Artículo
A digital index theorem
Autor/es | Domínguez Murillo, Eladio
Francés Román, Ángel Ramón Ayala Gómez, Rafael Quintero Toscano, Antonio Rafael |
Departamento | Universidad de Sevilla. Departamento de Geometría y Topología |
Fecha de publicación | 2001-11 |
Fecha de depósito | 2016-11-18 |
Publicado en |
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Resumen | This paper is devoted to prove a Digital Index Theorem for digital (n − 1)-manifolds in a digital space (Rn, f), where f belongs to a large family of
lighting functions on the standard cubical decomposition Rn of the ... This paper is devoted to prove a Digital Index Theorem for digital (n − 1)-manifolds in a digital space (Rn, f), where f belongs to a large family of lighting functions on the standard cubical decomposition Rn of the n-dimensional Euclidean space. As an immediate consequence we obtain the corresponding theorems for all (α, β)-surfaces of Kong-Roscoe, with α, β ∈ {6, 18, 26} and (α, β) 6≠(6, 6),(18, 26),(26, 26), as well as for the strong 26-surfaces of Bertrand-Malgouyres. |
Agencias financiadoras | Dirección General de Investigación Científica y Técnica (DGICYT). España Dirección General de Enseñanza Superior. España |
Identificador del proyecto | PB96-1374
PB96-0098C04-01 TIC2000-1368-C03-01 |
Cita | Domínguez Murillo, E., Francés Román, Á.R., Ayala Gómez, R. y Quintero Toscano, A.R. (2001). A digital index theorem. International Journal of Pattern Recognition and Artificial Intelligence, 15 (7), 1031-1052. |
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