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A compactness result for $\mathcal{H}$‑holomorphic curves in symplectizations
Journal of Symplectic Geometry ( IF 0.6 ) Pub Date : 2021-01-01 , DOI: 10.4310/jsg.2021.v19.n1.a2
Alexandru Doicu 1 , Urs Fuchs 2
Affiliation  

$\mathcal{H}$‑holomorphic curves are solutions of a specific modification of the pseudoholomorphic curve equation in symplectizations involving a harmonic $1$‑form as perturbation term. In this paper we compactify the moduli space of $\mathcal{H}$‑holomorphic curves with a priori bounds on the harmonic $1$‑forms.

中文翻译:

$ \ mathcal {H} $全同构曲线在紧缩下的紧致性结果

$ \ mathcal {H} $-全亚纯曲线是对拟全纯曲线方程的一种特殊修改的解决方案,在方程中涉及一个谐波$ 1 $-形式作为扰动项。在本文中,我们以谐波$ 1 $形式的先验约束来压缩$ \ mathcal {H} $-亚纯曲线的模空间。
更新日期:2021-01-01
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