The *-transpose of a matrix
Wiegmann, N.A. (1959)
Portugaliae mathematica
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Displaying similar documents to “On factoring a matric polynomial with scalar coefficients”
The *-transpose of a matrix
The multiplicative matrix commutator equation (A,X)=B
Cain, Bryan E., Zaballa, Ion (1992)
Portugaliae mathematica
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An equivalent matrix pencilfor bivariate polynomial matrices
Mohamed Boudellioua (2006)
International Journal of Applied Mathematics and Computer Science
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In this paper, we present a simple algorithm for the reduction of a given bivariate polynomial matrix to a pencil form which is encountered in Fornasini-Marchesini's type of singular systems. It is shown that the resulting matrix pencil is related to the original polynomial matrix by the transformation of zero coprime equivalence. The exact form of both the matrix pencil and the transformation connecting it to the original matrix are established.
Algorithm of -factorization of rational matrices with zeros and poles on the imaginary axis.
Larin, Vladimir B. (2003)
International Journal of Mathematics and Mathematical Sciences
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On matrix commutators
Thompson, R.C. (1962)
Portugaliae mathematica
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Notes on linear combinations of two tripotent, idempotent and involutive matrices that commute.
Özdemir, Halim, Sarduvan, Murat (2008)
Analele Ştiinţifice ale Universităţii “Ovidius" Constanţa. Seria: Matematică
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Factorizations for q-Pascal matrices of two variables
Thomas Ernst (2015)
Special Matrices
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In this second article on q-Pascal matrices, we show how the previous factorizations by the summation matrices and the so-called q-unit matrices extend in a natural way to produce q-analogues of Pascal matrices of two variables by Z. Zhang and M. Liu as follows [...] We also find two different matrix products for [...]
Nonsingularity and -matrices.
Jiří Rohn (1990)
Aplikace matematiky
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New proofs of two previously published theorems relating nonsingularity of interval matrices to -matrices are given.