A note on a topological approach to the μ-constant problem in dimension 2

2013/04/04 by Borodzik, Maciej, Friedl, Stefan · 1 citation
#57R65 #57R80 #Algebraic Geometry (math.AG) #FOS: Mathematics #Geometric Topology (math.GT) #primary: 32S15 #secondary: 57M25

paper · doi:10.48550/arxiv.1304.1363

Abstract

We provide an example, which shows that studying homological and homotopical properties of cobordisms between arbitrary, that is not necessarily negative, graph manifolds is not enough to prove the μ-constant conjecture of Le Dung Trang in complex dimension 2.

Cited by

• Embedded topological triviality of separable families of singularities

Related

• How is a graph like a manifold?
• The q=-1 phenomenon via homology concentration
• A Polynomial Ramsey Statement for Bounded VC-dimension
• The mu vector, Morse inequalities and a generalized lower bound theorem\n for locally tame combinatorial manifolds
• The Hirsch conjecture holds for normal flag complexes