Author: Peter Henrici
Publisher: John Wiley & Sons
Published: 1988-02-23
Total Pages: 704
ISBN-13: 9780471608417
DOWNLOAD EBOOK →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.
Author: Peter Henrici
Publisher: Wiley-Interscience
Published: 1993-04-13
Total Pages: 2000
ISBN-13: 9780471598923
DOWNLOAD EBOOK →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.
Author: Peter Henrici
Publisher: Wiley-Interscience
Published: 1991-03-21
Total Pages: 682
ISBN-13:
DOWNLOAD EBOOK →A self-contained presentation of the major areas of complex analysis that are referred to and used in applied mathematics and mathematical physics. Topics discussed include infinite products, ordinary differential equations and asymptotic methods.
Author: Peter Henrici
Publisher: Wiley-Interscience
Published: 1986-01-17
Total Pages: 0
ISBN-13: 9780471087038
DOWNLOAD EBOOK →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.