We investigate convex polytopes of doubly stochastic matrices having special structures: symmetric, Hankel-symmetric, centrosymmetric, and both symmetric and Hankel-symmetric. We determine dimensions of these polytopes and classify their extreme points. We also determine a basis of the real vector spaces generated by permutation matrices with these special structures
AbstractThe convex polytope of all stochastic and symmetric matrices is considered and its extreme p...
AbstractWe characterize the extreme points of the polytope of symmetric doubly stochastic matrices o...
AbstractWe characterize the extreme points of the polytope of symmetric doubly stochastic matrices o...
We consider the convex set Γm,n of m×n stochastic matrices and the convex set Γπm,n ⊂Γm,n of m×n cen...
We investigate convex polytopes of doubly stochastic matrices having special structures: symmetric, ...
We investigate convex polytopes of doubly stochastic matrices having special structures: symmetric, ...
One of the motivations to state HRT conjecture on the linear independence of finite Gabor systems wa...
One of the motivations to state HRT conjecture on the linear independence of finite Gabor systems wa...
Let Ωn be the set all of n × n doubly stochastic matrices. It is well-known that Ωn is a polytope wh...
Let Ωn be the set all of n × n doubly stochastic matrices. It is well-known that Ωn is a polytope wh...
Let ωπn and ωt&hn denote the convex polytope of n×n centrosymmetric doubly substochastic matrices an...
AbstractThe elements in the group of centrosymmetric n×n permutation matrices are the extreme points...
AbstractWe consider the convex polytope Sn(x) that consist of those n×n (row) stochastic matrices ha...
AbstractEach extreme point in the convex set Δ∗n of all n×n symmetric doubly-stochastic matrices is ...
AbstractDoubly stochastic matrices are defined which have entries from an arbitrary vector space V. ...
AbstractThe convex polytope of all stochastic and symmetric matrices is considered and its extreme p...
AbstractWe characterize the extreme points of the polytope of symmetric doubly stochastic matrices o...
AbstractWe characterize the extreme points of the polytope of symmetric doubly stochastic matrices o...
We consider the convex set Γm,n of m×n stochastic matrices and the convex set Γπm,n ⊂Γm,n of m×n cen...
We investigate convex polytopes of doubly stochastic matrices having special structures: symmetric, ...
We investigate convex polytopes of doubly stochastic matrices having special structures: symmetric, ...
One of the motivations to state HRT conjecture on the linear independence of finite Gabor systems wa...
One of the motivations to state HRT conjecture on the linear independence of finite Gabor systems wa...
Let Ωn be the set all of n × n doubly stochastic matrices. It is well-known that Ωn is a polytope wh...
Let Ωn be the set all of n × n doubly stochastic matrices. It is well-known that Ωn is a polytope wh...
Let ωπn and ωt&hn denote the convex polytope of n×n centrosymmetric doubly substochastic matrices an...
AbstractThe elements in the group of centrosymmetric n×n permutation matrices are the extreme points...
AbstractWe consider the convex polytope Sn(x) that consist of those n×n (row) stochastic matrices ha...
AbstractEach extreme point in the convex set Δ∗n of all n×n symmetric doubly-stochastic matrices is ...
AbstractDoubly stochastic matrices are defined which have entries from an arbitrary vector space V. ...
AbstractThe convex polytope of all stochastic and symmetric matrices is considered and its extreme p...
AbstractWe characterize the extreme points of the polytope of symmetric doubly stochastic matrices o...
AbstractWe characterize the extreme points of the polytope of symmetric doubly stochastic matrices o...