AbstractLet K be a closed, pointed, full cone in a finite dimensional real vector space. We associate with a linear map A for which AK⊆K four directed graphs. For two of the graphs the vertex set is the collection of all faces of K, and for two the vertices are all the extreme rays of K. We relate the irreducibility and primitivity of A to the strong connectedness of some of these graphs
[[abstract]]This is the third of a sequence of papers in an attempt to study the Perron-Frobenius th...
AbstractWe study some relations between a reproducing cone K in a linear space V over a fully ordere...
AbstractSuppose K1 and K2 are proper polyhedral cones in vector spaces E1 and E2 respectively. Then ...
AbstractLet K be a closed, pointed, full cone in a finite dimensional real vector space. We associat...
[[abstract]]Let K be a full, pointed closed cone in a finite dimensional real vector space. For any ...
Given a closed, convex and pointed cone K in R^n , we present a result which infers K-irreducibility...
AbstractThis survey deals with the aspects of archimedian partially ordered finite-dimensional real ...
AbstractLet K be a closed, pointed, full cone in Rn. In their treatment of Perron-Frobenius theory f...
AbstractConsider a graph whose edges have been colored red and blue. Assign a nonnegative real weigh...
Consider a graph whose edges have been colored red and blue. Assign a nonnegative real weight to eve...
AbstractIf the collection of all real-valued functions defined on a finite partially ordered set S o...
AbstractLet Kn= {x ϵ Rn: (x12 + · +x2n−1)12 ⩽ xn} be the n-dimensional ice cream cone, and let Γ(Kn)...
Dedicated to the memory of Malka Peled Abstract. Consider a graph whose edges have been colored red ...
AbstractGiven an undirected graph G with vertices 1,…,n consider the cone PG of the (n,n) real posit...
AbstractThis paper is divided into two parts. In the first part, suppose that K1 and K2 are proper c...
[[abstract]]This is the third of a sequence of papers in an attempt to study the Perron-Frobenius th...
AbstractWe study some relations between a reproducing cone K in a linear space V over a fully ordere...
AbstractSuppose K1 and K2 are proper polyhedral cones in vector spaces E1 and E2 respectively. Then ...
AbstractLet K be a closed, pointed, full cone in a finite dimensional real vector space. We associat...
[[abstract]]Let K be a full, pointed closed cone in a finite dimensional real vector space. For any ...
Given a closed, convex and pointed cone K in R^n , we present a result which infers K-irreducibility...
AbstractThis survey deals with the aspects of archimedian partially ordered finite-dimensional real ...
AbstractLet K be a closed, pointed, full cone in Rn. In their treatment of Perron-Frobenius theory f...
AbstractConsider a graph whose edges have been colored red and blue. Assign a nonnegative real weigh...
Consider a graph whose edges have been colored red and blue. Assign a nonnegative real weight to eve...
AbstractIf the collection of all real-valued functions defined on a finite partially ordered set S o...
AbstractLet Kn= {x ϵ Rn: (x12 + · +x2n−1)12 ⩽ xn} be the n-dimensional ice cream cone, and let Γ(Kn)...
Dedicated to the memory of Malka Peled Abstract. Consider a graph whose edges have been colored red ...
AbstractGiven an undirected graph G with vertices 1,…,n consider the cone PG of the (n,n) real posit...
AbstractThis paper is divided into two parts. In the first part, suppose that K1 and K2 are proper c...
[[abstract]]This is the third of a sequence of papers in an attempt to study the Perron-Frobenius th...
AbstractWe study some relations between a reproducing cone K in a linear space V over a fully ordere...
AbstractSuppose K1 and K2 are proper polyhedral cones in vector spaces E1 and E2 respectively. Then ...