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- W3117029133 abstract "A central problem in low-dimensional topology asks which homology $3$-spheres bound contractible $4$-manifolds. In this paper, we address this question for plumbed $3$-manifolds and we present two new infinite families. We consider most of the classical examples around the nineteen-eighties by reproving that they all bound Mazur manifolds. Also, we show that several well-known families bound different types of contractible $4$-manifolds. To unify classical and new results in a fairly simple way, we modify Mazur's famous argument and introduce generalized Mazur manifolds." @default.
- W3117029133 created "2021-01-05" @default.
- W3117029133 creator A5048488912 @default.
- W3117029133 date "2020-12-23" @default.
- W3117029133 modified "2023-09-27" @default.
- W3117029133 title "Classical and new plumbed homology spheres bounding contractible manifolds" @default.
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