The Choquet integral, credited to Gustave Choquet in 1954, initially found its roots in decision making under uncertainty following Schmeidler's pioneering work in this field. Surprisingly, it was not until the 1990s that this integral gained recognition in the realm of multi-criteria decision aid. Nowadays, the Choquet integral boasts numerous generalizations and serves as a focal point for intensive research and development across various domains. Here we share our journey of utilizing ChatGPT as a helpful assistant to delve into the computation of the discrete Choquet integral using Mathematica. Additionally, we have demonstrated our ChatGPT experience by crafting a Beamer presentation with its assistance. The ultimate aim of this exer...
The most often used operator to aggregate criteria in decision making problems is the classical weig...
This is a survey of various applications of the notion of the Choquet integral to questions in Poten...
AbstractThe Choquet integral w.r.t. a capacity can be seen in the finite case as a parsimonious line...
International audienceA model for a Choquet integral for arbitrary finite set systems is presented. ...
peer reviewedWe study the so-called signed discrete Choquet integral (also called non-monotonic disc...
peer reviewedWe present a model allowing to determine the weights related to interacting criteria. T...
In this work, multivalued contexts are studied, in which the different observations are related to e...
A model for a Choquet integral for arbitrary finite set systems is pre-sented. The model includes in...
We consider a collection F of subsets of a finite set N together with a capacity v: F → R+ and call ...
peer reviewedThe most often used operator to aggregate criteria in decision making problems is the c...
peer reviewedIn this paper we discuss the Choquet integral model in the realm of Preference Learning...
International audienceThe main advances regarding the use of the Choquet and Sugeno integrals in mul...
PhDWe propose an axiomatization of the Choquet integral model for the general case of a heterogeneo...
International audienceThe Choquet integral w.r.t. a capacity can be seen in the finite case as a par...
The most often used operator to aggregate criteria in decision making problems is the classical weig...
This is a survey of various applications of the notion of the Choquet integral to questions in Poten...
AbstractThe Choquet integral w.r.t. a capacity can be seen in the finite case as a parsimonious line...
International audienceA model for a Choquet integral for arbitrary finite set systems is presented. ...
peer reviewedWe study the so-called signed discrete Choquet integral (also called non-monotonic disc...
peer reviewedWe present a model allowing to determine the weights related to interacting criteria. T...
In this work, multivalued contexts are studied, in which the different observations are related to e...
A model for a Choquet integral for arbitrary finite set systems is pre-sented. The model includes in...
We consider a collection F of subsets of a finite set N together with a capacity v: F → R+ and call ...
peer reviewedThe most often used operator to aggregate criteria in decision making problems is the c...
peer reviewedIn this paper we discuss the Choquet integral model in the realm of Preference Learning...
International audienceThe main advances regarding the use of the Choquet and Sugeno integrals in mul...
PhDWe propose an axiomatization of the Choquet integral model for the general case of a heterogeneo...
International audienceThe Choquet integral w.r.t. a capacity can be seen in the finite case as a par...
The most often used operator to aggregate criteria in decision making problems is the classical weig...
This is a survey of various applications of the notion of the Choquet integral to questions in Poten...
AbstractThe Choquet integral w.r.t. a capacity can be seen in the finite case as a parsimonious line...