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Topological Groups:     more books (100)

Additive Subgroups of Topological Vector Spaces (Lecture Notes in Mathematics) by Wojciech Banaszczyk, 1991-08-08 Lie Groups and Lie Algebras II Topological transformation groups: A categorical approach (Mathematical Centre tracts ; 65) by J. de Vries, 1975 Topological semigroups, (Mathematical Centre tracts) by A. B Paalman-de Miranda, 1964 Algebraic Structure of Pseudocompact Groups (Memoirs of the American Mathematical Society) by Dikran N. Dikranjan, Dmitri Shakhmatov, 1998-06 Equivariant maps of spheres into the classical groups, (Memoirs of the American Mathematical Society, no. 95) by Jon H Folkman, 1971 Erdos Space and Homeomorphism Groups of Manifolds (Memoirs of the American Mathematical Society) by Jan J. Dijkstra, Jan Van Mill, 2010-10-23 Transformation Groups on Manifolds (Pure and Applied Mathematics) by Ted Petrie, 1984-05 Integration and Harmonic Analysis on Compact Groups (London Mathematical Society Lecture Note Series 8) by R. E. Edwards, 1972-10-27 Geometry of Coxeter Groups (Research Notes in Mathematics Series) by Howard Hiller, 1982-04 Topological Triviality and Versality for Subgroups of A and K (Memoirs of the American Mathematical Society) by James Damon, 1988-10 A Topological Chern-Weil Theory (Memoirs of the American Mathematical Society) by Anthony V. Phillips, David A., M.D. Stone, 1993-07 Structural Aspects in the Theory of Probability: A Primer In Probabilities On Algebraic-Topological Structures (Series on Multivariate Analysis, V. 7) by Herbert Heyer, 2004-08 Abelian Groups, Module Theory, and Topology (Lecture Notes in Pure and Applied Mathematics)

lists with details

81. 22 Topological Groups, Lie Algebras
    Baars J. Equivalence of certain free topological groups. 799 810. Korovin AVContinuous actions of pseudocompact groups and axioms of topological group.  
    http://www-sbras.nsc.ru/EMIS/journals/CMUC/cmucinde/cams-22.htm
    
    Extractions: Baars J. Equivalence of certain free topological groups . 33:1 (1992), pp. 125 130. Guran I.I. . 22:2 (1981), pp. 311 316. Hart K.P., Junnila H., Mill J.van A Dowker group . 26:4 (1985), pp. 799 810. Korovin A.V. Continuous actions of pseudocompact groups and axioms of topological group . 33:2 (1992), pp. 335 343. Shakhmatov D.B. On zero-dimensionality of subgroups of locally compact groups . 32:3 (1991), pp. 581 582. . 2:4 (1961), pp. 3 5. On tensor products of Abelian groups . 6:1 (1965), pp. 73 83. Uspenskij V.V. On the group of isometries of the Urysohn universal metric space . 31:1 (1990), pp. 181 182.

82. Overview MATHEMATICAL ANALYSIS BR RESEARCH GROUP
    CompIE,Aust. Research interests topological groups, topological algebra,discrete mathematics, chaos theory, IT T. Mail . Members  
    http://www.math.uow.edu.au/marg/overview.htm

83. Infinite-Dimensional Manifolds
    Back to Homepage topological groups, Semigroups, Rings etc. (Edited by M. Zarichnyi)(T. Banakh) Let a topological group $G$ be $\Bbb R^\infty$manifold.  
    http://www.franko.lviv.ua/faculty/mechmat/Departments/AlgTop/Seminars/TopProblem

84. MSC2000
    algebra, For commutative rings see 13Dxx , for associative rings 16Exx , for groups20Jxx , for topological groups and related structures 57Txx ; see also 55Nxx  
    http://euler.lub.lu.se/msccgi/msc2000.cgi?formname=aform&fieldname=entry1

85. R&E 24 Abstracts
    Groups, 3144 The Bochner theorem on positive definite functions and the Levy continuitytheorem remain valid for some abelian topological groups which are  
    http://www.heldermann.de/R&E/rae24abs.htm

