publicaciones recientes
preprints
-
A. Aptekarev, G. López-Lagomasino, A.
Martínez-Finkelshtein,
Strong asymptotics for the Pollaczek multiple orthogonal
polynomials ensembles, preprint arXiv
math.1410.1261.
-
G. Filipuk, C. Rodríguez-Perales, Generalized Charlier
polynomials and iterated regularisation, enviado.
-
J. F. Mañas-Mañas, J. J. Moreno-Balcázar,
Asymptotic behavior of the eigenvalues in the context of Sobolev orthogonality, aceptado en Springer.
-
A. Martínez-Finkelshtein,
R. Morales, Interlacing and monotonicity of zeros of Angelesco-Jacobi polynomials,
aceptado en "Pure and Applied Functional Analysis". También preprint en arXiv.
-
A. Martínez-Finkelshtein, R. Morales, D. Perales, Zeros of generalized hypergeometric polynomials via finite free convolution. Applications to multiple orthogonality,
enviado. También preprint en arXiv.
-
A. Martínez-Finkelshtein, E. A. Rakhmanov, Flow of the zeros of polynomials under iterated differentiation,
enviado. También preprint en arXiv.
artículos publicados
2024
-
K. Castillo, D. Mbouna,
A counterexample to a conjecture of M. Ismail, J. Math. Phys.
65, (2024) Art. 033507. DOI. También preprint en
arXiv:2206.08375.
-
J. Garay, M. Gámez, Y. Solano-Rojas, I. López, A.B. Castaño-Fernández, Z. Varga, T.F. Mari, V. Csiszár, T. Cabello,
Filial cannibalism of Nabis pseudoferus is not evolutionarily optimal foraging strategy, Sci. Rep.
14, (2024) Art. 9022. DOI.
-
J. F. Mañas-Mañas, J. J. Moreno-Balcázar, C. Rodríguez-Perales,
Mehler-Heine asymptotics and zeros of some Meijer G-functions. Phys. Scr.
99 (2024) Art. 095221.
DOI.
-
A. Martínez-Finkelshtein, R. Morales, D. Perales, Real roots of hypergeometric polynomials via finite free convolution,
Int. Math. Res. Not. IMRN. 16 (2024), 11642–11687.
DOI. También preprint en arXiv.
2023
-
K. Castillo, D. Mbouna,
Proof of two conjectures on Askey-Wilson polynomials. Proc. Amer. Math. Soc.
151(4) (2023), 1655-1661. DOI.
Preprint disponible en arXiv:2202.02637.
-
D. Dominici, J. J. Moreno-Balcázar, Asymptotic analysis of a family of Sobolev orthogonal polynomials related to the generalized Charlier polynomials.
J. Approx. Theory 293 (2023). Art. 105918. DOI. Preprint en
arXiv.2210.00082.
-
G. Filipuk,
J. F. Mañas-Mañas, J. J. Moreno-Balcázar,
Second–order difference equation for Sobolev–type orthogonal polynomials. Part II: computational tools.
East Asian J. Appl. Math. 13(4) (2023),
960--979.
DOI.
-
I. López, M. Gámez, A. B. Castaño-Fernández, Z. Varga,
(2023). Un modelo de juego para la cooperativa de
comercialización en la pesca. En P. Aguilera
Aguilera, M.I. Sáez Casado, A. Fernández Cortés, A.
Galafat Díaz, A. J. Mendoza Fernández. (Eds.),
I Congreso Iberoamericano y IV Congreso Internacional
Jóvenes Investigadores del Mar, (2023) 105--106.
Universidad de Almería.
-
A. Martínez-Finkelshtein, R. Orive, J.
Sánchez-Lara, Electrostatic partners and zeros of
orthogonal and multiple orthogonal polynomials. Constr. Approx.
58 (2023), 271--342.
DOI. Preprint
arXiv
math.1410.1261.
-
D. Mbouna,
A structure relation for some orthogonal polynomials,
Mediterr. J. Math. 20
(2023) Art. 237. DOI. También preprint en
arXiv:2206.10308.
