Enumeration of linear chord diagrams

Autor: Andersen, J. E., Penner, R. C., Reidys, C. M., Waterman, M. S.

A linear chord diagram canonically determines a fatgraph and hence has an associated genus $g$. We compute the natural generating function ${\bf C}_g(z)=\sum_{n\geq 0} {\bf c}_g(n)z^n$ for the number ${\bf c}_g(n)$ of linear chord diagrams of fixed g

Externí odkaz: http://arxiv.org/abs/1010.5614

Sequential Dynamical Systems Over Words.

Autor: Reidys, C. M.¹ duck@santafe.edu

Publikováno v: Annals of Combinatorics. 2007, Vol. 10 Issue 4, p481-498. 18p. 15 Diagrams.

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Enumeration of RNA complexes via random matrix theory:Biochemical Society Transactions

Autor: Andersen, J. E., Chekhov, L. O., Penner, R. C., Reidys, C. M., Sulkowski, P.

Publikováno v: Andersen, J E, Chekhov, L O, Penner, R C, Reidys, C M & Sulkowski, P 2013, ' Enumeration of RNA complexes via random matrix theory : Biochemical Society Transactions ', Biochemical Society Transactions, vol. 41, no. 2, pp. 652-655 . https://doi.org/10.1042/bst20120270

In the present article, we review a derivation of the numbers of RNA complexes of an arbitrary topology. These numbers are encoded in the free energy of the Hermitian matrix model with potential V(x)=x(2)/2 - stx/(1 - tx), where s and t are respectiv

Externí odkaz: https://explore.openaire.eu/search/publication?articleId=od______3062::f7e1ac9d8542efcae354e63db09890e7
https://portal.findresearcher.sdu.dk/da/publications/4b94fc02-9d96-45f3-a6c3-d4f5635ca426

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