**Functions Of A Complex Variable with Applications**

by E. G. Phillips

**Publisher**: Oliver And Boyd 1961**ISBN/ASIN**: B012UKPC6O**Number of pages**: 160

**Description**:

This book is concerned essentially with the application of the methods of the differential and integral calculus to complex numbers. Limitations of space made it necessary for me to confine myself to the more essential aspects of the theory and its applications, but I have aimed at including those parts of the subject which are most useful to Honours students.

Download or read it online for free here:

**Download link**

(multiple formats)

## Similar books

**Lectures on Meromorphic Functions**

by

**W.K. Hayman**-

**Tata Institue of Fundamental Research**

We shall develop in this course Nevanlinna's theory of meromorphic functions. From the table of contents: Basic Theory; Nevanlinna's Second Fundamental Theorem; Univalent Functions (Schlicht functions, Asymptotic behaviour).

(

**5349**views)

**Metrics on the Phase Space and Non-Selfadjoint Pseudo-Differential Operators**

by

**Nicolas Lerner**-

**BirkhĂ¤user**

This is a book on pseudodifferential operators, with emphasis on non-selfadjoint operators, a priori estimates and localization in the phase space. The first part of the book is accessible to graduate students with a decent background in Analysis.

(

**5686**views)

**Lectures on The Theory of Functions of Several Complex Variables**

by

**B. Malgrange**-

**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.

(

**5892**views)

**A First Course in Complex Analysis**

by

**M. Beck, G. Marchesi, D. Pixton**-

**San Francisco State University**

These are the lecture notes of a one-semester undergraduate course: complex numbers, differentiation, functions, integration, Cauchy's theorem, harmonic functions, power series, Taylor and Laurent series, isolated singularities, etc.

(

**33992**views)