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Amílcar Branquinho
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BRANQUINHO, Amílcar, FOULQUIÉ MORENO, Ana, MAÑAS, Manuel (2021). Matrix biorthogonal polynomials: eigenvalue problems and non-Abelian discrete Painleve equations - A Riemann-Hilbert problem perspective. Journal of Mathematical Analysis and Applications. Vol. 494. 2, Article number 124605, pp. 1-33.
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BRANQUINHO, Amílcar, FOULQUIÉ MORENO, Ana, GARCÍA-ARDILA, Juan C. (2020). Matrix Toda and Volterra lattices. Applied Mathematics and Computation. Vol. 365. Article number 124722, pp. 1-16.
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BRANQUINHO, Amílcar, GARCÍA-ARDILA, Juan C., MARCELLÁN, Francisco (2020). Ratio asymptotics for biorthogonal matrix olynomials with unbounded recurrence coefficients. Applicable Analysis and Discrete Mathematics. Vol. 14. 3, pp. 754-774.
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BRANQUINHO, Amílcar, FOULQUIÉ MORENO, Ana, MAÑAS, Manuel (2019). Riemann-Hilbert problem for the matrix Laguerre biorthogonal polynomials: eigenvalue problems and the matrix discrete Painlevé IV. DMUC 19-25 Preprint.
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BRANQUINHO, Amílcar, FOULQUIÉ MORENO, Ana, GARCÍA-ARDILA, Juan C. (2019). Matrix Toda and Volterra lattices. DMUC 19-16 Preprint.
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BRANQUINHO, Amílcar, FOULQUIÉ MORENO, Ana, MAÑAS, Manuel (2019). Riemann-Hilbert problem and matrix biorthogonal polynomials. DMUC 19-10 Preprint.
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BRANQUINHO, Amílcar, FOULQUIÉ MORENO, Ana, MAÑAS, Manuel (2018). Matrix biorthogonal polynomials: eigenvalue problems and non-abelian discrete Painlevé equations. DMUC 18-26 Preprint.
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BRANQUINHO, Amílcar, CHEN, Yang, FILIPUK, Galina, REBOCHO, Maria das Neves (2018). A characterization theorem for semi-classical orthogonal polynomials on non uniform lattices. DMUC 18-08 Preprint.
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AREA, I., BRANQUINHO, Amílcar, FOULQUIÉ MORENO, Ana, GODOY, E. (2018). Orthogonal polynomial interpretation of q-Toda and q-Volterra equations. Bulletin of the Malaysian Mathematical Sciences Society. Vol. 41. 1, pp. 393-414.
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BRANQUINHO, Amílcar, CHEN, Yang, FILIPUK, Galina, REBOCHO, Maria das Neves (2018). A characterization theorem for semi-classical orthogonal polynomials on non-uniform lattices. Applied Mathematics and Computation. Vol. 334, pp. 356-366.
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