On Inverse Spectral Problems and Pole-Zero Assignment
Author:
Publisher
Birkhäuser Boston
Link
http://link.springer.com/content/pdf/10.1007/978-1-4612-4120-1_15
Reference6 articles.
1. D. Boley and G. H. Golub. A survey of matrix inverse eigenvalue problems. Inverse Problems 3 (1987), 595–622.
2. B.N. Datta, S. Elhay and Y.M. Ram. Orthogonality and partial pole assignment for the symmetric definite quadratic pencil. To appear Linear Algebra Appl.
3. G.M.L. Gladwell. Inverse Problems in Vibration. Dordrecht, the Netherlands: Martinus Nijhoff, 1986.
4. P. Lancaster and J. Maroulas. Selective perturbation of spectral properties of vibrating systems using feedback. Linear Algebra Appl. 98 (1988), 309–330.
5. Y.M. Ram and S. Elhay. An inverse eigenvalue problem for the symmetric tridiagonal quadratic pencil with application to damped oscillatory systems. SIAM J. Appl. Math. 56(1) (1996), 232–244.
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