Introduction to complex analysis

H.A. Priestley

340 pages, parution le 09/09/2003 (2^eme édition)

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Résumé

Complex analysis is a classic and central area of mathematics, which is studied in a range of important fields, from number theory to engineering. This much-awaited second edition of Introduction to Complex Analysis has been considerably expanded, while retaining the pedagogical style of the original.

New to this edition

Substantially expanded introductory chapters
Detailed presentation of elementary topics
Substantially revised and enlarged exercise sets
Carefully graded exercises and worked examples

From reviews of the First Edition

Priestley's book is an unqualified success.

Times Higher Education Supplement

This is THE undergraduate textbook on the subject.

Peter Cameron, QMW

The complex plane
Geometry in the complex plane
Topology and analysis in the complex plane
Paths
Holomorphic functions
Complex series and power series
A cornucopia of holomorphic functions
Conformal mapping
Multifunctions
Integration in the complex plane
Cauchy's theorem: basic track
Cauchy's theorem: advanced track
Cauchy's formulae
Power series representation
Zeros of holomorphic functions
Holomorphic functions: further theory
Singularities
Cauchy's residue theorem
A technical toolkit for contour integration
Applications of contour integration
The Laplace transform
The Fourier transform
Harmonic functions and conformal mapping

Appendix
Bibliography
Notation index Index

Caractéristiques techniques

	PAPIER
Éditeur(s)	Oxford University Press
Auteur(s)	H.A. Priestley
Parution	09/09/2003
Édition	2^eme édition
Nb. de pages	340
Format	15,5 x 23,5
Couverture	Broché
Poids	480g
Intérieur	Noir et Blanc
EAN13	9780198525622
ISBN13	978-0-19-852562-2