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20012024
most citedIntegrable approach to simple exclusion processes with boundaries. Review and progress

69 citations · 609 across the 29 of their papers we have counts for

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math-ph2024

-deformed Griffiths polynomials of Racah type

Nicolas Crampe, Luc Frappat, Julien Gaboriaud +1

New bivariate Griffiths polynomials of -Racah type are introduced and characterized. They generalize the polynomials orthogonal on the multinomial distribution introduced by R.…

math-ph2023★ 1 cited

-Griffiths polynomials: Bispectrality and biorthogonality

N. Crampe, L. Frappat, J. Gaboriaud +3

We introduce a generalization of bivariate Griffiths polynomials depending on an additional parameter . These -Griffiths polynomials are bivariate, bispectral and biorthogona…

math-ph2017

Back to baxterisation

N. Crampe, E. Ragoucy, M. Vanicat

In the continuity of our previous paper arXiv:1509.05516, we define three new algebras, , and , that are close to the braid algebra. They allow to buil…

math-ph2016★ 1 cited

Analytical results for a coagulation/decoagulation model on an inhomogeneous lattice

Nicolas Crampe

We show that an inhomogeneous coagulation/decoagulation model can be mapped to a quadratic fermionic model via a Jordan-Wigner transformation. The spectrum for this inhomogeneous m…

math-ph2016★ 20 cited

Integrable boundary conditions for multi-species ASEP

N. Crampe, C. Finn, E. Ragoucy +1

The first result of the present paper is to provide classes of explicit solutions for integrable boundary matrices for the multi-species ASEP with an arbitrary number of species. A…

math-ph2015★ 9 cited

A new braid-like algebra for Baxterisation

N. Crampe, L. Frappat, E. Ragoucy +1

We introduce a new Baxterisation for R-matrices that depend separately on two spectral parameters. The Baxterisation is based on a new algebra, close to but different from the brai…