AbstractIn [L. Hogben, C.R. Johnson, R. Reams, The copositive matrix completion problem, Linear Algebra Appl. 408 (2005) 207–211] it was shown that any partial (strictly) copositive matrix all of whose diagonal entries are specified can be completed to a (strictly) copositive matrix. In this note we show that every partial strictly copositive matrix (possibly with unspecified diagonal entries) can be completed to a strictly copositive matrix, but there is an example of a partial copositive matrix with an unspecified diagonal entry that cannot be completed to a copositive matrix
AbstractA real n × n matrix is termed almost copositive if it is not copositive but all its principa...
AbstractLet E be the set of symmetric matrices in which every entry is 0 or ±1 and each diagonal ent...
Checking copositivity of a matrix is a co-NP-complete problem. This paper studies copositive matrice...
Abstract. In [1] it was shown that any partial (strictly) copositive matrix all of whose diagonal en...
In [L. Hogben, C.R. Johnson, R. Reams, The copositive matrix completion problem, Linear Algebra Appl...
AbstractIn [L. Hogben, C.R. Johnson, R. Reams, The copositive matrix completion problem, Linear Alge...
An n n real symmetric matrix A is called (strictly) copositive if xT Ax 0 (> 0) whenever x 2 Rn...
AbstractAn n×n real symmetric matrix A is called (strictly) copositive if xTAx⩾0 (>0) whenever x∈Rn ...
An n × n real symmetric matrix A is called (strictly) copositive if xTAx ⩾ 0 (\u3e0) whenever x ∈ Rn...
AbstractAn n×n real symmetric matrix A is called (strictly) copositive if xTAx⩾0 (>0) whenever x∈Rn ...
In this report we discuss the set of copositive plus matrices and their properties. We examine certa...
Checking copositivity of a matrix is a co-NP-complete problem. This paper studies copositive matrice...
AbstractAndersson et al. [L.E. Andersson, G. Chang, T. Elfving, Criteria for copositive matrices usi...
Let A be an n by n symmetric matrix with real entries. Using the l1-norm for vectors and letting S+ ...
In this article, we introduce a new method of certifying any copositive matrix to be copositive. Thi...
AbstractA real n × n matrix is termed almost copositive if it is not copositive but all its principa...
AbstractLet E be the set of symmetric matrices in which every entry is 0 or ±1 and each diagonal ent...
Checking copositivity of a matrix is a co-NP-complete problem. This paper studies copositive matrice...
Abstract. In [1] it was shown that any partial (strictly) copositive matrix all of whose diagonal en...
In [L. Hogben, C.R. Johnson, R. Reams, The copositive matrix completion problem, Linear Algebra Appl...
AbstractIn [L. Hogben, C.R. Johnson, R. Reams, The copositive matrix completion problem, Linear Alge...
An n n real symmetric matrix A is called (strictly) copositive if xT Ax 0 (> 0) whenever x 2 Rn...
AbstractAn n×n real symmetric matrix A is called (strictly) copositive if xTAx⩾0 (>0) whenever x∈Rn ...
An n × n real symmetric matrix A is called (strictly) copositive if xTAx ⩾ 0 (\u3e0) whenever x ∈ Rn...
AbstractAn n×n real symmetric matrix A is called (strictly) copositive if xTAx⩾0 (>0) whenever x∈Rn ...
In this report we discuss the set of copositive plus matrices and their properties. We examine certa...
Checking copositivity of a matrix is a co-NP-complete problem. This paper studies copositive matrice...
AbstractAndersson et al. [L.E. Andersson, G. Chang, T. Elfving, Criteria for copositive matrices usi...
Let A be an n by n symmetric matrix with real entries. Using the l1-norm for vectors and letting S+ ...
In this article, we introduce a new method of certifying any copositive matrix to be copositive. Thi...
AbstractA real n × n matrix is termed almost copositive if it is not copositive but all its principa...
AbstractLet E be the set of symmetric matrices in which every entry is 0 or ±1 and each diagonal ent...
Checking copositivity of a matrix is a co-NP-complete problem. This paper studies copositive matrice...