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SCOUR FACTORIZATION FOR SOME CLASSES OF INFINITE MATRICES ROMANIAN JOURNAL OF MATHEMATICS AND COMPUTER SCIENCE, 2012, VOLUME 2, p.5561 A.N. MARCONI AND L.G. MARCONI Abstract. In this paper we obtain
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Schur factorization is a matrix factorization that can be applied to square matrices. It decomposes a given matrix into the product of an upper triangular matrix and a unitary matrix.
Schur factorizations are a mathematical concept and do not require any specific filing by individuals or organizations.
Schur factorizations are not filled out in a traditional sense. They are computed through mathematical algorithms and matrix operations.
Schur factorizations are used in various fields of mathematics and engineering. They have applications in solving linear systems, computing eigenvalues and eigenvectors, and analyzing dynamical systems.
Schur factorizations themselves do not involve reporting specific information. However, the input matrix used for the factorization may vary depending on the context and problem being solved.
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