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- W2952874208 abstract "It is known that for coprime integers $p>qgeq 1$, the lens space $L(p^2,pq-1)$ bounds a rational ball, $B_{p,q}$, arising as the 2-fold branched cover of a (smooth) slice disk in $B^4$ bounding the associated 2-bridge knot. Lekilli and Maydanskiy give handle decompositions for each $B_{p,q}$. Whereas, Yamada gives an alternative definition of rational balls, $A_{m,n}$, bounding $L(p^2,pq-1)$ by their handlebody decompositions alone. We show that these two families coincide - answering a question of Kadokami and Yamada. To that end, we show that each $A_{m,n}$ admits a Stein filling of the standard contact structure, $bar{xi}_{st}$, on $L(p^2,pq-1)$ investigated by Lisca." @default.
- W2952874208 created "2019-06-27" @default.
- W2952874208 creator A5024905147 @default.
- W2952874208 date "2014-06-06" @default.
- W2952874208 modified "2023-09-27" @default.
- W2952874208 title "On Handlebody Structures of Rational Balls" @default.
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