Ana Foulquié Moreno

Professora Auxiliar

Universidade de Aveiro

Portugal

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About

Ana Foulquié Moreno is an Adjunct Professor at Universidade de Aveiro, Portugal. Her research focuses on multiple orthogonal polynomials, including their connections to Markov chains and various factorization techniques. Recent publications explore topics such as bidiagonal factorization, semiclassical orthogonal polynomials, and hypergeometric representations.

Articles (19)

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2025

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2025

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2025

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2025

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2025

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2024

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2024

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2024

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2023

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2023

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2023

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2023

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2022

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2022

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2021

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2020

Collaborators (4)

Miguel Pinar

Full Professor

Universidad de Granada

SPAIN

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Manuel Manas

Catedrático (Full Professor)

Universidad Complutense de Madrid

SPAIN

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JUAN CARLOS GARCIA-ARDILA

Universidad Carlos III de Madrid

SPAIN

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Amílcar Branquinho

University of Coimbra

PORTUGAL

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Ana Foulquié Moreno

Research Interests

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About

Articles (19)

Uniform multiple orthogonal polynomials and Markov chains

Classical Multiple Orthogonal Polynomials for Arbitrary Number of Weights and Their Explicit Representation

Generalized semiclassical orthogonal polynomials on the unit circle: A Riemann–Hilbert perspective

Finite Markov chains and multiple orthogonal polynomials

Integral and Hypergeometric Representations for Multiple Orthogonal Polynomials

HYPERGEOMETRIC EXPRESSIONS FOR TYPE I JACOBI–PIÑEIRO ORTHOGONAL POLYNOMIALS WITH ARBITRARY NUMBER OF WEIGHTS

Jacobi–Piñeiro Markov chains

Bidiagonal factorization of the recurrence matrix for the Hahn multiple orthogonal polynomials

Lax-type pairs in the theory of bivariate orthogonal polynomials

Bidiagonal matrix factorisations related to multiple orthogonal polynomials

Oscillatory banded Hessenberg matrices, multiple orthogonal polynomials and Markov chains

Bidiagonal factorization of tetradiagonal matrices and Darboux transformations

Hahn multiple orthogonal polynomials of type I: Hypergeometric expressions

Monomial and Rodrigues orthogonal polynomials on the cone

Quadratic Decomposition of Bivariate Orthogonal Polynomials

Multiple orthogonal polynomials: Pearson equations and Christoffel formulas

Riemann–Hilbert Problem for the Matrix Laguerre Biorthogonal Polynomials: The Matrix Discrete Painlevé IV

Matrix biorthogonal polynomials: Eigenvalue problems and non-Abelian discrete Painlevé equations: A Riemann–Hilbert problem perspective

Matrix Toda and Volterra lattices

Collaborators (4)

Miguel Pinar

Manuel Manas

JUAN CARLOS GARCIA-ARDILA

Amílcar Branquinho

Make your next move.

Ana Foulquié Moreno

Research Interests

Explore related searches

Contact this professor

About

Articles (19)

Uniform multiple orthogonal polynomials and Markov chains

Classical Multiple Orthogonal Polynomials for Arbitrary Number of Weights and Their Explicit Representation

Generalized semiclassical orthogonal polynomials on the unit circle: A Riemann–Hilbert perspective

Finite Markov chains and multiple orthogonal polynomials

Integral and Hypergeometric Representations for Multiple Orthogonal Polynomials

HYPERGEOMETRIC EXPRESSIONS FOR TYPE I JACOBI–PIÑEIRO ORTHOGONAL POLYNOMIALS WITH ARBITRARY NUMBER OF WEIGHTS

Jacobi–Piñeiro Markov chains

Bidiagonal factorization of the recurrence matrix for the Hahn multiple orthogonal polynomials

Lax-type pairs in the theory of bivariate orthogonal polynomials

Bidiagonal matrix factorisations related to multiple orthogonal polynomials

Oscillatory banded Hessenberg matrices, multiple orthogonal polynomials and Markov chains

Bidiagonal factorization of tetradiagonal matrices and Darboux transformations

Hahn multiple orthogonal polynomials of type I: Hypergeometric expressions

Monomial and Rodrigues orthogonal polynomials on the cone

Quadratic Decomposition of Bivariate Orthogonal Polynomials

Multiple orthogonal polynomials: Pearson equations and Christoffel formulas

Riemann&ndash;Hilbert Problem for the Matrix Laguerre Biorthogonal Polynomials: The Matrix Discrete Painlev&eacute; IV

Matrix biorthogonal polynomials: Eigenvalue problems and non-Abelian discrete Painlevé equations: A Riemann–Hilbert problem perspective

Matrix Toda and Volterra lattices

Collaborators (4)

Miguel Pinar

Manuel Manas

JUAN CARLOS GARCIA-ARDILA

Amílcar Branquinho

Make your next move.

Riemann–Hilbert Problem for the Matrix Laguerre Biorthogonal Polynomials: The Matrix Discrete Painlevé IV