86. Research
    theory. W. Wistar Comfort, Ph.D. Washington (Seattle) Pointsettopology, ultrafilters, set theory, topological groups. Ethan M  
    http://www.math.wesleyan.edu/research.htm
    
    Extractions: Some of the areas of research currently active in the department are: There are weekly seminars in most of the above areas as well as a regular departmental colloquium series and a weekly graduate-student-run lunchtime seminar. The following list describes the research interests of individual faculty members and current visitors. A list of faculty webpages is located here. Petra Bonfert-Taylor , Ph.D. Technical University of Berlin

87. Mathematical Subject Classification (MSC 2000)
    homological algebra {For commutative rings see 13Dxx, for associative rings 16Exx,for groups 20Jxx, for topological groups and related structures 57Txx; see  
    http://wwwbib.mathematik.tu-darmstadt.de/Math-Net/Preprints/MR/MR.html
    
    Extractions: Suchmaske Suche Browse the MSC Entire MSC2000 in PDF The Mathematics Subject Classification (MSC) is used to categorize items covered by the two reviewing databases, Mathematical Reviews (MR) and Zentralblatt MATH (Zbl). The MSC is broken down into over 5,000 two-, three-, and five-digit classfications, each corresponding to a discipline of mathematics (e.g., 11 = Number theory; 11B = Sequences and sets; 11B05 = Density, gaps, topology). The current classification system, 2000 Mathematics Subject Classification (MSC2000), is a revision of the 1991 Mathematics Subject Classification, which is the classification that has been used by MR and Zbl since the beginning of 1991. MSC2000 is the result of a collaborative effort by the editors of MR and Zbl to update the classification. The editors acknowledge the many helpful suggestions from the mathematical community during the revision process. Changes at the 2-digit level Conversion Tables 00-XX General 01-XX History and biography [See also the classification number -03 in the other sections] 03-XX Mathematical logic and foundations 04-XX 05-XX 06-XX Order, lattices, ordered algebraic structures [See also

88. TOPOLOGICAL METHODS IN GROUP THEORY
    5.4 Simple connectivity, stability and semistability of groups. 5.5 Free topologicalgroups. 5.6 Products and group extensions. 5.7 Higher proper homotopy.  
    http://www.math.binghamton.edu/ross/contents.html
    
    Extractions: by Ross Geoghegan "This is a book about the interplay between algebraic topology and the theory of infinite discrete groups. I have written it for three kinds of readers. First, it is for graduate students who have had an introductory course in algebraic topology and who need a bridge from common knowledge to the current research literature in geometric and homological group theory. Secondly, I am writing for group theorists who would like to know more about the topological side of their subject but who have been too long away from topology. Thirdly, I hope the book will be useful to manifold topologists, both high- and low-dimensional, as a reference source for basic material on proper homotopy and homology..." TABLE OF CONTENTS (draft chapters can be downloaded by arrangement) 1.1 Review of general topology 1.2 CW complexes 1.3 Homotopy 1.4 Maps between CW complexes 1.5 Review of chain complexes

89. Topological Group - Wikipedia
    topology.). Almost all objects investigated in analysis are topologicalgroups (usually with some additional structure). A topological  
    http://www.wikipedia.org/wiki/Topological_group
    
    Extractions: Main Page Recent changes Edit this page Older versions Special pages Set my user preferences My watchlist Recently updated pages Upload image files Image list Registered users Site statistics Random article Orphaned articles Orphaned images Popular articles Most wanted articles Short articles Long articles Newly created articles All pages by title Blocked IP addresses Maintenance page External book sources Printable version Talk Log in Help From Wikipedia, the free encyclopedia. In mathematics , a topological group G is a group which is also a topological space such that the group multiplication and taking inverses are continuous maps. (Here, G G is viewed as a topological space by using the product topology Almost all objects investigated in analysis are topological groups (usually with some additional structure). A topological group that is also a manifold is called a Lie group The real numbers R , together with addition as operation and its ordinary topology, are a topological group. More generally, Euclidean n -space R n with addition and standard topology is a topological group. More generally still, all

90. Topologische Gruppen (Unendliche Gruppen)
    groups acting on trees (Bass-Serre theory); Transitve graphs.  
    http://www.cis.tugraz.at/mathc/lect/top_gr2002.html

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