summary:Smallest and greatest $1$-Lipschitz aggregation operators with given diagonal section, opposite diagonal section, and with graphs passing through a single point of the unit cube, respectively, are determined. These results are used to find smallest and greatest copulas and quasi-copulas with these properties (provided they exist)
This paper establishes tight up-per and lower bounds on Lips-chitz aggregation operators consid-erin...
summary:We characterize some bivariate semicopulas and, among them, the semicopulas satisfying a Lip...
A family of copulas, called semilinear, is constructed starting with some assumptions about the line...
summary:Smallest and greatest $1$-Lipschitz aggregation operators with given diagonal section, oppos...
summary:In the paper, binary 1-Lipschitz aggregation operators and specially quasi-copulas are studi...
This paper describes an approach to pointwise construction of general aggregation operators, based o...
We characterize the class of copulas that can be constructed from the diagonal section by means of ...
summary:We study a wide class of copulas which generalizes well-known families of copulas, such as t...
The theory of copulas is by now a very well established one. Recently, larger classes of functions C...
summary:We introduce and characterize the class of multivariate quasi-copulas with quadratic section...
• Study of (bivariate) quasi-copulas with fractal mass distributions. • Study of the mass distributi...
As is well--known, the Fr\'{e}chet--Hoeffding bounds are the best--possible for both copulas andquas...
The notion of quasi-copula was introduced by C. Alsina, R. B. Nelsen, and B. Schweizer (Statist. Pro...
We define the notion of semicopula, a concept that has already appeared in the statistical literatur...
We present in this paper some properties of k-Lipschitz quasi-arithmetic means. The Lipschitz aggreg...
This paper establishes tight up-per and lower bounds on Lips-chitz aggregation operators consid-erin...
summary:We characterize some bivariate semicopulas and, among them, the semicopulas satisfying a Lip...
A family of copulas, called semilinear, is constructed starting with some assumptions about the line...
summary:Smallest and greatest $1$-Lipschitz aggregation operators with given diagonal section, oppos...
summary:In the paper, binary 1-Lipschitz aggregation operators and specially quasi-copulas are studi...
This paper describes an approach to pointwise construction of general aggregation operators, based o...
We characterize the class of copulas that can be constructed from the diagonal section by means of ...
summary:We study a wide class of copulas which generalizes well-known families of copulas, such as t...
The theory of copulas is by now a very well established one. Recently, larger classes of functions C...
summary:We introduce and characterize the class of multivariate quasi-copulas with quadratic section...
• Study of (bivariate) quasi-copulas with fractal mass distributions. • Study of the mass distributi...
As is well--known, the Fr\'{e}chet--Hoeffding bounds are the best--possible for both copulas andquas...
The notion of quasi-copula was introduced by C. Alsina, R. B. Nelsen, and B. Schweizer (Statist. Pro...
We define the notion of semicopula, a concept that has already appeared in the statistical literatur...
We present in this paper some properties of k-Lipschitz quasi-arithmetic means. The Lipschitz aggreg...
This paper establishes tight up-per and lower bounds on Lips-chitz aggregation operators consid-erin...
summary:We characterize some bivariate semicopulas and, among them, the semicopulas satisfying a Lip...
A family of copulas, called semilinear, is constructed starting with some assumptions about the line...