Low-dimensional topology : University of Tennessee, Knoxville, May 18-23, 1992 /

Guardado en:
Autor Corporativo: Conference on Low-Dimensional Topology
Otros Autores: Johannson, Klaus, 1948- (Editor )
Formato: Libro
Idioma:English
Publicado: Cambridge, Mass. : International Press, c1994.
Series:Conference proceedings and lecture notes in geometry and topology ; v. 3
Materias:
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Tabla de Contenidos:
  • Boris Apanasov and Andrew Tetenov, Deformations of hyperbolic structures along surfaces with boundary and pleated surfaces
  • Ara Basmajian, Constructing pairs of pants. II
  • Richard D. Canary, Covering theorems for hyperbolic $3$-manifolds
  • Robert J. Daverman, Fundamental group isomorphisms between compact $4$-manifolds and their boundaries
  • C. Gomez-Larrañaga, Wolfgang Heil and Víctor Nú nez, Orientable $3$-fillings of non-orientable $3$-manifolds
  • Sungbok Hong, Controlled concentration points and groups of divergence type
  • Klaus Johannson, On the loop- and sphere-theorem
  • Ronald J. Knill, Universal covers of proto-Haken manifolds and the complements of classically wild subsets of $S3$
  • Terry Lawson, Nonsmoothable locally linear pseudofree cyclic actions
  • Bernhard Leeb, Examples of discrete groups without small actions on metric trees: arithmetic groups and infinitely generated groups
  • Wolfgang Lück, $L2$-torsion and $3$-manifolds
  • Yair N. Minsky, On Thurston's ending lamination conjecture
  • Ollie Nanyes, Proper knot theory in combinatorial $3$-manifolds
  • Barbara E. Nimershiem, Isometry classes of flat $2$-tori appearing as cusps of hyperbolic $3$-manifolds are dense in the moduli space of the torus
  • Józef H. Przytycki, Vassiliev-Gusarov skein modules of $3$-manifolds and criteria for periodicity of knots
  • Martin Scharlemann and Abigail Thompson, Pushing arcs and graphs around in handlebodies
  • András Stipsicz and Zoltán Szabó, Floer homology groups of certain algebraic links
  • Elmar Vogt, Bad sets of compact foliations of codimension $2$
  • Michael Wolf, Harmonic maps from a surface and degeneration in Teichmüller space.