Table of Contents:
  • Chapter 1 Notation and some preliminaries from analysis
  • chapter 2 Distribution of zeros of finite Fourier (Laplace) transforms
  • chapter 3 Estimates of Fourier and Laplace transforms and their applications
  • chapter 4 Laplace transforms in the weight spaces LP and their applications
  • chapter 5 Stability of classes of finite Fourier transforms and its application
  • chapter 6 Non-harmonic Fourier series (behaviour on the initial interval)
  • chapter 7 Non-harmonic Fourier series (behaviour on the real line)
  • chapter 8 The Miintz-Szasz problem
  • chapter 9 Fourier transforms of rapidly decreasing functions
  • chapter 10 Approximation by translates and exponents on the line.