Antonio Daniel Rivera López
Acerca de
Nivel:
Profesor Asociado C
SNI:
1
Departamento:
Matemáticas
Líneas de Investigación:
Matrices casi Cartan. Álgebras de Lie complejas semisimples
Formación
Doctor en Matemáticas, UNAM.
Correo:
darivera@uaem.mx
Extensión:
3678
Redes:
Perfil Google Scholar
Publicaciones arbitradas
2019
7.
Pérez, Claudia;Rivera, Daniel;
Serre type relations for complex semisimple Lie algebras associated to positive definite quasi-Cartan matrices.
Linear Algebra and its Applications.
2019,
567
(14 - 44)
doi.org/10.1016/j.laa.2018.12.032
6.
Ríos-Herrera, Wady A.;Olguín-Rodríguez, Paola V.;Arzate-Mena, J. Daniel;Corsi-Cabrera, Maria;Escalona, Joaquín;Marín-García, Arlex;Ramos-Loyo, Julieta;Rivera, Ana Leonor;Rivera-López, Daniel;Zapata-Berruecos, José F.;Müller, Markus F.;
The influence of EEG references on the analysis of spatio-temporal interrelation patterns.
Frontiers in Neuroscience.
2019,
13
10.3389/fnins.2019.00941
2018
5.
Pérez, Claudia; Abarca, Mario; Rivera, Daniel;
Cubic algorithm to compute the dynkin type of a positive definite quasi-cartan matrix.
Fundamenta Informaticae.
2018,
158
4
(369 - 384)
10.3233/FI-2018-1653
4.
Pérez, C., Rivera, D.;
Graphical characterization of positive definite non symmetric quasi-Cartan matrices.
Discrete Mathematics.
2018,
341
5
(1215 - 1224)
10.1016/j.disc.2018.01.013
2016
3.
Wady A. Rios Herrera Daniel Rivera López, and Markus F. Müller, Joaquín Escalona;
On the estimation of phase synchronization, spurious synchronization and filtering.
Chaos: An Interdisciplinary Journal of Nonlinear Science.
2016,
26
12
(1 - 12)
10.1063/1.4970522
2.
Rivera, M Abarca and D;
Graph theoretical and algorithmic characterizations of positive definite symmetric quasi-cartan matrices.
Fundamenta Informaticae.
Grażyna Domańska-Żurek.
2016,
149
3
(241 - 261)
10.3233/FI-2016-1448
2007
1.
Rivera, M Barot and D;
Generalized serre relations for lie algebras associated with positive unit forms.
Journal of Pure and Applied Algebra.
I. Reiten.
2007,
211
2
(360 - 373)
Libros, capítulos de libros y publicaciones no arbitradas
Acerca de
| Nivel: | Profesor Asociado C |
| SNI: | 1 |
| Departamento: | Matemáticas |
| Líneas de Investigación: | Matrices casi Cartan. Álgebras de Lie complejas semisimples |
| Formación | Doctor en Matemáticas, UNAM. |
| Correo: | darivera@uaem.mx |
| Extensión: | 3678 |
| Redes: | Perfil Google Scholar |
Publicaciones arbitradas
2019
7.
Pérez, Claudia;Rivera, Daniel;
Serre type relations for complex semisimple Lie algebras associated to positive definite quasi-Cartan matrices.
Linear Algebra and its Applications.
2019,
567
(14 - 44)
doi.org/10.1016/j.laa.2018.12.032
6.
Ríos-Herrera, Wady A.;Olguín-Rodríguez, Paola V.;Arzate-Mena, J. Daniel;Corsi-Cabrera, Maria;Escalona, Joaquín;Marín-García, Arlex;Ramos-Loyo, Julieta;Rivera, Ana Leonor;Rivera-López, Daniel;Zapata-Berruecos, José F.;Müller, Markus F.;
The influence of EEG references on the analysis of spatio-temporal interrelation patterns.
Frontiers in Neuroscience.
2019,
13
10.3389/fnins.2019.00941
2018
5.
Pérez, Claudia; Abarca, Mario; Rivera, Daniel;
Cubic algorithm to compute the dynkin type of a positive definite quasi-cartan matrix.
Fundamenta Informaticae.
2018,
158
4
(369 - 384)
10.3233/FI-2018-1653
4.
Pérez, C., Rivera, D.;
Graphical characterization of positive definite non symmetric quasi-Cartan matrices.
Discrete Mathematics.
2018,
341
5
(1215 - 1224)
10.1016/j.disc.2018.01.013
2016
3.
Wady A. Rios Herrera Daniel Rivera López, and Markus F. Müller, Joaquín Escalona;
On the estimation of phase synchronization, spurious synchronization and filtering.
Chaos: An Interdisciplinary Journal of Nonlinear Science.
2016,
26
12
(1 - 12)
10.1063/1.4970522
2.
Rivera, M Abarca and D;
Graph theoretical and algorithmic characterizations of positive definite symmetric quasi-cartan matrices.
Fundamenta Informaticae.
Grażyna Domańska-Żurek.
2016,
149
3
(241 - 261)
10.3233/FI-2016-1448
2007
1.
Rivera, M Barot and D;
Generalized serre relations for lie algebras associated with positive unit forms.
Journal of Pure and Applied Algebra.
I. Reiten.
2007,
211
2
(360 - 373)