Abstract. This paper is devoted to a combinatorial problem for incidence semirings, which can be viewed as sets of polynomials over graphs, where the edges are the unknowns and the coefficients are taken from a semir-ing. The construction of incidence rings is very well known and has many useful applications. The present article is devoted to a novel application of the more general incidence semirings. Recent research on data mining has motivated the investigation of the sets of centroids that have largest weights in semiring constructions. These sets are valuable for the design of centroid-based classification systems, or classifiers, as well as for the design of multiple classifiers combining several individual classifiers. Our article gi...
International audienceRank data, in which each row is a complete or partial ranking of available ite...
The present article continues the investigation of visible ideal bases in constructions defined usin...
In his celebrated paper of 1964, "On the foundations of combinatorial theory I: Theory of Möbius Fun...
This paper is devoted to a combinatorial problem for incidence semirings, which can be viewed as set...
The aim of this paper is to prove that, for every balanced digraph, in every incidence semiring over...
We consider the incidence semirings of graphs and prove that every incidence semiring has convenient...
We consider the incidence semirings of graphs and prove that every incidence semiring has convenient...
Our main results show that Munn semirings over idempotent semifields possess more convenient proper...
This article continues the investigation of matrix constructions motivated by their applications to ...
Max-plus alegbras and more general semirings have many useful applications and have been actively in...
The max-plus algebra is well known and has useful applications in the investigation of discrete even...
We introduce a new construction based on directed graphs. It provides a common generalization of the...
The present article continues the investigation of constructions essential for applications of combi...
Recent research has motivated the investigation of the weights of ideals in semiring constructions b...
Rank data, in which each row is a complete or partial ranking of available items (columns), is ubiqu...
International audienceRank data, in which each row is a complete or partial ranking of available ite...
The present article continues the investigation of visible ideal bases in constructions defined usin...
In his celebrated paper of 1964, "On the foundations of combinatorial theory I: Theory of Möbius Fun...
This paper is devoted to a combinatorial problem for incidence semirings, which can be viewed as set...
The aim of this paper is to prove that, for every balanced digraph, in every incidence semiring over...
We consider the incidence semirings of graphs and prove that every incidence semiring has convenient...
We consider the incidence semirings of graphs and prove that every incidence semiring has convenient...
Our main results show that Munn semirings over idempotent semifields possess more convenient proper...
This article continues the investigation of matrix constructions motivated by their applications to ...
Max-plus alegbras and more general semirings have many useful applications and have been actively in...
The max-plus algebra is well known and has useful applications in the investigation of discrete even...
We introduce a new construction based on directed graphs. It provides a common generalization of the...
The present article continues the investigation of constructions essential for applications of combi...
Recent research has motivated the investigation of the weights of ideals in semiring constructions b...
Rank data, in which each row is a complete or partial ranking of available items (columns), is ubiqu...
International audienceRank data, in which each row is a complete or partial ranking of available ite...
The present article continues the investigation of visible ideal bases in constructions defined usin...
In his celebrated paper of 1964, "On the foundations of combinatorial theory I: Theory of Möbius Fun...