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0-Concordance of 2-knots
Proceedings of the American Mathematical Society ( IF 0.8 ) Pub Date : 2021-02-04 , DOI: 10.1090/proc/15198 Nathan Sunukjian
Proceedings of the American Mathematical Society ( IF 0.8 ) Pub Date : 2021-02-04 , DOI: 10.1090/proc/15198 Nathan Sunukjian
Abstract:In this paper we investigate the 0-concordance classes of 2-knots in 
, an equivalence relation that is related to understanding smooth structures on 4-manifolds. Using Rochlin's invariant, and invariants arising from Heegaard-Floer homology, we will prove that there are infinitely many 0-concordance classes of 2-knots.
中文翻译：
2结的0一致性
摘要：在本文中，我们研究2结中的0一致类，其等价关系与理解4流形上的光滑结构有关。使用Rochlin不变式和Heegaard-Floer同源性产生的不变式，我们将证明存在无限多个2结的0一致性类。
更新日期：2021-04-12
, an equivalence relation that is related to understanding smooth structures on 4-manifolds. Using Rochlin's invariant, and invariants arising from Heegaard-Floer homology, we will prove that there are infinitely many 0-concordance classes of 2-knots. 中文翻译：
2结的0一致性
摘要：在本文中，我们研究2结中的0一致类
，其等价关系与理解4流形上的光滑结构有关。使用Rochlin不变式和Heegaard-Floer同源性产生的不变式，我们将证明存在无限多个2结的0一致性类。
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