-
D. Mbouna, J. F. Mañas-Mañas, J. J. Moreno-Balcázar,
Characterization of Orthogonal Polynomials on lattices. Integral Transforms Spec. Funct.
34(9) (2023), 675--689. DOI. También preprint en
arXiv:2204.14098.
2022
-
G. Filipuk, J. F. Mañas-Mañas, J. J. Moreno-Balcázar,
Second–order difference equation for Sobolev–type orthogonal polynomials. Part I: theoretical results.
J. Differ. Equ. Appl. 28(7) (2022), 971-989.
DOI.
También preprint arXiv
math.2006.14391.
-
J. Garay, A. Kun, Z. Varga, M. Gámez, A.B. Castaño-Fernández, T.F. Móri,
State-controlled epidemia in a game against a novel pathogen,
Scientific Reports, 12, (2022), Art. 15716.
DOI.
-
M. Hunziker, A. Martinez-Finkelshtein, T. Poe, B. Simanek,
Poncelet-Darboux, Kippenhahn, and Szegő: interactions between projective geometry, matrices and orthogonal
polynomials, J. Math. Anal. Appl. 511, (2022), Art. 126049.
DOI.
Preprint arXiv
math.2101.12165.
-
J. F. Mañas-Mañas, J. J. Moreno-Balcázar,
Sobolev orthogonal polynomials: asymptotics and symbolic computation, East Asian J. Appl. Math.
12(3) (2022), 535–563.
DOI.
Software libre publicado en
Notebook Archive (2022).
-
J. F. Mañas-Mañas, J. J. Moreno-Balcázar,
Asymptotics for some q-hypergeometric polynomials, Results Math.
77(4) (2022), Art. 146, 26 pp.
DOI.
-
D. Mbouna, A. Suzuki,
On Another Characterization of Askey-Wilson Polynomials, Results Math.
77(4) (2022), Art. 148, 14 pp.
DOI. También preprint en arXiv:2202.10167.
2021
-
G. Castro-Luna, D. Jiménez-Rodríguez, A. B. Castaño-Fernández, A. Pérez-Rueda,
Diagnosis of Subclinical Keratoconus Based on Machine Learning Techniques, J. Clin. Med.
10(18),
(2021), Art. 4281,
DOI.
-
M. Hunziker, A. Martinez-Finkelshtein, T. Poe, B. Simanek,
On foci of ellipses inscribed in cyclic polygons,
en F. Gesztesy, A. Martinez-Finkelshtein (eds.), "From
Operator Theory to Orthogonal Polynomials, Combinatorics,
and Number Theory", Operator Theory: Advances and
Applications 285, 213–238. DOI.
También preprint arXiv
math.2101.12638.
-
A. Martínez-Finkelshtein, G. Silva,
Spectral curves, variational problems, and the hermitian matrix model with external source, Comm. Math. Physics
383 (2021), 2163–2242,
DOI.
Preprint en arXiv
arXiv:1907.08108.
-
D. Ramos-López, A. D. Maldonado, Cost-Sensitive Variable Selection for Multi-Class Imbalanced Datasets Using Bayesian Networks.
Mathematics,
9(2), (2021), Art. 156.
DOI.
-
D. Ramos-López, A. D. Maldonado, Analysis of Corneal Data in R with the rPACI Package.
The R Journal,
13(2) (2021), 253–265.
DOI.
2020
-
G. Castro-Luna, A.
Martínez-Finkelshtein, D. Ramos-López,
Robust keratoconus detection with Bayesian network classifier for Placido-based corneal indices,
Contact Lens & Anterior Eye 43(4)
(2020), 366-372.
DOI.
-
G. Filipuk, Juan F. Mañas-Mañas,
A Differential Equation for Varying Krall--Type Orthogonal Polynomials, Random Matrices Theory Appl.
9(1) (2020), 2040002, 15 pp.
DOI.
