summary:In this study we merge the concepts of Choquet-like integrals and the Choquet integral with respect to level dependent capacities. For finite spaces and piece-wise constant level-dependent capacities our approach can be represented as a $\varphi$-ordinal sum of Choquet-like integrals acting on subdomains of the considered scale, and thus it can be regarded as extension method. The approach is illustrated by several examples
Three important properties in aggregation theory are investigated, namely horizontal min-additivity,...
Three important properties in aggregation theory are investigated, namely horizontal min-additivity,...
We consider a collection F of subsets of a finite set N together with a capacity v: F → R+ and call ...
summary:In this study we merge the concepts of Choquet-like integrals and the Choquet integral with ...
We present a generalization of Choquet integral in which the capacity depends also on the value of t...
We present a generalization of Choquet integral in which the capacity depends also on the value of t...
We present a generalization of Choquet integral in which the capacity depends also on the value of t...
In this paper we study the extension of Choquet integrals to ordinal scales. We show that two differ...
We present a generalization of Choquet integral in which the capacity depends also on the value of t...
We present a generalization of Choquet integral in which the capacity depends also on the value of t...
We present a generalization of Choquet integral in which the capacity depends also on the value of t...
We present a generalization of Choquet integral in which the capacity depends on the level of the ag...
We present a generalization of Choquet integral in which the capacity depends on the level of the ag...
We present a generalization of Choquet integral in which the capacity depends on the level of the ag...
We present a generalization of Choquet integral in which the capacity depends on the level of the ag...
Three important properties in aggregation theory are investigated, namely horizontal min-additivity,...
Three important properties in aggregation theory are investigated, namely horizontal min-additivity,...
We consider a collection F of subsets of a finite set N together with a capacity v: F → R+ and call ...
summary:In this study we merge the concepts of Choquet-like integrals and the Choquet integral with ...
We present a generalization of Choquet integral in which the capacity depends also on the value of t...
We present a generalization of Choquet integral in which the capacity depends also on the value of t...
We present a generalization of Choquet integral in which the capacity depends also on the value of t...
In this paper we study the extension of Choquet integrals to ordinal scales. We show that two differ...
We present a generalization of Choquet integral in which the capacity depends also on the value of t...
We present a generalization of Choquet integral in which the capacity depends also on the value of t...
We present a generalization of Choquet integral in which the capacity depends also on the value of t...
We present a generalization of Choquet integral in which the capacity depends on the level of the ag...
We present a generalization of Choquet integral in which the capacity depends on the level of the ag...
We present a generalization of Choquet integral in which the capacity depends on the level of the ag...
We present a generalization of Choquet integral in which the capacity depends on the level of the ag...
Three important properties in aggregation theory are investigated, namely horizontal min-additivity,...
Three important properties in aggregation theory are investigated, namely horizontal min-additivity,...
We consider a collection F of subsets of a finite set N together with a capacity v: F → R+ and call ...