Beurling-Lax representations using classical Lie groups with many applications II: GL(n,�) and Wiener-Hopf factorization

Author:

Ball Joseph A.,Helton J. William

Publisher

Springer Science and Business Media LLC

Subject

Algebra and Number Theory,Analysis

Reference14 articles.

1. [B-G-K1] Bart, H., Gohberg, I., and Kaashoek, M.A.: Minimal Factorization of Matrix and Operator Functions, Birkhäuser, 1979.

2. [B-G-K2] Bart, H., Gohberg, I. and Kaashoek, M.A.: Wiener-Hopf factorization of analytic operator functions and realization, to appear.

3. [B-H1] Ball, J.A., and Helton, J.W.: A Beurling-Lax theorem for the Lie group U(m,n) which contains most classical interpolation theory, J. Operator Theory, 9(1983), 107?142.

4. [B-H2] Ball, J.A., and Helton, J.W.: Factorization results related to shifts in an indefinite metric, Integral Equations and Operator Theory, 5(1982), 632?658.

5. [B-H3] Ball, J.A., and Helton, J.W.: Beurling-Lax representations using classical Lie groups with many applications III: groups preserving forms, preprint.

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