Listar por autor "Domínguez Murillo, Eladio"
Mostrando ítems 1-12 de 12
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Artículo
A digital index theorem
(World Scientific Publishing, 2001-11)This paper is devoted to prove a Digital Index Theorem for digital (n − 1)-manifolds in a digital space (Rn, f), where f ...
- Tesis Doctoral
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Artículo
Approximation axiomatique à la théorie du bordisme
(Université de Picardie Jules Verne, 1989)This paper gives an axiomatical approximation to Bordism Theory. It proves those properties of a geometrical nature that a class of models must satisfy to develop a bordism theory in an abstract category.
- Tesis Doctoral
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Tesis Doctoral
Bordismo seccional de fibrados y submersiones
(1988-12-16)El objeto de este trabajo es sistematizar una técnica que intenta atacar el problema de existencia de secciones de funciones ...
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Artículo
Digital homotopy with obstacles
(Elsevier, 2004-04-30)As a sequel of [4] Ayala, R., E. Dom´ıguez, A. R. Franc´es and A. Quintero, Homotopy in Digital Spaces, Discrete and Applied ...
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Artículo
Exponential law for uniformly continous proper maps
(Universitat Autònoma de Barcelona, 1988)The purpose of this note is to prove the exponential law for uniformly continuous proper maps.
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Tesis Doctoral
Grupos de homotopía propia uniformemente continua
(1987)En el Capítulo 1, vamos a desarrollar el concepto de aplicaciones up (uniformemente continuas y propias) entre espacios ...
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Artículo
Homotopy in digital spaces
(Elsevier, 2003-01-15)The main contribution of this paper is a new “extrinsic” digital fundamental group that can be readily generalized to ...
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Artículo
Lusternik-Schnirelmann invariants in proper homotopy theory
(University of California, 1992)We introduce and study proper homotopy invariants of the Lusternik-Schnirelmann type, p-cat (-), p-Cat(-), and cat e(-) ...
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Ponencia
On surfaces in digital topology
(1995)In R. Ayala, E. Domínguez, A.R. Francés, A. Quintero, J. Rubio. A Polyhedral Approach to Digital Topology a new framework ...
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Artículo
Strong separating (k, k)−surfaces on Z3
(Universidad de Sevilla, 2010)For each adjacency pair (k, k) != (6, 6), k, k ∈ {6, 18, 26}, we introduce a new family Skk of surfaces in the discrete ...