1 General concepts of group theory.- §1 Definition and examples of groups.- §2 Cyclic groups and subgroups. Generators.- §3 Cosets. Factor groups. Homomorphisms.- §4 Relations in groups and free groups.- 2 Main types of groups and subgroups.- §5 p-subgroups in finite and abelian groups.- §6 Soluble groups. Laws.- §7 Finiteness conditions in groups.- 3 Elements of two-dimensional topology.- §8 Toplogical spaces.- §9 Surfaces and their cell decomposition.- §10 Topological invariants of surfaces.- 4 Diagrams over groups.- §11 Visual interpretation of the deduction of consequences of defining relations.- §12 Small cancellation theory.- §13 Graded diagrams.- 5 A-maps.- §14 Contiguity submaps.- §15 Conditions on the grading.- §16 Exterior arcs and ?-cells.- §17 Paths that are nearly geodesic and cuts on A-maps.- 6 Relations in periodic groups.- §18 Free Burnside groups of large odd exponent.- §19 Diagrams as A-maps. Properties of B(A, n).- 7 Maps with partitioned boundaries of cells.- §20 Estimating graphs for B-maps.- §21 Contiguity and weights in B-maps.- §22 Existence of ?-cells and its consequences.- §23 C-maps.- §24 Other conditions on the partition of the boundary of a map.- 8 Partitions of relators.- §25 General approach to presenting the groups G(i) and properties of these groups.- §26 Inductive step to G(i+ 1). The group G(?).- 9 Construction of groups with prescribed properties.- §27 Constructing groups with subgroups of bounded order.- §28 Groups with all subgroups cyclic.- §29 Group laws other than powers.- §30 Varieties in which all finite groups are abelian.- 10 Extensions of aspherical groups.- §31 Central extensions.- §32 Abelian extensions and dependence among relations.- 11 Presentations in free products.- §33Cancellation diagrams over free products.- §34 Presentations with condition R.- §35 Embedding theorems for groups.- §36 Operations on groups.- 12 Applications to other problems.- §37 Growth functions of groups and their presentations.- §38 On group rings of Noetherian groups.- §39 Further applications of the method.- 13 Conjugacy relations.- §40 Conjugacy cells.- §41 Finitely generated divisible groups.- Some notation.- Author Index.
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Buch. Zustand: Neu. Geometry of Defining Relations in Groups | A. Yu. Ol'shanskii | Buch | xxvi | Englisch | 1991 | Springer | EAN 9780792313946 | Verantwortliche Person für die EU: Springer Verlag GmbH, Tiergartenstr. 17, 69121 Heidelberg, juergen[dot]hartmann[at]springer[dot]com | Anbieter: preigu Print on Demand. Bestandsnummer des Verkäufers 102478149
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Buch. Zustand: Neu. This item is printed on demand - Print on Demand Titel. Neuware -1 General concepts of group theory.- 1 Definition and examples of groups.- 2 Cyclic groups and subgroups. Generators.- 3 Cosets. Factor groups. Homomorphisms.- 4 Relations in groups and free groups.- 2 Main types of groups and subgroups.- 5 p-subgroups in finite and abelian groups.- 6 Soluble groups. Laws.- 7 Finiteness conditions in groups.- 3 Elements of two-dimensional topology.- 8 Toplogical spaces.- 9 Surfaces and their cell decomposition.- 10 Topological invariants of surfaces.- 4 Diagrams over groups.- 11 Visual interpretation of the deduction of consequences of defining relations.- 12 Small cancellation theory.- 13 Graded diagrams.- 5 A-maps.- 14 Contiguity submaps.- 15 Conditions on the grading.- 16 Exterior arcs and -cells.- 17 Paths that are nearly geodesic and cuts on A-maps.- 6 Relations in periodic groups.- 18 Free Burnside groups of large odd exponent.- 19 Diagrams as A-maps. Properties of B(A, n).- 7 Maps with partitioned boundaries of cells.- 20 Estimating graphs for B-maps.- 21 Contiguity and weights in B-maps.- 22 Existence of -cells and its consequences.- 23 C-maps.- 24 Other conditions on the partition of the boundary of a map.- 8 Partitions of relators.- 25 General approach to presenting the groups G(i) and properties of these groups.- 26 Inductive step to G(i+ 1). The group G( ).- 9 Construction of groups with prescribed properties.- 27 Constructing groups with subgroups of bounded order.- 28 Groups with all subgroups cyclic.- 29 Group laws other than powers.- 30 Varieties in which all finite groups are abelian.- 10 Extensions of aspherical groups.- 31 Central extensions.- 32 Abelian extensions and dependence among relations.- 11 Presentations in free products.- 33Cancellation diagrams over free products.- 34 Presentations with condition R.- 35 Embedding theorems for groups.- 36 Operations on groups.- 12 Applications to other problems.- 37 Growth functions of groups and their presentations.- 38 On group rings of Noetherian groups.- 39 Further applications of the method.- 13 Conjugacy relations.- 40 Conjugacy cells.- 41 Finitely generated divisible groups.- Some notation.- Author Index.Springer-Verlag KG, Sachsenplatz 4-6, 1201 Wien 536 pp. Englisch. Bestandsnummer des Verkäufers 9780792313946
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