Handbook of the History of General TopologyC.E. Aull, R. Lowen Springer Science & Business Media, 17 d’abr. 2013 - 397 pàgines This book is the first one of a work in several volumes, treating the history of the development of topology. The work contains papers which can be classified into 4 main areas. Thus there are contributions dealing with the life and work of individual topologists, with specific schools of topology, with research in topology in various countries, and with the development of topology in different periods. The work is not restricted to topology in the strictest sense but also deals with applications and generalisations in a broad sense. Thus it also treats, e.g., categorical topology, interactions with functional analysis, convergence spaces, and uniform spaces. Written by specialists in the field, it contains a wealth of information which is not available anywhere else. |
Continguts
Some Aspects of the Work and Influence of R L Moore | 43 |
Concerning separability | 50 |
9 | 59 |
The Works of Bronisław Knaster 18931980 in Continuum Theory 63 | 62 |
Witold Hurewicz Life and Work | 79 |
The Beginning of Topology in the United States and the Moore School | 97 |
Kluwer Academic Publishers | 105 |
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Alexandroff algebraic Amer analysis situs aposyndetic axioms Bing Čech characterization closed subset Colloquium Mathematicum compact spaces compactification completely regular completely regular space concept connectedness construction contains continuous functions continuous maps convergence coreflective countable curve decomposition defined definition dense dimension theory dissertation E-compact epireflective equivalent example exists finite Fréchet functor Fund Fundamenta Mathematicae GROOT Haus Hausdorff space HERRLICH homeomorphic homogeneous Hurewicz indecomposable intuitionistic irreducible Jones Knaster Kuratowski L. E. J. Brouwer locally compact locally connected M-space Math mathematicians mathematics Menger metric spaces Moore space Moore's Morita Nagata normal space notion paper paracompact plane continuum point sets problem Proc proof proved Theorem pseudo-arc R. L. Moore regular space resp Riesz separable metric spaces sequence sequential set theory structure subcategories of Top subspaces topological spaces topologists topology Tychonoff space uniform spaces University Urysohn Vietoris Whyburn zero-dimensional