Results 11 to 20 of about 28,541,050 (306)

The combinatorially symmetric P-matrix completion problem [PDF]

open access: yesThe Electronic Journal of Linear Algebra, 1996
An \(n\times n\) real matrix is called a \(P\)-matrix if all its principal minors are positive. The \(P\)-matrix completion problem asks which partial \(P\)-matrices have a completion to a \(P\)-matrix. The authors prove that every partial \(P\)-matrix with combinatorially symmetric specified entries has a \(P\)-matrix completion.
Johnson, Charles R, Kroschel, Brenda K
openaire   +5 more sources

Completions of P-matrix patterns [PDF]

open access: yesLinear Algebra and its Applications, 2000
A partially specified matrix is said to be a partial \(P\)-matrix if every fully specified principal submatrix is a \(P\)-matrix (i.e. a matrix such that all the determinants of its principal submatrices are positive. A pattern (a list of positions in the matrix) has a \(P\)-completion if every partial \(P\)-matrix specified by the pattern can be ...
DeAlba, Luz, Hogben, Leslie
openaire   +3 more sources

The (weakly) sign symmetric P-matrix completion problems [PDF]

open access: yesThe Electronic Journal of Linear Algebra, 2003
The completion problem is studied for some sub-classes of the class of \(P\)-matrices. A {completion} of a partial matrix (i.e. a matrix with some unspecified entries) is a specific choice of values for the unspecified entries. A {pattern} for \(n\times n\) matrices is a subset of \(\mathcal{N}\times\mathcal{N}\) where \(\mathcal{N}=\{1,\dots,n\}\).
DeAlba, Luz   +3 more
openaire   +5 more sources

P-matrix recognition is co-NP-complete

open access: yesCoRR, 2007
This is a summary of the proof by G.E. Coxson that P-matrix recognition is co-NP-complete. The result follows by a reduction from the MAX CUT problem using results of S. Poljak and J. Rohn.
Jan Foniok (23876049)
openaire   +5 more sources

Rigorous P-matrix for uniform NSPUDT

open access: yesArchives of Acoustics, 2014
A rigorous scattering matrix in mixed representation (P-Matrix) is presented for natural single-phase unidirectional transducer (NSPUDT) of surface acoustic wave (SAW).
E. DANICKI
doaj   +1 more source

M-MATRIX-WP6.M1 - "DASHBOARDS OPERATIONAL WITHIN THE PILOT PARTICIPATING AGENCIES"

open access: yes, 2022
M-MATRIX-WP6.M1 - “Dashboards operational within the pilot participating agencies” Milestone report for M1 of MATRIX ...
MATRIX
core   +1 more source

RenevanWesten/Matrix-DO: Matrix-DO

open access: yes, 2022
<p>The Python Matrix-DO software.</p><p>This software is part of the European Union's Horizon 2020 research and innovation program for the ITN TiPES under Grant Agreement Number 643073.</p ...
RenevanWesten
core   +1 more source

On matrices whose exponential is a P-matrix

open access: yes, 2021
A matrix is called a P-matrix if all its principal minors are positive. P-matrices have found important applications in functional analysis, mathematical programming, and dynamical systems theory. We introduce a new class of real matrices denoted~$\EP$. A matrix is in~$\EP$ if and only if its matrix exponential is a P-matrix for all positive times.
Wu, Chengshuai, Margaliot, Michael
openaire   +2 more sources

Grewia polysaccharide as a pharmaceutical excipient in matrix tablets [PDF]

open access: yes, 2011
Matrix-based tablets using different concentrations of grewia gum, and the model drug ibuprofen, were prepared using a wet granulation technique. Similar formulations were also prepared using HPMC, guar gum or ethyl cellulose as the polymer matrix.
Conway, Barbara R   +6 more
core   +4 more sources

Perturbation Bounds of P-Matrix Linear Complementarity Problems [PDF]

open access: yesSIAM Journal on Optimization, 2008
We define a new fundamental constant associated with a P-matrix and show that this constant has various useful properties for the P-matrix linear complementarity problems (LCP). In particular, this constant is sharper than the Mathias-Pang constant in deriving perturbation bounds for the P-matrix LCP.
Xiaojun Chen 0001, Shuhuang Xiang
openaire   +2 more sources

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