-
J. F. Mañas-Mañas, J. J. Moreno-Balcázar, R. Wellman,
Eigenvalue Problem for Discrete Jacobi–Sobolev Orthogonal Polynomials,
Mathematics 8(2) (2020), Art. 182, 19 pp.
DOI.
-
A. Martínez-Finkelshtein, L. L. Silva Ribeiro, A. Sri Ranga, M. Tyaglov,
Complementary Romanovski–Routh Polynomials, Orthogonal Polynomials on the Unit Circle, and Extended Coulomb Wave Functions,
Results Math. 75 (2020) Art. 42, 23 pp.
DOI.
-
A. R. Masegosa, A. M. Martínez, D. Ramos-López, H. Langseth, T. D. Nielsen, A. Salmerón,
Analyzing concept drift: a case study in the financial sector, Intelligent Data Analysis
24(3) (2020), 665–688.
DOI.
-
A. R. Masegosa, D. Ramos-López, A. Salmerón, H. Langseth, T. D. Nielsen,
Variational Inference over Nonstationary Data Streams for Exponential Family Models, Mathematics
8(11) (2020), Art. 1942.
DOI.
2019
-
G. Castro-Luna, D. Ramos-López, A. B. Castaño-Fernández, D. Cuevas Santamaría,
Artiflex foldable lens for myopia correction results of 10 years of follow-up,
Eye 33 (2019), 1564-1569.
DOI.
-
E. Guirado, D. Ramos-López, A.D. Maldonado, Juan J. Moreno-Balcázar, J.M. Calaforra,
Modeling carbon dioxide for show cave conservation,
Journal for Nature Conservation 49
(2019) 76-84.
DOI.
-
A. D. Maldonado, D. Ramos-López, P. A. Aguilera, The Role of Cultural Landscapes in the Delivery
of Provisioning Ecosystem Services in Protected Areas.
Sustainability,
11(9), 2471 (2019), 18pp.
DOI.
-
Juan F. Mañas-Mañas, Juan J. Moreno-Balcázar,
Classical Sobolev orthogonal polynomials: Eigenvalue problem,
Results Math. 74(4), Art. 144, 12 pp.
(2019).
DOI.
También preprint en arXiv
math:1907.13226.
-
A. Martínez-Finkelshtein, G. Silva,
Critical measures for vector energy: asymptotics of
non-diagonal multiple orthogonal polynomials for a cubic
weight, Adv. Math. 349 (2019), 246-315.
DOI. También preprint en arXiv
math:1805.01748.
-
A. Martínez-Finkelshtein,
L. L. Silva Ribeiro,
Complementary Romanovski-Routh polynomials: From orthogonal polynomials on the
unit circle to Coulomb wave functions,
Proc. Amer. Math. Soc. 147(6) (2019), 2625–2640.
DOI.
También preprint en arXiv math:1806.02232.
-
A. Martínez-Finkelshtein, B. Simanek, B. Simon,
Poncelet's Theorem, Paraorthogonal Polynomials and the Numerical Range of Compressed Multiplication Operators,
Adv. Math. 349 (2019), 992-1035.
DOI. También preprint en arXiv
math:1810.13357.
-
A. R. Masegosa, A. M. Martínez, D. Ramos-López, R.
Cabañas, A. Salmerón, H. Langseth, T. D. Nielsen, A. L.
Madsen, AMIDST: A Java toolbox for scalable
probabilistic machine learning,
Knowl-Based Syst. 163
(2019) 595-597.
DOI.
-
Juan J. Moreno-Balcázar, “Gertrude Blanch, una pionera del análisis numérico”, en
Mujeres matemáticas. Trece matemáticas, trece espejos,
(Coordinado por Marta Macho), RSME y Ed. SM, Biblioteca
de Estímulos Matemáticos (2019), ISBN 978-84-9182-055-0.
