
Applied and Computational Complex Analysis, Volume 2
Special Functions, Integral Transforms, Asymptotics, Continued Fractions
Peter Henrici(Author)
Wiley (Publisher)
Published on 25. April 1991
Book
Paperback/Softback
672 pages
978-0-471-54289-6 (ISBN)
Description
Presents applications as well as the basic theory of analytic functions of one or several complex variables. The first volume discusses applications and basic theory of conformal mapping and the solution of algebraic and transcendental equations. Volume Two covers topics broadly connected with ordinary differental equations: special functions, integral transforms, asymptotics and continued fractions. Volume Three details discrete fourier analysis, cauchy integrals, construction of conformal maps, univalent functions, potential theory in the plane and polynomial expansions.
More details
Series
Edition
Wiley Classics Lib edition
Language
English
Place of publication
United States
Publishing group
John Wiley & Sons Inc
Target group
College/higher education
Professional and scholarly
Product notice
Paperback (trade)
Unsewn / adhesive bound
Dimensions
Height: 229 mm
Width: 152 mm
Thickness: 39 mm
Weight
1080 gr
ISBN-13
978-0-471-54289-6 (9780471542896)
Copyright in bibliographic data and cover images is held by Nielsen Book Services Limited or by the publishers or by their respective licensors: all rights reserved.
Schweitzer Classification
Other editions
Additional editions
Peter Henrici
Applied and Computational Complex Analysis: Special Functions, Integral Transforms, Asymptotics, Continued Fractions v. 2
Book
06/1977
Wiley
€121.95
Article exhausted; check different version
Person
Peter Karl Henrici is a Swiss mathematician best known for his contributions to the field of numerical analysis.
Content
Infinite Products.
Ordinary Differential Equations.
Integral Transforms.
Asymptotic Methods.
Continued Fractions.
Bibliography.
Appendix.
Index.
Ordinary Differential Equations.
Integral Transforms.
Asymptotic Methods.
Continued Fractions.
Bibliography.
Appendix.
Index.