Classical Complex Analysis: A Geometric Approach (Volume 2)
Classical Complex Analysis, available in two volumes, provides a clear, broad and solid introduction to one of the remarkable branches of exact science, with an emphasis on the geometric aspects of analytic functions. Volume 2 begins with analytic continuation. The Riemann mapping theorem is proved and used in solving Dirichlet's problem for an open disk and, hence, a class of general domains via Perron's method. Finally, proof of the uniformization theorem of Riemann surfaces is given.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.
1112030887
Classical Complex Analysis: A Geometric Approach (Volume 2)
Classical Complex Analysis, available in two volumes, provides a clear, broad and solid introduction to one of the remarkable branches of exact science, with an emphasis on the geometric aspects of analytic functions. Volume 2 begins with analytic continuation. The Riemann mapping theorem is proved and used in solving Dirichlet's problem for an open disk and, hence, a class of general domains via Perron's method. Finally, proof of the uniformization theorem of Riemann surfaces is given.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.
159.0
In Stock
5
1

Classical Complex Analysis: A Geometric Approach (Volume 2)
712
Classical Complex Analysis: A Geometric Approach (Volume 2)
712
159.0
In Stock
Product Details
ISBN-13: | 9789814271288 |
---|---|
Publisher: | World Scientific Publishing Company, Incorporated |
Publication date: | 09/14/2010 |
Pages: | 712 |
Product dimensions: | 6.63(w) x 9.28(h) x 1.11(d) |
From the B&N Reads Blog