-
M. Pinta, A. Montoro, J.J. Moreno-Balcázar, Papel de software en la enseñanza y aprendizaje de los métodos numéricos en la universidad ecuatoriana
en Innovación Docente e Investigación en Ciencias, Ingeniería y Arquitectura, F. Egea, J. Gázquez, M. Molero, M. Simón, A. Martos, A. Barragán, N. Oropesa y J. Soriano (Eds.). Dykinson, S.L., 309-320, 2019.
2018
-
C. Beltrán, F. Marcellán, A. Martínez-Finkelshtein,
Algunas propiedades extremales de las raíces de polinomios ortogonales,
La Gaceta de la RSME 21(2)
(2018) 345-366. También preprint en arXiv
math.1701.04995.
-
C.F. Bracciali, A. Martínez-Finkelshtein, A. S. Ranga,
D. O. Veronese,
Christoffel formula for kernel polynomials on the unit
circle, J. Approx. Theory 235
(2018) 46-73. También preprint en arXiv
math.1701.04995.
-
A.B. Castaño-Fernández, A. Martínez-Finkelshtein y D.R.
Iskander, A
semi-analytic approach to calculating the Strehl ratio for
a circularly symmetric system. Part 1: static wavefront, Optica Applicata
XLVII (2) (2018), 201-210.
-
A.B. Castaño-Fernández, A. Martínez-Finkelshtein y D.R.
Iskander, A
semi-analytic approach to calculating the Strehl ratio for
a circularly symmetric system. Part 2: dynamic wavefront,
Optica Applicata XLVII (2) (2018),
211-223.
-
J. S. Dehesa, Juan J.
Moreno-Balcázar, I. V. Toranzo, Linearization and Krein-like functionals of hypergeometric orthogonal
polynomials,
J. Math. Phys. 59 (2018)
123504, 24pp.
https://doi.org/10.1063/1.5055299
-
G. Filipuk, Juan F. Mañas-Mañas, Juan J.
Moreno-Balcázar, Ladder
operators and a differential equation for varying
generalized Freud-type orthogonal polynomials,
Random Matrices Theory Appl. 7(4) (2018)
1840005, 28pp.
https://doi.org/10.1142/S2010326318400051
-
Lance L. Littlejohn, Juan F. Mañas-Mañas, Juan J.
Moreno-Balcázar, Richard Wellman,
Differential operator for discrete Gegenbauer--Sobolev
orthogonal polynomials: Eigenvalues and asymptotics,
J. Approx. Theory 230
(2018), 32-49. También preprint en arXiv
math.1705.08167.
-
A. D. Maldonado, D. Ramos-López, P. Aguilera,
A Comparison of Machine-Learning Methods to Select Socioeconomic Indicators in Cultural Landscapes,
Sustainability 10(11)
(2018), 4312.
DOI.
-
Juan F. Mañas-Mañas, Maritza A. Pinta, “Derivación Numérica”, en
Métodos Numéricos para el Análisis Matemático con Matlab,
Juan F. Mañas–Mañas, Maritza A. Pinta (editores), Ed. Utmach (Machala) Ecuador (2018),
53–78 y Apéndice C (205-228), ISBN: 978-9942-24-104-7.
-
Juan F. Mañas-Mañas, Maritza A. Pinta, “Integración Numérica: Cuadraturas de Newton-Cotes, Método de Romberg
y Cuadraturas adaptativas”, en
Métodos Numéricos para el Análisis Matemático con Matlab,
Juan F. Mañas–Mañas, Maritza A. Pinta (editores), Ed. Utmach (Machala) Ecuador (2018),
79–106 y Apéndice D (229-250), ISBN: 978-9942-24-104-7.
-
Juan F. Mañas-Mañas, Maritza A. Pinta, “Integración Numérica: Cuadraturas gaussianas”, en
Métodos Numéricos para el Análisis Matemático con Matlab,
Juan F. Mañas–Mañas, Maritza A. Pinta (editores), Ed. Utmach (Machala) Ecuador (2018),
107–130 y Apéndice E (251-262), ISBN: 978-9942-24-104-7.
