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Mostrando ítems 1-9 de 9
Tesis Doctoral
Parallelization strategies for extraction of (co)homological information of digital objects.
(2018-01-18)
Un objeto digital es un conjunto de n-xels en de una imagen digital n-dimensional. El estudio de la conectividad de estos objetos, interpretados de manera discreta, subdividida o continua, ha sido una custión prioritaria ...
Tesis Doctoral
Homological Spanning Forests for Discrete Objects
(2012-06-03)
Computing and representing topological information form an important part in many applications such as image representation and compression, classification, pattern recognition, geometric modelling, etc. The homology of ...
Tesis Doctoral
Tesis Doctoral
Computational Homology Applied to Discrete Objects
(2016-11-24)
Homology theory formalizes the concept of hole in a space. For a given subset of the Euclidean space, we define a sequence of homology groups, whose ranks are considered as the number of holes of each dimension. Hence, ...
Tesis Doctoral
Álgebras de Leibniz de longitud máxima
(2012-12-11)
Las álgebras no asociativas aparecen a principios del siglo XX como consecuencia del desarrollo de la Mecánica Cuántica. Pascual Jordan, John von Neumann y Eugene Wigner fueron los primeros en introducir este tipo de ...
Tesis Doctoral
Modelo de computación evolutivo para redes sostenibles, eficientes y resistentes.
(2017-09-29)
We present a new approach to adapt the differential evolution (DE) algorithm so that it can be applied in combinatorial optimization problems. The differential evolution algorithm has been proposed as an optimization ...
Tesis Doctoral
Tesis Doctoral
Reliability of networks modelled by graph products
(2014-05-26)
A general purpose in Graph Theory is to describe any graph structure and provide all the information about it as possible. The study of invariants, properties and graph families of interest has been the aim of many researches ...
Tesis Doctoral
Multilayer methods for geophysical flows: modelling and numerical approximation.
(2018-06-08)
Esta tesis se enmarca en el ámbito de la Matemática Aplicada y la Mecánica de Fluidos Computacional. Concretamente, aborda el modelado matemático y la simulación numérica de flujos geofísicos mediante modelos multicapa. ...