activity
20052009
most citedCorrelation Functions of Harish-Chandra Integrals over the Orthogonal and the Symplectic Groups

33 citations · 106 across the 7 of their papers we have counts for

collaborators

6 papers

math-ph2009★ 4 cited

New recursive residue formulas for the topological expansion of the Cauchy Matrix Model

Aleix Prats Ferrer

In a recent work [1] we consider the topological expansion for the non-mixed observables (including the free energy) for the formal Cauchy matrix model. The only restriction in [1]…

math-ph2009★ 1 cited

Topological Expansion for the Cauchy two-Matrix-Model

Marco Bertola, Aleix Prats Ferrer

Recently, a two-matrix-model with a new type of interaction [1] has been introduced and analyzed using bi-orthogonal polynomial techniques. Here we present the complete 1/N^2 expan…

math-ph2008★ 12 cited

Topological expansion of the chain of matrices

Bertrand Eynard, Aleix Prats Ferrer

We solve the loop equations to all orders in , for the Chain of Matrices matrix model (with possibly an external field coupled to the last matrix of the chain). We show that…

math.GR2008★ 3 cited

Harish-Chandra integrals as nilpotent integrals

M. Bertola, A. Prats Ferrer

Recently the correlation functions of the so-called Itzykson-Zuber/Harish-Chandra integrals were computed (by one of the authors and collaborators) for all classical groups using a…

math-ph2006★ 33 cited

Correlation Functions of Harish-Chandra Integrals over the Orthogonal and the Symplectic Groups

A. Prats Ferrer, B. Eynard, P. Di Francesco +1

The Harish-Chandra correlation functions, i.e. integrals over compact groups of invariant monomials prod tr{X^{p_1} Omega Y^{q_1} Omega^dagger X^{p_2} ... with the weight exp tr{X…

hep-th2005★ 20 cited

2-matrix versus complex matrix model, integrals over the unitary group as triangular integrals

B. Eynard, A. Prats Ferrer

We prove that the 2-hermitean matrix model and the complex-matrix model obey the same loop equations, and as a byproduct, we find a formula for Itzykzon-Zuber's type integrals over…