Results 61 to 70 of about 99 (97)
Extensions of G-based Matrix Partial Orders
We prove that a partial order ¯ G on IR m\Thetan can always be extended to a G-based matrix partial order ¯ G such that G (A) 6= ; for all A 2 IR m\Thetan , thus answering an open question [6].
Projektbereich B +3 more
core
The uniqueness of expression for generalized quadratic matrices
It is shown that the expression as A2=αA+βP{A}^{2}=\alpha A+\beta P for generalized quadratic matrices is not unique by numerical examples. Then it is proven that the uniqueness of expression for generalized quadratic matrices is concerned not only with ...
Chen Meixiang +2 more
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A mathematical theory of super-resolution and two-point resolution
This paper focuses on the fundamental aspects of super-resolution, particularly addressing the stability of super-resolution and the estimation of two-point resolution. Our first major contribution is the introduction of two location-amplitude identities
Ping Liu, Habib Ammari
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On Powers, Roots and Moore–Penrose Inverses of Matrices Via Generalized Fibonacci Numbers
The purpose of this work is to introduce some new results about the relations between powers, roots and Moore–Penrose inverses of square matrices satisfying a cubic matrix equation and the generalized Fibonacci numbers.
Karakaya Sinan +2 more
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[Evaluation of clinical efficacy of a kind of digital complete denture]. [PDF]
Wei L +5 more
europepmc +1 more source
Inertias and ranks of some Hermitian matrix functions with applications
Zhang Xiang, Wang Qing-Wen, Liu Xin
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Based on the compact SVD decomposition of the full rank of a predetermined matrix M, a method for calculating the inverses AT,S(2)A_{T,S}^{\left( 2 \right)} of matrix A is derived. As a consequence, the advantages of compact single value decompositions
Stanimirović Ivan
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Quadratic prediction problems in multivariate linear models
Linear and quadratic prediction problems in finite populations have become of great interest to many authors recently. In the present paper, we mainly aim to extend the problem of quadratic prediction from a general linear model, of form , to a ...
Liu, Xu-Qing +2 more
core
Weighted MP weak group inverse
To extent the notion of the MP weak group inverse for square matrices, we introduce the concept of the weighted MP weak group inverse for rectangular matrices.
Mosić Dijana, Marovt Janko
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Weak MPCEP and *CEPMP inverses
We generalize the systems of equations, which introduced the MPCEP and *CEPMP inverses, using a minimal rank weak Drazin inverse and a minimal rank right weak Drazin inverse.
Mosić Dijana
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