Eleven papers in analysis
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Bibliographic Information
Eleven papers in analysis
（American Mathematical Society translations, ser. 2,
American Mathematical Society, c1986
Available at / 44 libraries
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Library, Research Institute for Mathematical Sciences, Kyoto University数研
C(*)||AMS-1||12785089867
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Translations from the Russian
Table of contents also in Russian
Includes bibliographies
Description and Table of Contents
Description
A collection of eleven papers that covers a broad spectrum of topics in analysis, from the study of certain classes of analytic functions to the solvability of singular problems for differential and integral equations to computational schemes for the partial differential equations and singular integral equations.
Table of Contents
Univalence classes and Smirnov domains by P. L. Shabalin On the radius of $\alpha$-convexity for order $\gamma$ in the class $S^*_\beta(m)$ by v. A. Zmorovich and A. A. Yakubenko On the order of starlikeness of the class of $\alpha$-convex functions of order $\gamma$ by V. A. Zmorovich and V. A. Pokhilevich On representations of entire functions positive on the real axis, or on a semiaxis, or outside a finite interval by M. G. Krein and A. A. Nudelman On singular perturbations in optimal control problems by S. G. Krein and G. A. Kurina Sets of uniqueness for complete orthonormal systems and Fourier integrals by G. G. Gevorkyan Singular integral equations with coefficients having discontinuities of semi-almost-periodic type by A. I. Saginashvili Application of interpolation methods to estimates of the spectrum of integral operators by M. Sh. Birman and M. Z. Solomyak Asymptotic behavior of Fredholm determinants of truncated integral operators with matrix-valued kernels depending on the difference of the arguments by L. V. Mikaelyan Optimization of algorithms for the solution of singular integral equations with respect to their realization time on a computer by V. V. Ivanov and N. Kotenkova Investigation of properties of difference schemes of through computation of second order approximation by M. Ya. Ivanov, V. V. Koretskii, and N. Ya. Kurochkina.
by "Nielsen BookData"