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Voronezh Winter Mathematical Schools: Dedicated to Selim Krein
 
Edited by: Peter Kuchment Wichita State University, Wichita, KS
Vladimir Lin Technion—Israel Institute of Technology, Haifa, Israel
Voronezh Winter Mathematical Schools
Hardcover ISBN:  978-0-8218-0976-1
Product Code:  TRANS2/184
List Price: $175.00
MAA Member Price: $157.50
AMS Member Price: $140.00
eBook ISBN:  978-1-4704-3395-6
Product Code:  TRANS2/184.E
List Price: $165.00
MAA Member Price: $148.50
AMS Member Price: $132.00
Hardcover ISBN:  978-0-8218-0976-1
eBook: ISBN:  978-1-4704-3395-6
Product Code:  TRANS2/184.B
List Price: $340.00 $257.50
MAA Member Price: $306.00 $231.75
AMS Member Price: $272.00 $206.00
Voronezh Winter Mathematical Schools
Click above image for expanded view
Voronezh Winter Mathematical Schools: Dedicated to Selim Krein
Edited by: Peter Kuchment Wichita State University, Wichita, KS
Vladimir Lin Technion—Israel Institute of Technology, Haifa, Israel
Hardcover ISBN:  978-0-8218-0976-1
Product Code:  TRANS2/184
List Price: $175.00
MAA Member Price: $157.50
AMS Member Price: $140.00
eBook ISBN:  978-1-4704-3395-6
Product Code:  TRANS2/184.E
List Price: $165.00
MAA Member Price: $148.50
AMS Member Price: $132.00
Hardcover ISBN:  978-0-8218-0976-1
eBook ISBN:  978-1-4704-3395-6
Product Code:  TRANS2/184.B
List Price: $340.00 $257.50
MAA Member Price: $306.00 $231.75
AMS Member Price: $272.00 $206.00
  • Book Details
     
     
    American Mathematical Society Translations - Series 2
    Advances in the Mathematical Sciences
    Volume: 1841998; 263 pp
    MSC: Primary 35; 47; 58

    This volume is devoted to the 25-year-old Voronezh Winter Mathematical School and to the scientific work of its founder, Selim Krein. The Voronezh Winter Mathematical School was a unique annual event in the scientific life of the former Soviet Union. Over the years it attracted thousands of mathematicians, from undergraduates to world-renowned experts, and played a major role in spreading information about cutting edge results of mathematical research, triggering cooperation and educating new generations of mathematicians. The articles in this book, written by prominent mathematicians and former lecturers and participants of the school, cover a wide range of subjects in analysis and geometry, including global analysis, harmonic analysis, function theory, operator theory, spectral theory, dynamical systems, mathematical physics, homogenization, algebraic geometry, differential geometry, and geometric analysis.

    Readership

    Researchers and advanced graduate students in analysis, geometry, and mathematical physics.

  • Table of Contents
     
     
    • Chapters
    • Genrich Belitskii and Vadim Tkachenko — Fredholm property of functional equations with affine transformations of argument
    • Yurij M. Berezansky — Construction of generalized translation operators from the system of Appell characters
    • Dan Burghelea, Leonid Friedlander and Thomas Kappeler — Witten deformation of the analytic torsion and the Reidemeister torsion
    • Yuri L. Daletskiĭ — Formal operator power series and the noncommutative Taylor formula
    • Gerd Dethloff, Stepan Orevkov and Mikhail Zaidenberg — Plane curves with a big fundamental group of the complement
    • Buma Fridman, Peter Kuchment, Daowei Ma and Vassilis G. Papanicolaou — Solution of the linearized inverse conductivity problem in a half space via integral geometry
    • Mark Gelfand and Ilya M. Spitkovsky — Almost periodic factorization: Applicability of the division algorithm
    • Vladimir Ya. Lin and Mikhail Zaidenberg — Liouville and Carathéodory coverings in Riemannian and complex geometry
    • Mikhail Lyubich — How big is the set of infinitely renormalizable quadratics?
    • Yuri Lyubich — Linear operators in one-dimensional extensions of Banach spaces
    • Stephen Montgomery-Smith and Evgueni Semenov — Random rearrangements and operators
    • Vladimir I. Ovchinnikov — On reiteration theorems
    • Alexander Pankov — Statistical homogenization theorem for multivalued monotone elliptic operators
    • Isaac Pesenson — Reconstruction of Paley-Wiener functions on the Heisenberg group
    • Mikhail Shubin — De Rham theorem for extended $L^2$-cohomology
    • Michael Solomyak — On the discrete spectrum of a class of problems involving the Neumann Laplacian in unbounded domains
    • Nahum Zobin — Szegő-type extremal problems
  • Requests
     
     
    Review Copy – for publishers of book reviews
    Permission – for use of book, eBook, or Journal content
    Accessibility – to request an alternate format of an AMS title
Advances in the Mathematical Sciences
Volume: 1841998; 263 pp
MSC: Primary 35; 47; 58

This volume is devoted to the 25-year-old Voronezh Winter Mathematical School and to the scientific work of its founder, Selim Krein. The Voronezh Winter Mathematical School was a unique annual event in the scientific life of the former Soviet Union. Over the years it attracted thousands of mathematicians, from undergraduates to world-renowned experts, and played a major role in spreading information about cutting edge results of mathematical research, triggering cooperation and educating new generations of mathematicians. The articles in this book, written by prominent mathematicians and former lecturers and participants of the school, cover a wide range of subjects in analysis and geometry, including global analysis, harmonic analysis, function theory, operator theory, spectral theory, dynamical systems, mathematical physics, homogenization, algebraic geometry, differential geometry, and geometric analysis.

Readership

Researchers and advanced graduate students in analysis, geometry, and mathematical physics.

  • Chapters
  • Genrich Belitskii and Vadim Tkachenko — Fredholm property of functional equations with affine transformations of argument
  • Yurij M. Berezansky — Construction of generalized translation operators from the system of Appell characters
  • Dan Burghelea, Leonid Friedlander and Thomas Kappeler — Witten deformation of the analytic torsion and the Reidemeister torsion
  • Yuri L. Daletskiĭ — Formal operator power series and the noncommutative Taylor formula
  • Gerd Dethloff, Stepan Orevkov and Mikhail Zaidenberg — Plane curves with a big fundamental group of the complement
  • Buma Fridman, Peter Kuchment, Daowei Ma and Vassilis G. Papanicolaou — Solution of the linearized inverse conductivity problem in a half space via integral geometry
  • Mark Gelfand and Ilya M. Spitkovsky — Almost periodic factorization: Applicability of the division algorithm
  • Vladimir Ya. Lin and Mikhail Zaidenberg — Liouville and Carathéodory coverings in Riemannian and complex geometry
  • Mikhail Lyubich — How big is the set of infinitely renormalizable quadratics?
  • Yuri Lyubich — Linear operators in one-dimensional extensions of Banach spaces
  • Stephen Montgomery-Smith and Evgueni Semenov — Random rearrangements and operators
  • Vladimir I. Ovchinnikov — On reiteration theorems
  • Alexander Pankov — Statistical homogenization theorem for multivalued monotone elliptic operators
  • Isaac Pesenson — Reconstruction of Paley-Wiener functions on the Heisenberg group
  • Mikhail Shubin — De Rham theorem for extended $L^2$-cohomology
  • Michael Solomyak — On the discrete spectrum of a class of problems involving the Neumann Laplacian in unbounded domains
  • Nahum Zobin — Szegő-type extremal problems
Review Copy – for publishers of book reviews
Permission – for use of book, eBook, or Journal content
Accessibility – to request an alternate format of an AMS title
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