-
A. Martínez-Finkelshtein, A. S. Ranga, D. O. Veronese,
Extreme zeros in a sequence of para-orthogonal
polynomials and bounds for the support of the measure,
Mathematics of Computation
87 (309) (2018), 261-288.
-
Juan J. Moreno-Balcázar, “Ecuaciones diferenciales ordinarias”, en
Métodos Numéricos para el Análisis Matemático con Matlab,
Juan F. Mañas–Mañas, Maritza A. Pinta (editores), Ed. Utmach (Machala) Ecuador (2018), 131–155 y Apéndice F (263-306), ISBN: 978-9942-24-104-7.
-
D. Ramos-López, A. R. Masegosa, A. Salmerón, R. Rumí, H. Langseth, T. D. Nielsen, A. L. Madsen,
Scalable importance sampling estimation of Gaussian mixture posteriors in Bayesian networks,
Int. J. Approx. Reason. 100
(2018), 115-134.
DOI.
2017
-
A. Aptekarev, G. López-Lagomasino, A.
Martínez-Finkelshtein,
On Nikishin systems with discrete components and weak
asymptotics of multiple orthogonal polynomials,
Uspekhi Mat. Nauk 72:
3(435) (2017), 3--64. Traducido al inglés en Russian Math.
Surveys 72:3 (2017), 389--449. También preprint en arXiv
math.1403.3729.
-
R. Cabañas, A.M. Martínez, A.R. Masegosa, D.
Ramos-López, A. Salmerón, T.D. Nielsen, H. Langseth y
A.L. Madsen. Financial
Data Analysis with PGMs Using AMIDST. 2016 IEEE
16th International Conference on Data Mining Workshops
(ICDMW). pp. 1284-1287. IEEE Computer Society Conference
Publishing Services, ISBN 978-1-5090-5472-5. (2017).
http://dx.doi.org/10.1109/ICDMW.2016.0185
-
M. Jaskulski, A. Martinez-Finkelshtein, and N.
López-Gil, New
Objective Refraction Metric based on Sphere Fitting to
the Wavefront, Journal of Ophthalmology, Volume
2017, Article ID 1909348, 9 pp.
-
J. F. Mañas-Mañas, F. Marcellán, J. J.
Moreno-Balcázar,
Asymptotics for varying discrete Sobolev orthogonal
polynomials, Applied Mathematics and Computation,
314(1), 65-79 2017.
https://doi.org/10.1016/j.amc.2017.06.020
-
F. Marcellán, Juan J. Moreno-Balcázar,
What is... a Sobolev Orthogonal Polynomial?,
Notices of the American Mathematical Society, 64(8),
873-875, 2017.
-
A. Martínez-Finkelshtein, D. Ramos-López, D.
Robert Iskander,
Computation of 2D Fourier transforms and diffraction
integrals using Gaussian radial basis functions,
Applied and Computational Harmonic Analysis
43 (3) (2017), 424-448, doi
10.1016/j.acha.2016.01.007. También preprint en arXiv
math.1506.01670.
-
Andrés R. Masegosa, Ana M. Martínez, Helge Langseth,
Thomas D. Nielsen, Antonio Salmerón, Darío
Ramos-López, Anders L. Madsen (2017)
Scaling up Bayesian variational inference using
distributed computing clusters. International
Journal of Approximate Reasoning 88, 435-451.
-
A.R. Masegosa, T.D. Nielsen, H. Langseth, D.
Ramos-López, A. Salmerón, y A.L. Madsen.
Bayesian models of data streams with hierarchical power
priors. Proceedings of Machine Learning Research
(ISSN: 1938-7228). 70 (2017)
2334-2343.
http://proceedings.mlr.press/v70/masegosa17a/masegosa17a.pdf
-
Darío Ramos-López, Andrés R. Masegosa, Ana M.
Martínez, Antonio Salmerón, Thomas D. Nielsen, Helge
Langseth, Anders L. Madsen,
MAP inference in dynamic hybrid Bayesian networks,
Prog. Artif. Intell. (2017) 6 (2), 133--144 DOI 10.1007/s13748-017-0115-7.
