Determinant evaluations for binary circulant matrices
Author:
Affiliation:
1. Department of Mathematics, University of Athens, Panepistimiopolis 15784,Athens, Greece
Abstract
Publisher
Walter de Gruyter GmbH
Subject
Geometry and Topology,Algebra and Number Theory
Link
https://www.degruyter.com/document/doi/10.2478/spma-2014-0019/pdf
Reference21 articles.
1. [1] J. Bae. Circulant Matrix Factorization Based on Schur Algorithm for Designing Optical Multimirror Filters. Japan. J. Math.45:5163–5168, 2006.
2. [2] R. A. Brualdi and H. Schneider. Determinantal identities: Gauss, Schur, Cauchy, Sylvester, Kronecker, Jacobi, Binet, Laplace,Muir and Cayley. Linear Algebra Appl. 52:769–791, 1983.http://gateway.webofknowledge.com/gateway/Gateway.cgi?GWVersion=2&SrcApp=PARTNER_APP&SrcAuth=LinksAMR&KeyUT=WOS:000337852500007&DestLinkType=FullRecord&DestApp=ALL_WOS&UsrCustomerID=b7bc2757938ac7a7a821505f8243d9f3
3. [3] B. Fischer and J. Modersitzki. Fast inversion of matrices arising in image processing. Numer. Algorithms 22:1–11, 1999.10.1023/A:1019194421221
4. [4] S. Georgiou and C. Kravvaritis. New Good Quasi-Cyclic Codes over GF(3). Int. J. Algebra 1:11–24, 2007.
5. [5] R. M. Gray. Toeplitz and Circulant Matrices: A review. Found. Trends Comm. Inform. Theory 2:155–239, 2006.
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