3 Review(s)

Topology presents the basic principles, techniques and theorems covering Kuratowski closure operator, separation axioms, connectedness, compactness, paracompactness, homotopy, metrizability and bitopological spaces. The important results such as the Tychonoff theorem, the Tietze extension theorem, the Urysohn metrization theorem, the Stone theorem are formulated and proved. Key Features Two chapters on bitopological spaces.  Solved problems and excercises.  A large number of references as suggested reading. Table of Contents Preface  Acknowledgement  Symbols  Introduction  Topological Spaces  Convergence  Tychonoff Product Topology  Connectedness  Separation  Quotient Spaces  Metrizability  Compactness  Uniform Spaces  Function Spaces  Bitopological Separation  Bitopological Connectedness and Compactness  Homology  Bibliography  Index.