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Ana
Peña Arenas
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Dirección: |
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Departamento de Matemáticas.
Facultad de Ciencias.
Universidad de Zaragoza
50009
Tel: (+34) 876-553224
e-mail: anap@unizar.es
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Líneas de Investigación: |
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Polinomios ortogonales, análisis de Fourier no trigonométrico, funciones especiales. Geometría convexa de espacios de Banach. |
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Publicaciones: |
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- A.
Peña y M.L. Rezola, Discrete Laguerre-Sobolev expansions. Cohen type inequality, J. Math. Anal. Appl. 385 (2012),
254-263. - M. Alfaro, J.J. Moreno-Balcázar,
A. Peña y M.L. Rezola, A new approach to the asymptotic for Sobolev
orthogonal polynomials, Journal of Approximation Theory, 163 (2011), 460-480. - M. Alfaro, F. Marcellán, A. Peña
y M.L. Rezola, Orthogonal polynomials associated with
an inverse quadratic spectral transform, Computers and Mathematic with Applications,
61 (2011), 889-900. - M. Alfaro, J.J. Moreno-Balcázar,
A. Peña y M.L. Rezola, On Sobolev orthogonal
polynomials with unbounded support: asymptotic properties, Monogr. Acad. Ciencias Exact.
Fis-Quim. Proceedings of the M. Calvo (5) (2010), 209-224. - M. Alfaro, J.J. Moreno-Balcázar,
A. Peña y M.L. Rezola, Asymptotics for a
generalization of Hermite polynomials, Asymptotics Analysis 66 (2010), 103-177. - M. Alfaro, F. Marcellán, A. Peña
y M.L. Rezola, When do linear
combinations of orthogonal polynomials yield new sequences of orthogonal
polynomials,
J. Comput. Appl. Math. 233(6) (2010) 1446-1452. - M. Alfaro, J.J. Moreno-Balcázar,
A. Peña y M.L. Rezola, Sobolev orthogonal polynomials:
balance and asymptotic, Transactions of the A.M.S. 361 (1) (2009), 547-560. -M. Alfaro, A. Peña y M.L. Rezola, On linear combinations of orthogonal
polynomials, Mathematical Physics and Field Theory. Julio
Abad in Memoriam (2009), 45-51. -J.E. Galé, P.J. Miana y A. Peña,
Hermite Matrix-Valued Functions
Associated to Matrix Differential Equations, Constructive
Approximation 26 (2007), 93-113. - M. Alfaro, F. Marcellán, A. Peña y M.L. Rezola, On racional
transformations of linear functionals: Direct problem, J. Math. Anal. Appl. 298 (2004), 171-183. - M. Alfaro, F. Marcellán, A. Peña y M.L. Rezola, On linearly
related orthogonal polynomials and their functionals, J. Math. Anal.
Appl. 287 (1) (2003), 307-319. - J. Bastero, F. Galve, A. Peña y M. Romance, Inequalities for the Gamma
Function and estimates for the volume of sections of B^p_n,
Proceedings A.M.S. 130 (1) (2001), 183-192. -A. Peña, A note on the embedding of L_p
into l^r_n, 0<r<1, r<=p<2, Mathematische Nachrichten 189 (1998),
195-207. - J. Bernués y A. Peña, On the shape of p-convex
hulls, 0<p<1, Acta Math. Hungar. 74(4) (1997), 345-353. -J. Bastero, J. Bernués y A. Peña, An extensión of Milman’s reverse Brunn-Minkowski inequality, Geometric and Functional Análisis, 5 (3)
(1995), 572-581. -J. Bastero, J. Bernués y A. Peña, The theorems of Caratheodory and
Gluskin for 0<p<1, Proceedings A.M.S. 123(1) (1995), 141-144. - J. Bastero, A. Peña y G.
Sechechtman, Embedding l^n_infty-cubes in the orbit of an
element in commutative and non commutative l^n_p-spaces, Colloquium Dep. Análisis
Matemático, Univ. Complutense 32 (1993), 1-8. |
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Último cambio: 25-Enero-2012.