Titlebook: Interpolation Theory and Its Applications; L. A. Sakhnovich Book 1997 Kluwer Academic Publisher 1997 Finite.Identity.difference equation.e

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Extremal Problems,of the extremal problems considered in this chapter is connected with the maximum jump theorem (A.Sakhnovich [50]). This case is provided with some problems of the canonical differential systems theory, several problems of radio techique and problem connected with the Gauss model (Vladimirov-Volovic

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grounded

Mathematics and Its Applicationshttp://image.papertrans.cn/i/image/472684.jpg

Defense

Interpolation Problems in the Unit Circle, the problems in the circle, as in this way we manage to get rid of certain conditions which we have in Chapter I. These conditions are connected with the possibility of a jump of the distribution function τ(.) at the singular point . = ∞.

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https://doi.org/10.1007/978-94-009-0059-2Finite; Identity; difference equation; equation; extrema; fourier analysis; function; mathematics; measure; v

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978-94-010-6516-0Kluwer Academic Publisher 1997

prostatitis

Degenerate Problems (Matrix Case),This chapter is deducated to the case when the matrix . satisfies the identity . - SA* = .(Φ. Φ. + Φ. Φ.) (5.0.1) and is degenerate, i.e det . = 0 (5.0.2).

Vasodilation

Concrete Interpolation Problems,In Chapters 1, 2 and 4 we constructed the general theory of interpolation problems based on the operator identities of the form . - SA* = .(Φ. Φ. + Φ. Φ.) (6.0.1) and . - . = Φ. Φ. + Φ. Φ.)(6.0.2).

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Spectral Problems For Canonical Systems Of Difference Equations,In this Chapter the following system of difference equations is considered . (., .) -. (. - 1, .) = . (.)W(. - 1, .) . > 0 (8.0.1) where . (., .), . (.) ≥ 0, . (.).(.) = 0 (8.0.2)