Geometric Function Theory is a central part of Complex Analysis (one complex variable). The Handbook of Complex Analysis - Geometric Function Theory deals with this field and its many ramifications and relations to other areas of mathematics and physics. The theory of conformal and quasiconformal ma
Classical Complex Analysis (A Geometric Approach(Volume 1)) ||
β Scribed by Lin, I-Hsiung
- Book ID
- 117996772
- Publisher
- World Scientific Publishing
- Year
- 2010
- Tongue
- English
- Weight
- 948 KB
- Edition
- 1
- Category
- Article
- ISBN
- 9813101105
- DOI
- 10.1142/7222
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β¦ Synopsis
Classical Complex Analysis, available in two volumes, provides a clear, broad and solid introduction to one of the remarkable ranches of exact science, with an emphasis on the geometric aspects of analytic functions. Volume 1 begins with a geometric description of what a complex number is, followed by a detailed account of algebraic, analytic and geometric properties of standard complex-valued functions. Geometric properties of analytic functions are then developed and described in detail, and various applications of residues are included; analytic continuation is also introduced. The book is rich in contents, figures, examples and exercises. It is self-contained and is designed for a variety of usages and motivations concerning advanced studies. It can be used both as a textbook for undergraduate and graduate students, and as a reference book in general.
π SIMILAR VOLUMES
Geometric Function Theory is that part of Complex Analysis which covers the theory of conformal and quasiconformal mappings. Beginning with the classical Riemann mapping theorem, there is a lot of existence theorems for canonical conformal mappings. On the other side there is an extensive theory o
Geometric Function Theory is a central part of Complex Analysis (one complex variable). The Handbook of Complex Analysis - Geometric Function Theory deals with this field and its many ramifications and relations to other areas of mathematics and physics. The theory of conformal and quasiconformal ma