Connection between the inverse Schur transformation for generalized Nevanlinna functions with the rational matrix functions of special type
Author:
Affiliation:
1. Chernomorskoe vysshee voenno-morskoe uchilische im. P.S. Nahimova
Abstract
Publisher
RIOR Publishing Center
Subject
General Medicine
Reference19 articles.
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2. ALPAY D. & DYM H. (1993) On a new class of reproducing kernel spaces and a new generalization of the Iohvidov laws. Linear Algebra Applications. (Vol.178). p. 109–183., ALPAY D. & DYM H. (1993) On a new class of reproducing kernel spaces and a new generalization of the Iohvidov laws. Linear Algebra Applications. (Vol.178). p. 109–183.
3. ALPAY D. & DYM H. (1996) On a new class of realization formulas and their applications. Linear Algebra Applications. (Vol. 241-243). p. 3–84., ALPAY D. & DYM H. (1996) On a new class of realization formulas and their applications. Linear Algebra Applications. (Vol. 241-243). p. 3–84.
4. ALPAY D. & GOHBERG I. (1988) Unitary rational matrix functions. Operator Theory: Advances and Applications. Birkh ̈auser Verlag, Basel ( Vol. 33). p. 175-222., ALPAY D. & GOHBERG I. (1988) Unitary rational matrix functions. Operator Theory: Advances and Applications. Birkh ̈auser Verlag, Basel ( Vol. 33). p. 175-222.
5. ALPAY D. & GOHBERG I. (2006) Discrete analogs of canonical systems with pseudoexponential potential. Definitions and formulas for he spectral matrix functions. Operator Theory: Advances and Applications. Birkha ̈user Verlag, Basel ( Vol. 161). p. 1–47., ALPAY D. & GOHBERG I. (2006) Discrete analogs of canonical systems with pseudoexponential potential. Definitions and formulas for he spectral matrix functions. Operator Theory: Advances and Applications. Birkha ̈user Verlag, Basel ( Vol. 161). p. 1–47.
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