**Complex Variables**

by R. B. Ash, W. P. Novinger

2004**ISBN/ASIN**: 0486462501**ISBN-13**: 9780486462509**Number of pages**: 220

**Description**:

Geared toward advanced undergraduates and graduate students, this substantially revised and updated edition of a popular text offers a concise treatment that provides careful and complete explanations as well as numerous problems and solutions. Topics include elementary theory, general Cauchy theorem and applications, analytic functions, and prime number theorem.

Download or read it online for free here:

**Download link**

(7.4MB, PDF)

## Similar books

**Lectures on The Riemann Zeta-Function**

by

**K. Chandrasekharan**-

**Tata Institute of Fundamental Research**

These notes provide an intorduction to the theory of the Riemann Zeta-function for students who might later want to do research on the subject. The Prime Number Theorem, Hardy's theorem, and Hamburger's theorem are the principal results proved here.

(

**12722**views)

**Lectures On The General Theory Of Integral Functions**

by

**Georges Valiron**-

**Chelsea Pub. Co.**

These lectures give us, in the form of a number of elegant and illuminating theorems, the latest word of mathematical science on the subject of Integral Functions. They descend to details, they take us into the workshop of the working mathematician.

(

**7082**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.

(

**9990**views)

**Notes on Automorphic Functions**

by

**Anders Thorup**-

**Kobenhavns Universitet**

In mathematics, the notion of factor of automorphy arises for a group acting on a complex-analytic manifold. From the contents: Moebius transformations; Discrete subgroups; Modular groups; Automorphic forms; Poincare Series and Eisenstein Series.

(

**12308**views)