Titlebook: Continuous and Discrete Fourier Transforms, Extension Problems and Wiener-Hopf Equations; I. Gohberg Book 1992 Springer Basel AG 1992 Four

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書目名稱Continuous and Discrete Fourier Transforms, Extension Problems and Wiener-Hopf Equations影響因子(影響力)




書目名稱Continuous and Discrete Fourier Transforms, Extension Problems and Wiener-Hopf Equations影響因子(影響力)學科排名




書目名稱Continuous and Discrete Fourier Transforms, Extension Problems and Wiener-Hopf Equations網絡公開度




書目名稱Continuous and Discrete Fourier Transforms, Extension Problems and Wiener-Hopf Equations網絡公開度學科排名




書目名稱Continuous and Discrete Fourier Transforms, Extension Problems and Wiener-Hopf Equations被引頻次




書目名稱Continuous and Discrete Fourier Transforms, Extension Problems and Wiener-Hopf Equations被引頻次學科排名




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書目名稱Continuous and Discrete Fourier Transforms, Extension Problems and Wiener-Hopf Equations年度引用學科排名




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書目名稱Continuous and Discrete Fourier Transforms, Extension Problems and Wiener-Hopf Equations讀者反饋學科排名

EPT

Studien zur Politikwissenschaftr inverses, generalized inverses and the Fredholm characteristics. All conditions and formulas are expressed in terms of the matrices appearing in the singular system corresponding to the equations, and in matrices that are related to the system.

ETCH

https://doi.org/10.1007/978-3-322-90680-9ain. Although nothing so general is proved we consider several operators with smooth or nonsmooth symbol, evaluate early terms of asymptotic expansions associated with them, and show that they can all be cast into the form described.

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動物

Distribution of Zeros of Matrix-Valued Continuous Analogues of Orthogonal Polynomials,qual the number of negative eigenvalues of the associated integral operator with a matrix-valued kernel. This result generalizes a theorem of Krein and Langer on scalar-valued orthogonal functions to a noncommutative case. The proof relies on properties of orthogonal operator polynomials, Toeplitz o

動物

dissolution

Symbols and Asymptotic Expansions,pf, or pseudodifferential operator, each term of the expansion is an integral of (or, more generally, some distribution applied to) .(σ*), where σ* is a “Symbol” associated with that term of the expansion. These Symbols are defined in terms of σ, the symbol of the given operator, but have larger dom

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從屬

978-3-0348-9695-5Springer Basel AG 1992