Low dimensional topology
Author(s)
Bibliographic Information
Low dimensional topology
（Contemporary mathematics, v. 20）
American Mathematical Society, c1983
- : pbk.
Available at / 46 libraries
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Hokkaido University, Library, Graduate School of Science, Faculty of Science and School of Science数学
U.S.A./1981-L/Proc.2080081966
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Note
"Proceedings of the special session on low dimensional topology, 87th annual meeting of the American Mathematical Society, held in San Francisco, California, January 7-11, 1981"--Verso t.p
Includes bibliographies
Description and Table of Contents
Description
Derived from a special session on Low Dimensional Topology organized and conducted by Dr Lomonaco at the American Mathematical Society meeting held in San Francisco, California, January 7-11, 1981.
Table of Contents
Knotted periodic orbits in dynamical systems II: Knot holders for fibered knots by J. S. Birman and R. F. Williams Doubly prime knots by S. A. Bleiler On J.~H.~C.~ Whitehead's aspherical question II by J. Brandenburg, M. Dyer, and R. Strebel Geometric cohomology theory by R. Fenn and D. Sjerve Seifert fibered 3-manifolds and nonorientable 4-manifolds by R. Fintushel and R. J. Stern A conservative Dehn's lemma by M. H. Freedman The Murasugi sum is a natural geometric operation by D. Gabai Manifolds and their special spines by D. Gillman and D. Rolfsen Realizing units as Whitehead torsions in low dimensions by S. Jajodia and B. Magum A survey of the Torelli group by D. Johnson Combinatorics and knot theory by L. H. Kauffman Dehn twists and handlebodies of genus two by R. Kramer Localization of link modules by J. P. Levine Alexander modules of plane algebraic curves by A. Libgober Five dimensional knot theory by S. J. Lomonaco, Jr. Covering linkage invariants and Fox's problem 13 by T. Maeda and K. Murasugi Numeric invariants in 3-manifolds by R. Mandelbaum and B. Moishezon Polyhedra representation of link complements by W. W. Menasco A fibered knot in a homology 3-sphere whose group is nonclassical by J. J. Ratcliffe Automorphisms of the free group of rank two without finite orbits by M. Scharlemann and C. Squier.
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