Upper and Lower Bounds in Exponential Tauberian Theorems Jochen Voss∗ Department of Statistics, School of Mathematics, University of Leeds, Leeds LS2 9JT, United Kingdom E-mail:

Source URL: tcms.org.ge

Notes on functions of regular variation John D. Cook April 29, 2009 The theory of functions of regular variation was developed by Jovan Karamata starting in[removed]His original application was Taubarian theorems. Function

Source URL: www.johndcook.com

• Slowly varying function
• Distribution
• Hardy–Littlewood tauberian theorem
• Spectral theory of ordinary differential equations
• Mathematical analysis
• Tauberian theorems
• Real analysis

Analogues of some Tauberian theorems for stretchings

Source URL: www.kurims.kyoto-u.ac.jp

• Binomial coefficient
• Mathematics
• Combinatorics
• Discrete mathematics

Divulgaciones Matem´ aticas Vol. 15 No[removed]), pp. 59–69 The Origin of Tauberian Operators El Origen de los Operadores Tauberianos Manuel Gonz´alez ([removed])

Source URL: www.emis.de

• Summability theory
• Functional analysis
• Operator theory
• Abelian and tauberian theorems
• Compact operator
• Divergent series
• Reflexive space
• Operator
• Banach algebra
• Mathematical analysis
• Summability methods
• Mathematical series

/asolve/website/taub/taub.dvi

Source URL: www.people.fas.harvard.edu

• Mathematical series
• Summability theory
• Tauberian theorems
• Asymptotic analysis
• Divergent series
• Abelian and tauberian theorems
• Prime number theorem
• Mathematical analysis
• Calculus
• Summability methods

BOOK REVIEWS Typical means. By K. Chandrasekharan and S. Minakshisundaram. Oxford University Press, [removed] + 140 pp. $6.50.

Source URL: www.ams.org

• Summability theory
• Tauberian theorems
• Measure theory
• Marcel Riesz
• Abelian and tauberian theorems
• Divergent series
• Fourier series
• Series
• Lebesgue integration
• Mathematical analysis
• Summability methods
• Mathematical series