Red mexicana de investigadores y estudiantes en estos
temas
Publicaciones recientes / Recent publications
Large dimensional random matrices
Papers
·
Díaz M. y V. Pérez-Abreu
On the capacity of block multiantenna
channels,
IEEE Transactions on Information Theory,
63, 3, 5286-5298 (2017).
·
Vargas, C.
A general solution to (free) deterministic equivalents
Memorias Segundo
Encuentro Matemáticos Mexicanos en el Mundo (2017). Por aparecer.
·
Domínguez-Molina, J.A.
y Rocha-Arteaga, A.
Matrices aleatorias y la
función zeta
Por aparecer Miscelánea
Matemática, Sociedad Matemática Mexicana (2017).
· Domínguez-Molina, J. A.
The Tracy-Widom distribution is not infinitely divisible
Statistics and Probability Letters, 123, 56-60
(2017).
·
Manrique, P.,
Pérez-Abreu, V., Roy, R.
On
the universality of the non-singularity of general Ginibre and Wigner random
matrices,
Random Matrices: Theory and Applications, 5, no
1 1650002-21 (2016).
·
Díaz, M.
On the symmetries and the
capacity achieving input covariance matrices of multiantenna
channes.
International Symposium on Information Theory
(ISIT), (2016).
·
Arizmendi, O., Nechita
I., Vargas, C.
On the asymptotic
distribution of block-modified random matrices
Journal of Mathematical Physics, 57, 015216 (2016).
· Belinschi S., Speicher R., Treilhard
J., Vargas, C.
International Mathematical Research Notices 14, 5933-5958 (2015).
·
Bolivar-Cimé, A., Pérez-Abreu,
V.
Brazilian Journal of Probability and Statistics
28, 255-274 (2014).
· Speicher, R., Vargas, C.
Random Matrices: Theory and Applications 01, 1150008 (2012). arXiv:1110.1237.
·
Domínguez-Molina, J.A.,
Rocha-Arteaga, A.
Random matrix models of stochastic
integral type for free infinitely divisible distributions,
Periodica Mathematica Hungarica, Vol 64 (2), 145-160 (2012).
·
Domínguez-Molina, J.A.,
Rocha-Arteaga, A.
El teorema de Wigner
para matrices aleatorias.
Miscelanea Matemática, Sociedad
Matemática Mexicana, 52, 31-51 (2011).
Preprints
·
Manrique, P., Barrera,
G.
Minimum
singular value of circulant random matrices using
random polynomials
(Preprint 2016).