbstractWe consider the random walk on Z+={0,1,…}, with up and down transition probabilities given t...
We propose that the phases of all vicinal surfaces can be characterized by four fixed lines, in the ...
In this article we study a \emph{non-directed} polymer model in dimension $d\ge 2$: we consider a si...
Polymer chains that interact with themselves and/or with their environment are fascinating objects, ...