Explicit formulas for Hankel norm approximations of infinite-dimensional systems

Author:

Curtain Ruth F.,Ran A. C. M.

Publisher

Springer Science and Business Media LLC

Subject

Algebra and Number Theory,Analysis

Reference22 articles.

1. [AAK1] Adamjan, V.M., Arov, D.Z. and Krein, M.G.: Analytic properties of Schmidt pairs for a Hankel operator and the generalized Schur-Takagi problem. Math. USSR Sb. 15 (1971), 31?73.

2. [BH] Ball, J.A. and Helton, J.W.: A Beurling-Lax theorem for the Lie groupU(m, n) which contains most classical interpolation theory. J. Operator Theory 9 (1983), 107?142.

3. [BR1] Ball, J.A. and Ran, A.C.M.: Hankel norm approximation of a rational matrix function in terms of its realization in Modelling, Identification and Robust Control (eds. C. I. Byrnes, A. Lindquist), North Holland, Amsterdam etc., 1986, pag. 285?296.

4. [BGK1] Bart, H., Gohberg, I. and Kaashoek, M.A.: Minimal factorization of matrix and operator functions, OT1 Birkhäuser, Basel, 1979.

5. [BGK2] Bart, H., Gohberg, I. and Kaashoek, M.A.: Wiener-Hopf equations with symbols analytic in a strip, in OT21, Birkhäuser, Basel, pag. 39?74.

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