نتایج جستجو برای: row substochastic matrices

تعداد نتایج: 92735  

2004
Ery Arias-Castro Persi Diaconis Richard Stanley

Let G be the group of n×n upper-triangular matrices with elements in a finite field and ones on the diagonal. This paper applies the character theory of Andre, Carter and Yan to analyze a natural random walk based on adding or subtracting a random row from the row above.

2004
Sebastian Wernicke Jochen Alber Jens Gramm Jiong Guo Rolf Niedermeier

We initiate a systematic study of the Row Deletion(B) problem on matrices: For a fixed “forbidden submatrix” B, the question is, given an input matrix A (both A and B have entries chosen from a finite-size alphabet), to remove a minimum number of rows such that A has no submatrix which is equivalent to a row or column permutation of B. An application of this question can be found, e.g., in the ...

2015
Adil Al - Rammahi

Abstract—Image or document encryption is needed through egovernment data base. Really in this paper we introduce two matrices images, one is the public, and the second is the secret (original). The analyses of each matrix is achieved using the transformation of singular values decomposition. So each matrix is transformed or analyzed to three matrices say row orthogonal basis, column orthogonal ...

Journal: :Asian Journal of Advanced Research and Reports 2023

In this article, we present results on Toeplitz matrices with Oresme numbers components. First, the components are created and then Frobenius(Euclidian), row column norms of these found. Furthermore lower upper bounds obtained for spectral matrices. addition, Frobenius Kronecker Hadamard product calculated.

Journal: :J. Symb. Comput. 2017
Jean-Guillaume Dumas Clément Pernet Ziad Sultan

The row (resp. column) rank profile of a matrix describes the stair-case shape of its row (resp. column) echelon form. We here propose a new matrix invariant, the rank profile matrix, summarizing all information on the row and column rank profiles of all the leading sub-matrices. We show that this normal form exists and is unique over any ring, provided that the notion of McCoy’s rank is used, ...

1995
Nirav H. Kapadia José A. B. Fortes

The irregular nature of the data structures required to efficiently store arbitrary sparse matrices and the architectural constraints of a SIMD computer make it difficult to design an algorithm that can efficiently multiply an arbitrary sparse matrix by a vector. A new ‘‘block-row’’ algorithm is proposed. It allows the ‘‘regularity’’ of a data structure with a row-major mapping to be varied by ...

Journal: :Proceedings of the American Mathematical Society 1973

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