Operator factorization on partially ordered Hilbert resolution spaces

Author:

DeSantis Romano M.,Porter William A.

Publisher

Springer Science and Business Media LLC

Subject

Computational Theory and Mathematics,General Mathematics,Theoretical Computer Science,Computational Theory and Mathematics,Theoretical Computer Science

Reference9 articles.

1. Proceedings of the IEEE,Special Issue on Multidimensional Systems (Ed. Bose) (June 1977)

2. DeSantis, R. M., Saeks, R., and Tung, L. Basic Optimal Estimation and Control Problems in Hilbert Space,Math. Systems Theory, vol. 12, pp. 175–203 (1978)

3. DeSantis, R. M., and Porter, W. A. Optimization Problems in Partially Ordered Hilbert Resolution Spaces,Int. J. Control, 1982

4. Feintuch, A., Saeks, R.System Theory: A Hilbert Space Approach. Academic Press (1981)

5. Gohberg, I. Z., Krein, M. G.,Theory and Application of Volterra Operators in Hilbert Space (translation) AMS, vol. 4 (1970)

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1. Hilbert-Schmidt interpolation in CSL-algebras;Illinois Journal of Mathematics;1989-12-01

2. A systolic architecture for optimal filter design support;Circuits, Systems, and Signal Processing;1988-06

3. Operator factorization on partially ordered Hilbert resolution spaces with finite parameter sets;Journal of Mathematical Analysis and Applications;1987-09

4. Array resolutions of linear maps;Circuits, Systems, and Signal Processing;1987-06

5. Factorizations along commutative subspace lattices;Integral Equations and Operator Theory;1987-03

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