<p>This volume of the Encyclopaedia consists of two independent parts. The first contains a survey of results related to the concept of compactness in general topology. It highlights the role that compactness plays in many areas of general topology. The second part is devoted to homology and cohomol
General Topology II: Compactness, Homologies of General Spaces
โ Scribed by A. V. Arhangelโskii (auth.), A. V. Arhangelโskii (eds.)
- Publisher
- Springer-Verlag Berlin Heidelberg
- Year
- 1996
- Tongue
- English
- Leaves
- 260
- Series
- Encyclopaedia of Mathematical Sciences 50
- Edition
- 1
- Category
- Library
No coin nor oath required. For personal study only.
โฆ Subjects
Algebraic Topology; Topological Groups, Lie Groups; K-Theory
๐ SIMILAR VOLUMES
This EMS volume consists of two independent parts. The first contains a survey of results related to the concept of compactness in general topology. It highlights the role that compactness plays in many areas of general topology. The second part is devoted to homology and cohomology theories of gene
<DIV>This self-contained text is suitable for advanced undergraduate and graduate students and may be used either after or concurrently with courses in general topology and algebra. It surveys several algebraic invariants: the fundamental group, singular and Cech homology groups, and a variety of co
This self-contained text is suitable for advanced undergraduate and graduate students and may be used either after or concurrently with courses in general topology and algebra. It surveys several algebraic invariants: the fundamental group, singular and Cech homology groups, and a variety of cohomol
<p><span>This first of the three-volume book is targeted as a basic course in topology for undergraduate and graduate students of mathematics. It studies metric spaces and general topology. It starts with the concept of the metric which is an abstraction of distance in the Euclidean space. The speci
<p><span>This first of the three-volume book is targeted as a basic course in topology for undergraduate and graduate students of mathematics. It studies metric spaces and general topology. It starts with the concept of the metric which is an abstraction of distance in the Euclidean space. The speci