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Proceedings of the St. Petersburg Mathematical Society, Volume IX

Edited by: N. N. Uraltseva Saint Petersburg State University, St. Petersburg, Russia
Available Formats:
Hardcover ISBN: 978-0-8218-3405-3
Product Code: TRANS2/209
221 pp
List Price: $120.00 MAA Member Price:$108.00
AMS Member Price: $96.00 Electronic ISBN: 978-1-4704-3420-5 Product Code: TRANS2/209.E 221 pp List Price:$113.00
MAA Member Price: $101.70 AMS Member Price:$90.40
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This product is available for purchase as a bundle. Purchasing as a bundle enables you to save on the electronic version.
List Price: $180.00 MAA Member Price:$162.00
AMS Member Price: $144.00 Click above image for expanded view Proceedings of the St. Petersburg Mathematical Society, Volume IX Edited by: N. N. Uraltseva Saint Petersburg State University, St. Petersburg, Russia Available Formats:  Hardcover ISBN: 978-0-8218-3405-3 Product Code: TRANS2/209 221 pp  List Price:$120.00 MAA Member Price: $108.00 AMS Member Price:$96.00
 Electronic ISBN: 978-1-4704-3420-5 Product Code: TRANS2/209.E 221 pp
 List Price: $113.00 MAA Member Price:$101.70 AMS Member Price: $90.40 Bundle Print and Electronic Formats and Save! This product is available for purchase as a bundle. Purchasing as a bundle enables you to save on the electronic version. List Price:$180.00
MAA Member Price: $162.00 AMS Member Price:$144.00
• Book Details

American Mathematical Society Translations - Series 2
Volume: 2092003
MSC: Primary 00;

The articles in this collection present new results in analysis, combinatorics, probability, theory of functions, and partial differential equations. The material presented in the book will be of interest to a broad range of specialists.

In several papers, the authors study the classical solvability of the Cauchy-Dirichlet problem for a class of parabolic systems, the solvability of the Dirichlet problem for the quasilinear second order parabolic systems, estimates for solutions of uniformly elliptic systems, and generalizations of the embedding theorems. In other papers, the authors describe a new method for the computation of correlation dimension, present generalizations of the fast Fourier transform method for wavelet expansions, and study the spectrum of two-dimensional periodic magnetic Schrödinger operator.

Graduate students and research mathematicians interested in analysis, combinatorics, probability, theory of functions, or partial differential equations.

• Cover
• Title page
• Contents
• On classical solvability of the Cauchy-Dirichlet problem for nondiagonal parabolic systems in the case of two spatial variables
• The Bernstein inequality in the de Branges spaces and embedding theorems
• The oblique derivative problem in spaces with asymptotics on edges
• Glassman’s formula, fast Fourier transform, and wavelet expansions
• Dirichlet problem for quasilinear parabolic equations in domains with smooth closed edges
• Two-sided estimates of deviation from exact solutions of uniformly elliptic equations
• Calculation of correlation dimension of a time series based on enumeration of suboptimal solutions
• Approximation by entire functions of an infinite system of closed intervals
• Absolute continuity of the spectrum of the two-dimensional magnetic periodic Schrödinger operator with positive electric potential
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Volume: 2092003
MSC: Primary 00;

The articles in this collection present new results in analysis, combinatorics, probability, theory of functions, and partial differential equations. The material presented in the book will be of interest to a broad range of specialists.

In several papers, the authors study the classical solvability of the Cauchy-Dirichlet problem for a class of parabolic systems, the solvability of the Dirichlet problem for the quasilinear second order parabolic systems, estimates for solutions of uniformly elliptic systems, and generalizations of the embedding theorems. In other papers, the authors describe a new method for the computation of correlation dimension, present generalizations of the fast Fourier transform method for wavelet expansions, and study the spectrum of two-dimensional periodic magnetic Schrödinger operator.

Graduate students and research mathematicians interested in analysis, combinatorics, probability, theory of functions, or partial differential equations.

• Cover
• Title page