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K. R. Driessel and M. T. Chu, Can real symmetric Toeplitz matrices have arbitrary real spectra?, preprint, 1988.

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This paper is cited in the following contexts:
A List of Matrix Flows with Applications - Moody Chu Department (1994)   (11 citations)  Self-citation (Chu)   (Correct)

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K. R. Driessel and M. T. Chu, Can real symmetric Toeplitz matrices have arbitrary real spectra?, preprint, 1988.


On the Differential Equation - Where Is Toeplitz   Self-citation (Chu)   (Correct)

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K. R. Driessel and M. T. Chu, Can real symmetric Toeplitz matrices have arbitrary real spectra?, SIAM J. Matrix Anal. Appl., under revision.


Matrix Differential Equations: - Continuous Realization Process   Self-citation (Chu)   (Correct)

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K. R. Driessel and M. T. Chu, Can real symmetric Toeplitz matrices have arbitrary real spectra?, SIAM J. Matrix Anal. Appl., under revision.


Constructing Symmetric Nonnegative Matrices with Prescribed.. - Chu (1990)   (4 citations)  Self-citation (Driessel Chu)   (Correct)

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Driessel K. R. and Chu, M. T., Can real symmetric Toeplitz matrices have arbitrary spectra?, SIAM J. Matrix Anal., under revision.


Qualitative Numerical Analysis of Ordinary Differential Equations - Iserles, Zanna (1995)   (1 citation)  (Correct)

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M.T. Chu and K.R. Driessel, "Can real symmetric Toeplitz matrices have arbitrary real spectra?", Tech. Rep., Idaho State Univ.


Unknown - (1997)   (Correct)

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M. T. Chu and K. R. Driessel. Can real symmetric Toeplitz matrices have arbitrary real spectra? Technical Report 88-1, Department of Mathematics, Idaho State University, 1989.


Numerical solution of isospectral flows - Calvo, Iserles, Zanna (1995)   (5 citations)  (Correct)

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M. T. Chu and K. R. Driessel, "Can real symmetric Toeplitz matrices have arbitrary real spectra?", Technical report, Idaho State University.

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