This volume consists of 5 contributions. The first one presents a brief discussion of some important facts of complex analysis. The other contributions give extended surveys in integral representation theory, complex analytic sets, holomorphic mappings and geometry of surfaces, and multidimensional
Several Complex Variables IV: Algebraic Aspects of Complex Analysis
β Scribed by A. L. Onishchick (auth.), S. G. Gindikin, G. M. Khenkin (eds.)
- Book ID
- 127427750
- Publisher
- Springer
- Year
- 1990
- Tongue
- English
- Weight
- 2 MB
- Edition
- 1
- Category
- Library
- ISBN
- 3642612636
No coin nor oath required. For personal study only.
β¦ Synopsis
This volume of the EMS contains four survey articles on analytic spaces. They are excellent introductions to each respective area. Starting from basic principles in several complex variables each article stretches out to current trends in research. Graduate students and researchers will find a useful addition in the extensive bibliography at the end of each article.
β¦ Subjects
Differential Geometry
π SIMILAR VOLUMES
Of making many books there is no end; and much study is a weariness of the flesh. Eccl. 12.12. 1. In the beginning Riemann created the surfaces. The periods of integrals of abelian differentials on a compact surface of genus 9 immediately attach a gΒ dimensional complex torus to X. If 9 ~ 2, the mod
This book gives a comprehensive introduction to complex analysis in several variables. It clearly focusses on special topics in complex analysis rather than trying to encompass as much material as possible. Many cross-references to other parts of mathematics, such as functional analysis or algebras,
Many connections have been found between the theory of analytic functions of one or more complex variables and the study of commutative Banach algebras. While function theory has often been employed to answer algebraic questions such as the existence of idempotents in a Banach algebra, concepts aris