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Kernels in the closure of coloured digraphs

Hortensia Galeana-SánchezJosé de Jesús García-Ruvalcaba — 2000

Discussiones Mathematicae Graph Theory

Let D be a digraph with V(D) and A(D) the sets of vertices and arcs of D, respectively. A kernel of D is a set I ⊂ V(D) such that no arc of D joins two vertices of I and for each x ∈ V(D)∖I there is a vertex y ∈ I such that (x,y) ∈ A(D). A digraph is kernel-perfect if every non-empty induced subdigraph of D has a kernel. If D is edge coloured, we define the closure ξ(D) of D the multidigraph with V(ξ(D)) = V(D) and A ( ξ ( D ) ) = i ( u , v ) w i t h c o l o u r i t h e r e e x i s t s a m o n o c h r o m a t i c p a t h o f c o l o u r i f r o m t h e v e r t e x u t o t h e v e r t e x v c o n t a i n e d i n D . Let T₃ and C₃ denote the transitive tournament of order 3 and the 3-cycle, respectively,...

On graphs all of whose {C₃,T₃}-free arc colorations are kernel-perfect

Hortensia Galeana-SánchezJosé de Jesús García-Ruvalcaba — 2001

Discussiones Mathematicae Graph Theory

A digraph D is called a kernel-perfect digraph or KP-digraph when every induced subdigraph of D has a kernel. We call the digraph D an m-coloured digraph if the arcs of D are coloured with m distinct colours. A path P is monochromatic in D if all of its arcs are coloured alike in D. The closure of D, denoted by ζ(D), is the m-coloured digraph defined as follows: V( ζ(D)) = V(D), and A( ζ(D)) = ∪_{i} {(u,v) with colour i: there exists a monochromatic...

Applying fuzzy logic in video surveillance systems.

In this work, the application of fuzzy logic in surveillance systems based on cameras is analyzed. Three different fuzzy systems have been tested and compared with a crisp decision system. The first one has been developed using an expert knowledge, the second one was learned from recorded videos, and a third one is developed as a refinement taking into account evaluation with ground truth. In all cases, the core of the system is the association function, in which the developed fuzzy system takes...

Diseño y análisis bayesianos de réplicas en la experimentación científica.

En la práctica estadística es frecuente la replicación de experiencias estadísticas, justificada por muy diversos intereses: ratificar conclusiones, estudiar la variación en las respuestas cuando se experimenta sobre una población distinta, validar un modelo, detectar sesgos, etc. Al disponer, antes de replicar, de los resultados de cierto estudio previo, es razonable pensar en buscar un buen diseño para la réplica utilizando la información que dicho primer estudio proporciona. Un diseño óptimo...

Characterizations of bivariate conic, extreme value, and Archimax copulas

Based on a general construction method by means of bivariate ultramodular copulas we construct, for particular settings, special bivariate conic, extreme value, and Archimax copulas. We also show that the sets of copulas obtained in this way are dense in the sets of all conic, extreme value, and Archimax copulas, respectively.

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