HERRERA REVILLA, ISMAEL
SIN INFORMACIÓN · Nivel E
Modelación Matemática y Computacional
Matemáticas Aplicadas
Geofísica
Ingeniería Sísmica
Hidrología Subterránea (estudio científico del Agua Subterránea)
Geotermia
Desde 1970 es Investigador Emérito en Universidad Nacional Autónoma de México, Instituto de Geofísica
| Nombre | ISMAEL HERRERA REVILLA |
|---|---|
| Área | FÍSICO-MATEMÁTICAS Y CIENCIAS DE LA TIERRA |
| Campo | SIN INFORMACIÓN |
| Disciplina | SIN INFORMACIÓN |
| Especialidad | SIN INFORMACIÓN |
| CVU | 921 |
| Institución | |
|---|---|
| Dependencia | COORDINACION DE LA INVESTIGACION CIENTIFICA |
| Entidad | CIUDAD DE MEXICO |
| Nivel | E |
| Vigencia | Inicio: 02/01/2003 |
| Fin: 31/12/2099 | |
| Categoría: | EMERITO |
Publicaciones ORCID
- 2016
- A systematic formulation of multiphysics systems and its applications to boundary layers and shock profiles International Journal for Multiscale Computational Engineering
- An innovative tool for effectively applying highly parallelized hardware to problems of elasticity
- Evidences that software based on non-overlapping discretization is most efficient for applying highly parallelized supercomputers to solving partial differential equations Lecture Notes in Computer Science (including subseries Lecture Notes in Artificial Intelligence and Lecture Notes in Bioinformatics)
- 2014
- Nonoverlapping discretization methods for partial differential equations Numerical Methods for Partial Differential Equations
- 2013
- Parallel algorithms for computational models of geophysical systems Geofisica Internacional
- The derived-vector space framework and four general purposes massively parallel DDM algorithms Engineering Analysis with Boundary Elements
- 2012
- Mathematical Modeling in Science and Engineering: An Axiomatic Approach Mathematical Modeling in Science and Engineering: An Axiomatic Approach
- 2011
- A brief overview of non-overlapping domain decomposition methods
- Multipliers-free dual-primal domain decomposition methods for nonsymmetric matrices and their numerical testing Numerical Methods for Partial Differential Equations
- Unified formulation of enhanced oil-recovery methods
