DOIAbstract
AbstractIt is shown that the least fixed point and greatest fixed point operations of an increasing function θ of two arguments over a complete lattice commute if the function is right-associative
AbstractIt is shown that the least fixed point and greatest fixed point operations of an increasing function θ of two arguments over a complete lattice commute if the function is right-associative
We propose a method to characterize the fixed points described in Tarski's theorem for complete latt...
AbstractAn analog of the Brouwer fixed-point theorem is proved here. It concerns an arbitrary map fr...
We present {\em Approximation theory}, an extension of Tarski's least fixpoint theory for nonmonoton...
International audienceIt is shown that the least fixed point and greatest fixed point operations of ...
AbstractIt is shown that the least fixed point and greatest fixed point operations of an increasing ...
Knaster-Tarski's theorem, characterising the greatest fixpoint of a monotone function over a complet...
AbstractAfter a simple and convenient generalization of the notion of continuous functions and conti...
In the context of abstract interpretation for languages without higher-order features we study the n...
Least fixpoints of monotone functions are an important concept in computer science which can be gene...
Given is an ordered set in which every chain has an upper bound and every pair of elements has a gre...
A universal schema for diagonalization was popularized by N. S. Yanofsky (2003), based on a pio...
In the context of abstract interpretation for languages without higher-order features we study the n...
Two examples of Galois connections and their dual forms are considered. One of them is applied to f...
The thesis deals with a general access to topological transversality in uniform spaces.Die Arbeit be...
I give short and constructive proofs of Tarski’s fixed-point theorem, and of Zhou’s extension of Tar...
We propose a method to characterize the fixed points described in Tarski's theorem for complete latt...
AbstractAn analog of the Brouwer fixed-point theorem is proved here. It concerns an arbitrary map fr...
We present {\em Approximation theory}, an extension of Tarski's least fixpoint theory for nonmonoton...
International audienceIt is shown that the least fixed point and greatest fixed point operations of ...
AbstractIt is shown that the least fixed point and greatest fixed point operations of an increasing ...
Knaster-Tarski's theorem, characterising the greatest fixpoint of a monotone function over a complet...
AbstractAfter a simple and convenient generalization of the notion of continuous functions and conti...
In the context of abstract interpretation for languages without higher-order features we study the n...
Least fixpoints of monotone functions are an important concept in computer science which can be gene...
Given is an ordered set in which every chain has an upper bound and every pair of elements has a gre...
A universal schema for diagonalization was popularized by N. S. Yanofsky (2003), based on a pio...
In the context of abstract interpretation for languages without higher-order features we study the n...
Two examples of Galois connections and their dual forms are considered. One of them is applied to f...
The thesis deals with a general access to topological transversality in uniform spaces.Die Arbeit be...
I give short and constructive proofs of Tarski’s fixed-point theorem, and of Zhou’s extension of Tar...
We propose a method to characterize the fixed points described in Tarski's theorem for complete latt...
AbstractAn analog of the Brouwer fixed-point theorem is proved here. It concerns an arbitrary map fr...
We present {\em Approximation theory}, an extension of Tarski's least fixpoint theory for nonmonoton...
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