Item Successfully Added to Cart
An error was encountered while trying to add the item to the cart. Please try again.
OK
Please make all selections above before adding to cart
OK
Share this page via the icons above, or by copying the link below:
Copy To Clipboard
Successfully Copied!
Entire and Subharmonic Functions
 
Edited by: Boris Ya Levin
Entire and Subharmonic Functions
Hardcover ISBN:  978-0-8218-4110-5
Product Code:  ADVSOV/11
List Price: $198.00
MAA Member Price: $178.20
AMS Member Price: $158.40
eBook ISBN:  978-1-4704-4608-6
Product Code:  ADVSOV/11.E
List Price: $198.00
MAA Member Price: $178.20
AMS Member Price: $158.40
Hardcover ISBN:  978-0-8218-4110-5
eBook: ISBN:  978-1-4704-4608-6
Product Code:  ADVSOV/11.B
List Price: $396.00 $297.00
MAA Member Price: $356.40 $267.30
AMS Member Price: $316.80 $237.60
Entire and Subharmonic Functions
Click above image for expanded view
Entire and Subharmonic Functions
Edited by: Boris Ya Levin
Hardcover ISBN:  978-0-8218-4110-5
Product Code:  ADVSOV/11
List Price: $198.00
MAA Member Price: $178.20
AMS Member Price: $158.40
eBook ISBN:  978-1-4704-4608-6
Product Code:  ADVSOV/11.E
List Price: $198.00
MAA Member Price: $178.20
AMS Member Price: $158.40
Hardcover ISBN:  978-0-8218-4110-5
eBook ISBN:  978-1-4704-4608-6
Product Code:  ADVSOV/11.B
List Price: $396.00 $297.00
MAA Member Price: $356.40 $267.30
AMS Member Price: $316.80 $237.60
  • Book Details
     
     
    Advances in Soviet Mathematics
    Volume: 111992; 275 pp
    MSC: Primary 14; 30; 34; 42; 60;

    The papers in this collection, written by participants of the Research Seminar on the Theory of Functions at Kharkov University, primarily address the theory of entire and subharmonic functions. Founded in 1953 by B. Ya. Levin and still functioning today, this seminar ranges over different problems in the theory of functions, functional analysis, and related problems in calculus and mathematical physics. Entire and Subharmonic Functions contains works presented recently in the seminar.

    Readership

    Research mathematicians.

  • Table of Contents
     
     
    • Articles
    • A. Ulanovskii — On the completely regular growth of analytic functions having maximum on a ray
    • M. Sodin — Value distribution of sequences of rational functions
    • M. Simbirskii — Inverse problem for the Sturm-Liouville operator with almost-periodic potential having only positive Fourier exponents
    • L. Ronkin — Subharmonic functions of completely regular growth in a closed cone
    • L. Podoshev — Complete description of the pair indicator-lower indicator of an entire function
    • I. Ostrovskii — Solvability conditions for the homogeneous Riemann boundary problem with an infinite index
    • Yu. Lyubarskii and V. Tkachenko — Completeness of a system of functions on sets in the complex plane
    • Yu. Lyubarskii — Frames in the Bargmann space of entire functions
    • B. Levin, V. Logvinenko and M. Sodin — Subharmonic functions of finite degree bounded on subsets of the “real hyperplane”
    • A. Goldberg and V. Pyana — Uniqueness theorems for algebraic functions
    • A. Fryntov — Subharmonic functions and $\cos (\pi \lambda )$-theorems for entire functions represented by gap series
    • V. Logvinenko and S. Favorov — Lacunary series and Fourier integrals of functions of several variables
    • A. Eremenko and M. Sodin — Parametrization of entire functions of sine-type by their critical values
    • L. Golinskii and G. Chistyakov — On stability estimates in the Marcinkiewicz theorem and its generalization
    • V. Azarin and V. Giner — Limit sets and multiplicators of entire functions
  • 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
Volume: 111992; 275 pp
MSC: Primary 14; 30; 34; 42; 60;

The papers in this collection, written by participants of the Research Seminar on the Theory of Functions at Kharkov University, primarily address the theory of entire and subharmonic functions. Founded in 1953 by B. Ya. Levin and still functioning today, this seminar ranges over different problems in the theory of functions, functional analysis, and related problems in calculus and mathematical physics. Entire and Subharmonic Functions contains works presented recently in the seminar.

Readership

Research mathematicians.

  • Articles
  • A. Ulanovskii — On the completely regular growth of analytic functions having maximum on a ray
  • M. Sodin — Value distribution of sequences of rational functions
  • M. Simbirskii — Inverse problem for the Sturm-Liouville operator with almost-periodic potential having only positive Fourier exponents
  • L. Ronkin — Subharmonic functions of completely regular growth in a closed cone
  • L. Podoshev — Complete description of the pair indicator-lower indicator of an entire function
  • I. Ostrovskii — Solvability conditions for the homogeneous Riemann boundary problem with an infinite index
  • Yu. Lyubarskii and V. Tkachenko — Completeness of a system of functions on sets in the complex plane
  • Yu. Lyubarskii — Frames in the Bargmann space of entire functions
  • B. Levin, V. Logvinenko and M. Sodin — Subharmonic functions of finite degree bounded on subsets of the “real hyperplane”
  • A. Goldberg and V. Pyana — Uniqueness theorems for algebraic functions
  • A. Fryntov — Subharmonic functions and $\cos (\pi \lambda )$-theorems for entire functions represented by gap series
  • V. Logvinenko and S. Favorov — Lacunary series and Fourier integrals of functions of several variables
  • A. Eremenko and M. Sodin — Parametrization of entire functions of sine-type by their critical values
  • L. Golinskii and G. Chistyakov — On stability estimates in the Marcinkiewicz theorem and its generalization
  • V. Azarin and V. Giner — Limit sets and multiplicators of entire functions
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
Please select which format for which you are requesting permissions.