activity
20072026
most citedLefschetz fibrations on knot surgery -manifolds via Stallings twist

2 citations · 3 across the 7 of their papers we have counts for

collaborators

7 papers

math.GT2026

Knot surgery -manifolds without - and -handles

Ju A Lee, Ki-Heon Yun

In this article, we demonstrate that for any positive integer , the knot surgery -manifold has a handle decomposition without - and -handles. Here, represe…

math.GT2017

On dissolving knot surgery -manifolds under a -connected sum

Hakho Choi, Jongil Park, Ki-Heon Yun

In this article we prove that, if is a smooth -manifold containing an embedded double node neighborhood, all knot surgery -manifolds are mutually diffeomorphic to e…

math.GT2016

On the minimal number of singular fibers in Lefschetz fibrations over the torus

András I. Stipsicz, Ki-Heon Yun

We show that the minimal number of singular fibers in a genus- Lefschetz fibration over the torus is at least . As an application, we show that $N(g, 1) \in \{ 3, 4\…

math.GT2015★ 2 cited

Lefschetz fibrations on knot surgery -manifolds via Stallings twist

Jongil Park, Ki-Heon Yun

In this article we construct a family of knot surgery -manifolds admitting arbitrarily many nonisomorphic Lefschetz fibration structures with the same genus fiber. We obtain suc…

math.GT2013★ 1 cited

Families of nondiffeomorphic 4-manifolds with the same Seiberg-Witten invariants

Jongil Park, Ki-Heon Yun

In this article, we show that, at least for non-simply connected case, there exist an infinite family of nondiffeomorphic symplectic 4-manifolds with the same Seiberg-Witten invari…

math.GT2009

Lefschetz fibration structures on knot surgery 4-manifolds

Jongil Park, Ki-Heon Yun

In this article we study Lefschetz fibration structures on knot surgery 4-manifolds obtained from an elliptic surface E(2) using Kanenobu knots . As a result, we get an infinite…