DOIAbstract
AbstractIt is shown that, for a function Δ from {0, 1}n to {0, 1}n whose components from a symmetric set of threshold functions the repeated application of Δ, leads either to a fixed point or to a cycle of length two
AbstractIt is shown that, for a function Δ from {0, 1}n to {0, 1}n whose components from a symmetric set of threshold functions the repeated application of Δ, leads either to a fixed point or to a cycle of length two
Consider a monotone Boolean function f: {0, 1}n → {0, 1} and the canonical monotone coupling {ηp: p ...
AbstractLet σ be the topological space formed by the points (x, y) of R2 such that either x2 + y2 = ...
We study those functions that can be written as a finite sum of periodic integer valued functions. O...
enIt is shown, for a finite set, E, of real numbers, and a function Δ from En to En, whose component...
AbstractLet F be a function from {0,1}n into itself whose components are symmetric threshold functio...
AbstractSoit (αij) une matrice symétrique n×n, à éléments réels, b un vecteur réel à n composantes e...
This thesis investigates a discrete-time deterministic binary threshold model over a directed graph...
It is shown that every non-trivial monotone increasing property of subsets of a set has a threshold ...
The notions introduced in Braker and Resing (1992), concerning periodicity of 2×2 matrices in a gene...
I present an algorithm that defines a function generator of sequences eventually periodic, with elig...
Given a function f: S → S, it is of great interest in the field of dynamical systems to figure out w...
The class of threshold functions is known to be characterizable by functional equations or, equivale...
AbstractBlock sequential iterations of threshold networks are studied through the use of a monotonic...
AbstractWe prove a periodicity theorem on words that has strong analogies with the Critical Factoriz...
Abstract. The number of Boolean threshold functions is investigated. A new lower bound on the number...
Consider a monotone Boolean function f: {0, 1}n → {0, 1} and the canonical monotone coupling {ηp: p ...
AbstractLet σ be the topological space formed by the points (x, y) of R2 such that either x2 + y2 = ...
We study those functions that can be written as a finite sum of periodic integer valued functions. O...
enIt is shown, for a finite set, E, of real numbers, and a function Δ from En to En, whose component...
AbstractLet F be a function from {0,1}n into itself whose components are symmetric threshold functio...
AbstractSoit (αij) une matrice symétrique n×n, à éléments réels, b un vecteur réel à n composantes e...
This thesis investigates a discrete-time deterministic binary threshold model over a directed graph...
It is shown that every non-trivial monotone increasing property of subsets of a set has a threshold ...
The notions introduced in Braker and Resing (1992), concerning periodicity of 2×2 matrices in a gene...
I present an algorithm that defines a function generator of sequences eventually periodic, with elig...
Given a function f: S → S, it is of great interest in the field of dynamical systems to figure out w...
The class of threshold functions is known to be characterizable by functional equations or, equivale...
AbstractBlock sequential iterations of threshold networks are studied through the use of a monotonic...
AbstractWe prove a periodicity theorem on words that has strong analogies with the Critical Factoriz...
Abstract. The number of Boolean threshold functions is investigated. A new lower bound on the number...
Consider a monotone Boolean function f: {0, 1}n → {0, 1} and the canonical monotone coupling {ηp: p ...
AbstractLet σ be the topological space formed by the points (x, y) of R2 such that either x2 + y2 = ...
We study those functions that can be written as a finite sum of periodic integer valued functions. O...
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