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G. N. Watson

Researcher at University of Birmingham

Publications -  40
Citations -  20839

G. N. Watson is an academic researcher from University of Birmingham. The author has contributed to research in topics: Moduli & Ramanujan's sum. The author has an hindex of 18, co-authored 40 publications receiving 20771 citations. Previous affiliations of G. N. Watson include University College London & University of Warwick.

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Book

A treatise on the theory of Bessel functions

G. N. Watson
TL;DR: The tabulation of Bessel functions can be found in this paper, where the authors present a comprehensive survey of the Bessel coefficients before and after 1826, as well as their extensions.
Book

A Course of Modern Analysis

TL;DR: The volume now gives a somewhat exhaustive account of the various ramifications of the subject, which are set out in an attractive manner and should become indispensable, not only as a textbook for advanced students, but as a work of reference to those whose aim is to extend the knowledge of analysis.
Book

A course of modern analysis; an introduction to the general theory of infinite processes and of analytic functions; with an account of the principal transcendental functions

TL;DR: The theory of Riemann integration as mentioned in this paper is a generalization of the theory of complex numbers, and it can be expressed as follows: 1. Complex numbers 2. The theory of convergence 3. Continuous functions and uniform convergence 4. The fundamental properties of analytic functions 5. The expansion of functions in infinite series 6.

Treatise on the Theory of Bessel Functions

G. N. Watson
TL;DR: The tabulation of Bessel functions can be found in this article, where the authors present a comprehensive survey of the Bessel coefficients before and after 1826, as well as their extensions.
Journal ArticleDOI

The Diffraction of Electric Waves by the Earth

Abstract: During the last 15 years, the problem of determining the effect at a distant point of the earth’s surface due to a Hertzian oscillator emitting waves of a definite frequency has been the subject of numerous theoretical investigations. When certain assumptions of a physical character have been made, the problem is of a definitely mathematical type; it is in fact reduced to the problem of finding an approximate formula for the sum of a certain complicated seines of an oscillatory nature; we shall summarise the principal methods which have been devised for dealing with this series.