Xinghua Gao
Published 2018-10-26Version 1
In this paper, I construct the holonomy extension locus of a $\mathbb{Q}$-homology solid torus which is an analog of its translation extension locus. Using extension loci, I study $\mathbb{Q}$-homology 3-spheres coming from Dehn fillings of $\mathbb{Q}$-homology solid tori and construct intervals of orderable Dehn fillings.
Comments: 30 pages, 17 figures
Combinatorial triangulations of homology spheres
Suspensions of homology spheres
A Borsuk-Ulam theorem for $(\mathbb Z_p)^k$-actions on products of (mod $p$) homology spheres
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