The nevanlinna-adamyan-arov-krein theorem in the semidefinite case
Article
Received:
- 17 Downloads
Preview
Unable to display preview. Download preview PDF.
References
- 1.V. M. Adamyan, D. Z. Arov, and M. G. Krein, “On bounded operators that commute with contractions of the class C00 of unit range of nonunitariness,” Funktsion. Analiz i ego Prilozh.,3, No. 6, 86–87 (1969).Google Scholar
- 2.D. Z. Arov, “γ-generating matrices, J-interior matrix functions, and associated problems of matrix-function extrapolation,” Rept. No. 726 UK-D86, Dep. in Ukr. NIINTI (1986).Google Scholar
- 3.M. G. Krein and A. A. Nudel'man, Markov's Moments Problem and Extremal Problems [in Russian], Moscow (1973).Google Scholar
- 4.V. É. Katsnel'son, A. Ya. Kheifets, and P. M. Yuditskii, “Abstract interpolation problems and the theory of extensions of isometric operators,” in: Operators in Functional Spaces and Problems in the Theory of Functions [in Russian], Kiev (1987), pp. 83–96.Google Scholar
- 5.A. Ya. Kheifets, “The Parseval equation in the abstract interpolation problem and connection of open systems,” Teoriya Funktsii, Funktsion. Analiz. i Ikh Prilozh., No. 49, 112–120 (1988); No. 50, 98–103.MathSciNetGoogle Scholar
- 6.A. Ya. Kheifets, “Generalization of the Schur-Nevanlinna-Pique bitangential problem and the associated Parseval equation,” Rept. No. 3108-V 89, dep. in VINITI May 11, 1989.Google Scholar
- 7.D. Z. Arov and V. Z. Grossman, “Scattering matrices in the theory of extensions of isometric operators,” Dokl. Akad. Naus SSSR, Ser. Mat.,270, No. 1, 17–20 (1983).MathSciNetGoogle Scholar
Copyright information
© Plenum Publishing Corporation 1995