Density of the SO(3) TQFT representation of mapping class groups
Michael Larsen, Zhenghan Wang
math.GTarXiv:math/0408161
Abstract
We show that for an odd prime r > 3 and an integer g > 1, in the projective representation given by the SO(3) Witten-Chern-Simons theory at an rth root of unity, the image of the mapping class group of a surface of genus g is dense.
Create a lesson
Related papers
Arithmetic hyperbolic manifolds with bounded rank
Matthew Zevenbergen
The Links--Gould polynomial of an alternating link is alternating
Matthew Harper, Ben-Michael Kohli
Stably exotic knotted surfaces up to equivalence
Daniel Galvin, Daniel Kasprowski
A proof of the framed LMOV conjecture for links
Kefeng Liu, Pan Peng, Shengmao Zhu
A parity constraint on the topological numbers of self-complementary triply-periodic surfaces
Roberto De Leo
3-manifold groups are linear
Xiaolei Wu, Shengkui Ye