Researcher
Andrei Martinez-Finkelshtein
University of Almeria
Statistics
74 papers found
All papers authored by Andrei Martinez-Finkelshtein
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J. S. Dehesa
Heisenberg-like uncertainty measures for D-dimensional hydrogenic systems at large D
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Pedro Martinez-Gonzalez,
Faouzi Thabet
Trajectories of quadratic differentials for Jacobi polynomials with complex parameters
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Evgenii A. Rakhmanov,
Sergeiy P. Suetin
Asymptotics of type I Hermite-Padé polynomials for semiclassical functions
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D. Robert Iskander
Computational aspects of the through-focus characteristics of the human eye
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P. Martinez-Gonzalez,
F. Thabet
Quadratic differentials and asymptotics of Laguerre polynomials with varying complex parameters
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Paul Nevai,
Edward B. Saff
Andrei Aleksandrovich Gonchar November 21, 1931–October 10, 2012
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Evguenii A. Rakhmanov,
Sergey P. Suetin
A differential equation for Hermite-Padé polynomials
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R. Orive,
E. A. Rakhmanov
Phase Transitions and Equilibrium Measures in Random Matrix Models
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Gracia M. Castro Luna,
Neus Burguera-Gimenez ,
Alfredo Vega-Estrada,
David Piñero,
Jorge L. Alió
Screening Subclinical Keratoconus With Placido-Based Corneal Indices
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S. P. Suetin
Method of interior variations and existence of S-compact sets
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Sergey P. Suetin
Padé approximants, continued fractions, and orthogonal polynomials
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Evguenii A. Rakhmanov,
Sergey P. Suetin
Variation of the equilibrium energy and theS-property of stationary compact sets
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Evgenii A. Rakhmanov,
Sergey P. Suetin
Heine, Hilbert, Padé, Riemann, and Stieltjes: John Nuttall’s work 25 years later
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Gracia M. Castro Luna,
David Piñero,
Jorge L. Alió
Placido-Based Indices of Corneal Irregularity
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Darío Ramos López,
Gracia M. Castro,
Jorge L. Alió
Adaptive Cornea Modeling from Keratometric Data
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Evguenii A. Rakhmanov,
Sergey P. Suetin
Variation of the equilibrium measure and theS-property of a stationary compact set
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F. Wielonsky
Non-intersecting squared Bessel paths: critical time and double scaling limit
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Barry Simon
Asymptotics of the L^2 Norm of Derivatives of OPUC
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V. L. Sousa
Asymptotics of Orthogonal Polynomials for a Weight with a Jump on [−1,1]
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