**Introduction to Complex Analysis**

by W W L Chen

**Publisher**: Macquarie University 2003**Number of pages**: 194

**Description**:

A set of notes suitable for an introduction to some of the basic ideas in complex analysis: complex numbers; foundations of complex analysis; complex differentiation; complex integrals; Cauchy's integral theorem; Cauchy's integral formula; Taylor series, uniqueness and the maximum principle; isolated singularities and Laurent series; Cauchy's integral theorem revisited; residue theory; evaluation of definite integrals; harmonic functions and conformal mappings; MÃ¶bius transformations; Schwarz-Christoffel transformations; uniform convergence.

Download or read it online for free here:

**Download link**

(2.7MB, PDF)

## Similar books

**Complex Analysis for Mathematics and Engineering**

by

**John H. Mathews, Russell W. Howell**-

**Jones & Bartlett Learning**

This book presents a comprehensive, student-friendly introduction to Complex Analysis concepts. Its clear, concise writing style and numerous applications make the foundations of the subject matter easily accessible to students.

(

**12200**views)

**Several Complex Variables**

by

**Michael Schneider, Yum-Tong Siu**-

**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.

(

**9116**views)

**Lectures on Entire Functions**

by

**B. Ya. Levin**-

**American Mathematical Society**

This monograph aims to expose the main facts of the theory of entire functions and to give their applications in real and functional analysis. The general theory starts with the fundamental results on the growth of entire functions of finite order.

(

**10548**views)

**Elements of the Theory of Functions of a Complex Variable**

by

**G.E. Fisher, I.J. Schwatt**-

**Philadelphia G.E. Fisher**

Contents: Geometric representation of imaginary quantities; Functions of a complex variable in general; Multiform functions; Integrals with complex variables; General properties of functions; Infinite and infinitesimal values of functions; etc.

(

**3169**views)