Logo

On Riemann's Theory of Algebraic Functions and their Integrals

Large book cover: On Riemann's Theory of Algebraic Functions and their Integrals

On Riemann's Theory of Algebraic Functions and their Integrals
by

Publisher: Macmillan and Bowes
ISBN/ASIN: 1602063273
Number of pages: 128

Description:
In his scholarly supplement to Riemann's complex mathematical theory, rather than offer proofs in support of the theorem, Klein chose to offer this exposition and annotation, first published in 1893, in an effort to broaden and deepen understanding. This approach makes Klein's commentary an essential element of any mathematics scholar's library.

Home page url

Download or read it online for free here:
Download link
(1.2MB, PDF)

Similar books

Book cover: Lectures on The Theory of Functions of Several Complex VariablesLectures on The Theory of Functions of Several Complex Variables
by - Tata Institute of Fundamental Research
Contents: Cauchy's formula and elementary consequences; Reinhardt domains and circular domains; Complex analytic manifolds; Analytic Continuation; Envelopes of Holomorphy; Domains of Holomorphy - Convexity Theory; d''-cohomology on the cube; etc.
(11009 views)
Book cover: Functions of a Complex VariableFunctions of a Complex Variable
by - John Wiley & sons
This book is a brief introductory account of some of the more fundamental portions of the theory of functions of a complex variable. It will give the uninitiated some idea of the nature of one of the most important branches of modem mathematics.
(7859 views)
Book cover: Several Complex VariablesSeveral Complex Variables
by - Cambridge University Press
Several Complex Variables is a central area of mathematics with interactions with partial differential equations, algebraic geometry and differential geometry. This text emphasizes these interactions and concentrates on problems of current interest.
(14248 views)
Book cover: Complex AnalysisComplex Analysis
by - Kobenhavns Universitet
Contents: Holomorphic functions; Contour integrals and primitives; The theorems of Cauchy; Applications of Cauchy's integral formula; Zeros and isolated singularities; The calculus of residues; The maximum modulus principle; Moebius transformations.
(7260 views)