法理学(2007年版)

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  • 版 次:1
  • 页 数:653
  • 字 数:597000
  • 印刷时间:2007年09月01日
  • 开 本:
  • 纸 张:胶版纸
  • 包 装:平装
  • 是否套装:否
  • 国际标准书号ISBN:9787301127483
  • 丛书名:高等教育自学考试指定教材
作者:周旺生 主编出版社:北京大学出版社出版时间:2007年09月 
内容简介
The main topics of this book are convergence and topologization. Integration on a compact interval on the real line is treated with Riemannian sums for various integration bases. General results are specified to a spectrum of integrations, including Lebesgue integration, the Denjoy integration in the restricted sense, the integrations introduced by Pfeffer and by Bongiorno, and many others. Morever, some relations between integration and differentiation are made clear.
The book is self-contained. It is of interest to specialists in the field of real functions, and it can also be read by students, since only the basics of mathematical analysis and vector spaces are required.
目  录
Preface
0. Introduction
1. Basic concepts and properties of y-integration
2. Convergence
3. Convergence and locally convex spaces
4. An auxiliary locally convex space
5. τ-integration
6. M-integration
7. Noncompleteness
8. S-integration
9. Rintegration
10. An extension of the concept of y-integration
11. Differentiation and integration
References

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