AbstractWe classify the ranks of positive semidefinite completions of Hermitian band matrices and other partially specified Hermitian matrices with chordal graphs and specified main diagonals. Completing a partially specified matrix means filling in the unspecified entries
The Gram dimension gd(G) of a graph G is the smallest inte- ger k ≥ 1 such that any partial real sym...
AbstractIn [R. Grone, C.R. Johnson, E. Sa, H. Wolkowicz, Positive definite completions of partial He...
AbstractWe consider the partial real symmetric matrices X whose diagonal entries are equal to 1 and ...
AbstractWe classify the ranks of positive semidefinite completions of Hermitian band matrices and ot...
AbstractThe question of which partial Hermitian matrices (some entries specified, some free) may be ...
AbstractIn [R. Grone, C.R. Johnson, E. Sa, H. Wolkowicz, Positive definite completions of partial He...
Let G=(V,E) be a graph. In matrix completion theory, it is known that the following two conditions a...
AbstractLet G=(V,E) be a graph. In matrix completion theory, it is known that the following two cond...
LetG = (V,E) be a graph. In matrix completion theory, it is known that the following two conditions ...
AbstractLinear fractional descriptions are given for Hermitian completions of partial banded matrice...
An n× n matrix X is called completely positive semidefinite (cpsd) if there exist d× d Hermitian pos...
The Gram dimension gd(G) of a graph G is the smallest integer k≥1 such that any partial real symmetr...
The Gram dimension gd(G) of a graph G is the smallest inte- ger k ≥ 1 such that any partial real sym...
AbstractWe prove two results concerning positive completions of partial positive matrices. First, we...
AbstractSeveral inequalities relating the rank of a positive semidefinite matrix with the ranks of v...
The Gram dimension gd(G) of a graph G is the smallest inte- ger k ≥ 1 such that any partial real sym...
AbstractIn [R. Grone, C.R. Johnson, E. Sa, H. Wolkowicz, Positive definite completions of partial He...
AbstractWe consider the partial real symmetric matrices X whose diagonal entries are equal to 1 and ...
AbstractWe classify the ranks of positive semidefinite completions of Hermitian band matrices and ot...
AbstractThe question of which partial Hermitian matrices (some entries specified, some free) may be ...
AbstractIn [R. Grone, C.R. Johnson, E. Sa, H. Wolkowicz, Positive definite completions of partial He...
Let G=(V,E) be a graph. In matrix completion theory, it is known that the following two conditions a...
AbstractLet G=(V,E) be a graph. In matrix completion theory, it is known that the following two cond...
LetG = (V,E) be a graph. In matrix completion theory, it is known that the following two conditions ...
AbstractLinear fractional descriptions are given for Hermitian completions of partial banded matrice...
An n× n matrix X is called completely positive semidefinite (cpsd) if there exist d× d Hermitian pos...
The Gram dimension gd(G) of a graph G is the smallest integer k≥1 such that any partial real symmetr...
The Gram dimension gd(G) of a graph G is the smallest inte- ger k ≥ 1 such that any partial real sym...
AbstractWe prove two results concerning positive completions of partial positive matrices. First, we...
AbstractSeveral inequalities relating the rank of a positive semidefinite matrix with the ranks of v...
The Gram dimension gd(G) of a graph G is the smallest inte- ger k ≥ 1 such that any partial real sym...
AbstractIn [R. Grone, C.R. Johnson, E. Sa, H. Wolkowicz, Positive definite completions of partial He...
AbstractWe consider the partial real symmetric matrices X whose diagonal entries are equal to 1 and ...
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