E. Guitter
Research Subjects
E. Guitter has a total of 3 co-authors. Here are the top co-authors by number of shared publications:
- O. Golinelli
Service de Physique Théorique de Saclay F-91191 Gif sur Yvette Cedex, France
4 shared publications P. Di Francesco
2 shared publications- P. Di Francesco
Service de Physique Théorique de Saclay F-91191 Gif sur Yvette Cedex, France
2 shared publications
Latest Publications
- 1 October 1997
- Published by Elsevier in Mathematical and Computer Modelling
- Vol. 26 (8-10) , 97-147
Meander, folding, and arch statistics
- 1 October 1997
- Published by Elsevier in Mathematical and Computer Modelling
- Vol. 26 (8-10) , 97-147
Meander, folding, and arch statistics
- 1 June 1997
- Published by Springer Nature in Communications in Mathematical Physics
- Vol. 186 (1) , 1-59
Meanders and the Temperley-Lieb algebra
- 1 June 1997
- Published by Springer Nature in Communications in Mathematical Physics
- Vol. 186 (1) , 1-59
Meanders and the Temperley-Lieb algebra
- Open Access
Meanders and the Temperley-Lieb algebra
The statistics of meanders is studied in connection with the Temperley-Lieb algebra. Each (multi-component) meander corresponds to a pair of reduced elements of the algebra. The assignment of a weight $q$ per connected component of meander translates into a bilinear form on the algebra, with a Gram matrix encoding the fine structure of meander numbers. Here, we calculate the associated Gram determinant as a function of $q$, and make use of the orthogonalization process to derive alternative expressions for meander numbers as sums over correlated random walks.Open AccessMeanders and the Temperley-Lieb algebra
The statistics of meanders is studied in connection with the Temperley-Lieb algebra. Each (multi-component) meander corresponds to a pair of reduced elements of the algebra. The assignment of a weight $q$ per connected component of meander translates into a bilinear form on the algebra, with a Gram matrix encoding the fine structure of meander numbers. Here, we calculate the associated Gram determinant as a function of $q$, and make use of the orthogonalization process to derive alternative expressions for meander numbers as sums over correlated random walks. - Open Access
Meander, Folding and Arch Statistics
The statistics of meander and related problems are studied as particular realizations of compact polymer chain foldings. This paper presents a general discussion of these topics, with a particular emphasis on three points: (i) the use of a direct recursive relation for building (semi) meanders (ii) the equivalence with a random matrix model (iii) the exact solution of simpler related problems, such as arch configurations or irreducible meanders.
Open AccessMeander, Folding and Arch Statistics
The statistics of meander and related problems are studied as particular realizations of compact polymer chain foldings. This paper presents a general discussion of these topics, with a particular emphasis on three points: (i) the use of a direct recursive relation for building (semi) meanders (ii) the equivalence with a random matrix model (iii) the exact solution of simpler related problems, such as arch configurations or irreducible meanders.