The paper proves the generalized Witten finiteness conjecture for skein modules of certain 3-manifolds obtained from genus 2 and 3 handlebodies by attaching 2-handles via an equivalent formulation.
Lecture notes on generalized Heegaard splittings
1 Pith paper cite this work. Polarity classification is still indexing.
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Pith paper citing it
abstract
These notes grew out of a lecture series given at RIMS in the summer of 2001. The lecture series was aimed at a broad audience that included many graduate students. Its purpose lay in familiarizing the audience with the basics of 3-manifold theory and introducing some topics of current research. The first portion of the lecture series was devoted to standard topics in the theory of 3-manifolds. The middle portion was devoted to a brief study of Heegaaard splittings and generalized Heegaard splittings. The latter portion touched on a brand new topic: fork complexes.
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Finiteness conjecture for 3-manifolds obtained from handlebodies by attaching 2-handles
The paper proves the generalized Witten finiteness conjecture for skein modules of certain 3-manifolds obtained from genus 2 and 3 handlebodies by attaching 2-handles via an equivalent formulation.