2016
-
F. Gesztesy, J. Avron, S. Jitomirskaya, D. Damanik,
J. Breuer, Y. Last, and A. Martínez-Finkelshtein,
From Mathematical Physics to Analysis: A Walk in
Barry Simon's Mathematical Garden, II, Notices
of the AMS 63 (8), September 2016, 878-889. DOI: http://dx.doi.org/10.1090/noti1412.
-
D. Guinovart-Sanjuán, R. Rodríguez-Ramos, R.
Guinovart-Díaz, J. Bravo, A. Martínez-Finkelshtein,
A. Conci, F. Lebon and S. Dumont,
Average of elastic properties of the cornea,
Conference Proceeding, 23rd ABCM International
Congress of Mechanical Engineering, COBEM, December
6--11, 2015, Río de Janeiro, Brasil. DOI:
10.20906/CPS/COB-2015-0156.
-
J. F. Mañas-Mañas, F. Marcellán, J.J.
Moreno-Balcázar, Asymptotic behavior of varying
discrete Jacobi-Sobolev
orthogonal polynomials,
J. Comput. Appl. Math. 300 (2016), 341-353.
-
A. Martínez-Finkelshtein, P. Martínez-González, F.
Thabet,
Trajectories of quadratic differentials for Jacobi
polynomials with complex parameters, Comput.
Methods and Function Theory 16 (3) (2016), 347-364,
doi 10.1007/s40315-015-0146-7. También preprint
arXiv
math.1506.03434.
-
A. Martínez-Finkelshtein, E. A. Rakhmanov,
Do orthogonal polynomials dream of symmetric curves?,
aceptado en Foundations of Computational Mathematics
(2016) 16:1697--1736, doi:
10.1007/s10208-016-9313-0. También preprint en arXiv
math.1511.09175.
-
A. Martínez-Finkelshtein, E. A. Rakhmanov, S. P.
Suetin, Asymptotics
of type I Hermite--Padé polynomials for
semiclassical functions, Contemp. Math. 661
(2016), 199-228. También preprint en arXiv
math.1502.01202.
-
A. Martínez-Finkelshtein, G. Silva,
Critical measures for vector energy: global structure
of trajectories of quadratic differentials,
Advances in Mathematics 302 (2016), 1137-1232.
También preprint en arXiv
math.1509.06704.
-
A. Martínez-Finkelshtein and W. Van Assche,
What is... a multiple orthogonal polynomial?,
Notices of the AMS, Octubre 2016, 647-649.
-
A.R. Masegosa, A.M. Martínez, H. Langseth, T.D.
Nielsen, A. Salmerón, D. Ramos-López y A.L. Madsen.
d-VMP: distributed Variational Message Passing.
Proceedings of Machine Learning Research (ISSN:
1938-7228). Vol. 52; pp.321-332 (2016).
http://www.jmlr.org/proceedings/papers/v52/masegosa16.pdf
-
D. Ramos-López, A. Salmerón, R. Rumí, A.M.
Martínez, T.D. Nielsen, A.R. Masegosa, H. Langseth y
A.L. Madsen.
Scalable MAP inference in Bayesian networks based on
a Map-Reduce approach. Proceedings of Machine
Learning Research (ISSN: 1938-7228). Vol. 52; pp.
415-425 (2016).
http://www.jmlr.org/proceedings/papers/v52/ramos-lopez16.pdf
-
D. Ramos-López, M. A. Sánchez-Granero, M.
Fernández-Martínez, A. Martínez-Finkelshtein,
Optimal sampling patterns for Zernike
polynomials, Applied Mathematics and
Computation 274
(2016) 247-257. También preprint en arXiv
math.1511.00449.
-
A. Salmerón, A.L. Madsen, F. Jensen, H. Langseth,
T.D. Nielsen, D. Ramos-López, A.M. Martínez y A.R.
