Analysis and Solutions of Typical Problems in Complex Functions and Integral Transformations

Author: Jianlin Li
Publisher:
Publish Date: 2000-06-01
Features: This book is centered on the analysis and solutions of typical problems in the fundamental theories of complex functions and integral transformations, serving as supplementary reference materials for the corresponding course. The content of the selected problems aligns with the basic requirements of teaching complex functions and integral transformations and strives to cover various types. The book consists of eight chapters, each comprising three parts: content summary, analysis of typical problems, and exercises. At the end of the book, there are mock tests with answers, as well as solutions or hints for the exercises in each chapter. This book is available for reference use by faculty and students of universities of science and technology or normal universities.
The concepts of the complex plane, the modulus of a complex number, the argument, the principal argument, the Riemann sphere, and the point at infinity. A complex number can be represented as a point, a vector on the complex plane, or a point on the Riemann sphere. The trigonometric form and exponential form of complex numbers. The various representations of complex numbers can be converted into one another.