This article continues the investigation of matrix constructions motivated by their applications to the design of classification systems. Our main theorems strengthen and generalize previous results by describing all centroid sets for classification systems that can be generated as one-sided ideals with the largest weight in structural matrix semirings. Centroid sets are well known in data mining, where they are used for the design of centroid-based classification systems, as well as for the design of multiple classification systems combining several individual classifiers
The nearest-centroid classifier is a simple linear-time classifier based on computing the centroids ...
Abstract. In this paper we introduce the centroid of any finite set of points of the space and we fi...
This paper continues the investigation of semigroup constructions motivated by applications in data ...
This article continues the investigation of matrix constructions motivated by their applications to ...
The max-plus algebra is well known and has useful applications in the investigation of discrete even...
Max-plus algebras and more general semirings have many useful applications and have been actively in...
The present article continues the investigation of constructions essential for applications of combi...
The max-plus algebra is well known and has useful applications in the investigation of discrete even...
This paper is devoted to a combinatorial problem for incidence semirings, which can be viewed as set...
Abstract. This paper is devoted to a combinatorial problem for incidence semirings, which can be vie...
Our main results show that Munn semirings over idempotent semifields possess\ud more convenient prop...
Abstract We introduce a new construction involving Rees matrix semigroups and max-plus algebras that...
AbstractA nonsingular n×n-matrix A=(aij) is called centrogonal if A−1=(an+1−i,n+1−j); it is called p...
The aim of this paper is to prove that, for every balanced digraph, in every incidence semiring over...
Predefined evenly-distributed class centroids (PEDCC) can be widely used in models and algorithms of...
The nearest-centroid classifier is a simple linear-time classifier based on computing the centroids ...
Abstract. In this paper we introduce the centroid of any finite set of points of the space and we fi...
This paper continues the investigation of semigroup constructions motivated by applications in data ...
This article continues the investigation of matrix constructions motivated by their applications to ...
The max-plus algebra is well known and has useful applications in the investigation of discrete even...
Max-plus algebras and more general semirings have many useful applications and have been actively in...
The present article continues the investigation of constructions essential for applications of combi...
The max-plus algebra is well known and has useful applications in the investigation of discrete even...
This paper is devoted to a combinatorial problem for incidence semirings, which can be viewed as set...
Abstract. This paper is devoted to a combinatorial problem for incidence semirings, which can be vie...
Our main results show that Munn semirings over idempotent semifields possess\ud more convenient prop...
Abstract We introduce a new construction involving Rees matrix semigroups and max-plus algebras that...
AbstractA nonsingular n×n-matrix A=(aij) is called centrogonal if A−1=(an+1−i,n+1−j); it is called p...
The aim of this paper is to prove that, for every balanced digraph, in every incidence semiring over...
Predefined evenly-distributed class centroids (PEDCC) can be widely used in models and algorithms of...
The nearest-centroid classifier is a simple linear-time classifier based on computing the centroids ...
Abstract. In this paper we introduce the centroid of any finite set of points of the space and we fi...
This paper continues the investigation of semigroup constructions motivated by applications in data ...