Masegosa. Parallel
Filter-Based Feature Selection Based on Balanced
Incomplete Block Designs. Frontiers in
Artificial Intelligence and Applications. Vol. 285;
pp. 743-750. IOS Press Ebooks, ISBN 978-1-61499-671-2
(print) | 978-1-61499-672-9 (online) (2016).
http://dx.doi.org/10.3233/978-1-61499-672-9-743
-
I. V. Toranzo , A. Martinez-Finkelshtein , J. S.
Dehesa, Heisenberg-like uncertainty measures for
D-dimensional hydrogenic systems at large D,
Journal of Mathematical Physics 57, 082109 (2016);
doi:
10.1063/1.49613222016.
2015
- Alfaro, M., Moreno-Balcázar, J. J., Peña, A., Rezola, M.
L. Asymptotic formulae for generalized Freud polynomials, J. Math.
Anal. Appl. 421 (2015), no. 1, 474--488.
MR3250491
- A. Aptekarev, G. López-Lagomasino, A. Martínez-Finkelshtein, Strong asymptotics for the Pollaczek
multiple orthogonal polynomials, Doklady Akademii Nauk, 2015,
Vol. 465, No. 4, pp. 393--397; traducido al ingés en Doklady
Mathematics, 2015, Vol. 92, No. 3, pp. 709--713.
- C.F.
Bracciali, J.J. Moreno-Balcázar, On the zeros of a
class of generalized hypergeometric
polynomials.
Applied Mathematics and Computation
253 (2015), 151-158. DOI:
http://www.sciencedirect.com/science/article/pii/S0096300314017378.
MR3312706
- Dueñas, Herbert; Garza, Luis; Piñar, Miguel A. A higher order
Sobolev-type inner product for orthogonal polynomials in several
variables, Numer. Algorithms 68
(2015), 35-46.
doi:10.1007/s11075-014-9836-x
- A. Martínez-Finkelshtein, P. Nevai, A. Peña,
Discrete entropy of generalized Jacobi polynomials, J. Math.
Annal. Apppl. 431 (2015),
99-110. También preprint en arXiv
math.1410.2286.
- A. Martínez-Finkelshtein, E. A. Rakhmanov, R. Orive, Phase
transitions and equilibrium measures in random matrix models,
Comm. Math. Physics 333 (3) (2015), 1109-1173. doi 10.1007/s00220-014-2261-0. También
preprint en arXiv
math.1302.3647, así como American Institute of Mathematics preprint 2013-20.
- J.J. Moreno-Balcázar, Δ-Meixner-Sobolev
orthogonal polynomials: Mehler-Heine
type formula and zeros.
Journal
of Computational and Applied Mathematics
284 (2015), 228-234. DOI:
http://www.sciencedirect.com/science/article/pii/S037704271400497X. MR3319506
- A. Salmerón, D. Ramos-López, et al. Parallel importance
sampling in conditional linear gaussian networks. Advances in
Artificial Intelligence. Lecture Notes in Computer Science. (2015).
2014
- M. Alfaro, A. Peña, T. E. Pérez, M. L. Rezola, On linearly
related orthogonal polynomials in several variables. Numer.
Algorithms 66 (2014), 537-553. MR3225001
- M. J. Atia, A. Martínez-Finkelshtein, P. Martínez-Gonzalez, F.
Thabet, Quadratic differentials
and asymptotics of Laguerre polynomials with varying complex
parameters, J. Math. Anal. Appl.
416
(2014), 52-80. Also preprint arXiv math.1311.0372.
MR3182748
- D. Ramos-López, A. Martínez-Finkelshtein, and D. Robert
Iskander, Computational aspects of
the through-focus characteristics of a human eye, J. Optical
Soc. of America A 31(7)
(2014), 1408-1415. http://dx.doi.org/10.1364/JOSAA.31.001408
- J. F. Sánchez-Lara, Local behavior of the equilibrium
measure under an external field non differentiable at a point,
J. Approx. Theory 187 (2014), 1--17. MR3262924
proyectos
