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==Further reading== {{refbegin}} *{{citation | last = Bareiss | first = E. H. | year = 1969 | title = Numerical solution of linear equations with Toeplitz and vector Toeplitz matrices | journal = [[Numerische Mathematik]] | volume = 13 | issue = 5| pages = 404–424 | doi = 10.1007/BF02163269 | s2cid = 121761517 }} *{{citation | first1= O. | last1= Goldreich | first2= A. | last2= Tal | author1-link= Oded Goldreich | title= Matrix rigidity of random Toeplitz matrices | journal= Computational Complexity | year= 2018 | volume= 27 | issue= 2 | pages= 305–350 | doi= 10.1007/s00037-016-0144-9 | s2cid= 253641700 }} *{{citation |author-link=Gene H. Golub |last=Golub |first=G. H. |author2-link=Charles F. Van Loan |last2=van Loan |first2=C. F. |date=1996 |title=Matrix Computations |publisher=[[Johns Hopkins University Press]] |at=§4.7—Toeplitz and Related Systems |isbn=0-8018-5413-X |oclc=34515797 }} *{{citation |last=Gray |first=R. M. |url=http://ee.stanford.edu/~gray/toeplitz.pdf |title=Toeplitz and Circulant Matrices: A Review |publisher=Now Publishers |doi=10.1561/0100000006}} *{{citation | last1 =Noor | first1 = F. | last2= Morgera | first2= S. D. | year = 1992 | title = Construction of a Hermitian Toeplitz matrix from an arbitrary set of eigenvalues | journal = [[IEEE Transactions on Signal Processing]] | volume = 40 | issue=8 | pages= 2093–4 | doi = 10.1109/78.149978 | bibcode= 1992ITSP...40.2093N }} *{{citation | title=Structured Matrices and Polynomials: unified superfast algorithms | first=Victor Y. | last=Pan | author-link=Victor Pan | publisher=[[Birkhäuser]] | year=2001 | isbn=978-0817642402 }} *{{citation| first1= Ke | last1= Ye |author2-link=Lek-Heng Lim | first2=Lek-Heng | last2= Lim | title= Every matrix is a product of Toeplitz matrices | journal= [[Foundations of Computational Mathematics#Publications|Foundations of Computational Mathematics]] | year= 2016 | volume=16 | issue= 3 | pages= 577–598 | doi= 10.1007/s10208-015-9254-z | arxiv= 1307.5132 | s2cid= 254166943 }} {{refend}} {{Matrix classes}} {{Authority control}} [[Category:Matrices (mathematics)]]
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