LINEAR REPRESENTATIONS OF A KNOT GROUP OVER A FINITE RING AND ALEXANDER POLYNOMIAL AS AN OBSTRUCTION (Representation spaces, twisted topological invariants and geometric structures of 3-manifolds)
スポンサーリンク
概要
- 論文の詳細を見る
- 2013-05-00
著者
関連論文
- ロホリン不変量から定まるトレリ群のコホモロジー類について (双曲空間に関連する研究とその展望II)
- $L^2$-TORSION OF A SURFACE BUNDLE OVER $S^1$ (Perspectives of Hyperbolic Spaces)
- $L^2$- TORSION OF A SURFACE BUNDLE OVER $S^1$ AND A HYPERBOLIC VOLUME(II) (Hyperbolic Spaces and Discrete Groups II)
- $L^2$-torsion of a surface bundle over $S^1$ and a hyperbolic volume (Hyperbolic Spaces and Discrete Groups)
- $L^2$-torsion of 3-manifolds (Recent Progress Towards the Volume Conjecture)
- SOME PROBLEMS ON EPIMORPHISMS BETWEEN KNOT GROUPS (Twisted topological invariants and topology of low-dimensional manifolds)
- Reidemeister torsion, twisted Alexander polynomial and fibered knots (Perspectives of Hyperbolic Spaces)
- PROBLEM SESSION (Geometric and analytic approaches to representations of a group and representation spaces)
- LINEAR REPRESENTATIONS OF A KNOT GROUP OVER A FINITE RING AND ALEXANDER POLYNOMIAL AS AN OBSTRUCTION (Representation spaces, twisted topological invariants and geometric structures of 3-manifolds)