C H U N G - J U N T S A I : R E S E A R C H
Here are my research papers. They are available as PDF files. They may be slightly different from the published versions (if exists).
| Entire solutions of two-convex Lagrangian mean curvature flows C.-J. Tsai, M.-P. Tsui and M.-T. Wang preprint, arXiv:2309.09432. |
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| Mean curvature flows of two-convex Lagrangians C.-J. Tsai, M.-P. Tsui and M.-T. Wang preprint, arXiv:2302.02512. |
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| A new monotone quantity in mean curvature flow implying sharp homotopic criteria C.-J. Tsai, M.-P. Tsui and M.-T. Wang preprint, arXiv:2301.09222. |
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| An isoperimetric-type inequality for spacelike submanifold in the Minkowski space C.-J. Tsai and K.-H. Wang Int. Math. Res. Not. IMRN (2022), no. 1, 128--139. |
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| Global uniqueness of the minimal sphere in the Atiyah--Hitchin manifold C.-J. Tsai and M.-T. Wang Math. Res. Lett. 29 (2022), no. 3, 871--886. |
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| A strong stability condition on minimal submanifolds and its implications C.-J. Tsai and M.-T. Wang J. Reine Angew. Math. (Crelle's Journal) 764 (2020), 111--156. |
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| Mean curvature flows in manifolds of special holonomy C.-J. Tsai and M.-T. Wang J. Differential Geom. 108 (2018), no. 3, 531--569. |
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| Cohomology and Hodge theory on symplectic manifolds: III C.-J. Tsai, L.-S. Tseng and S.-T. Yau J. Differential Geom. 103 (2016), no. 1, 83--143. |
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| Dirac spectral flow on contact three manifolds II: Thurston--Winkelnkemper contact forms C.-J. Tsai Adv. Math. 286 (2016), 105--159. |
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| Dirac spectral flow on contact three manifolds I: eigensection estimates and spectral asymmetry C.-J. Tsai J. Symplectic Geom. 15 (2017), no. 2, 541--602. |
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| Symplectic cohomologies on phase space C.-J. Tsai, L.-S. Tseng and S.-T. Yau J. Math. Phys. 53 (2012), no. 9, 095217, 9 pp. |
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| Asymptotic spectral flow for Dirac operators of disjoint Dehn twists C.-J. Tsai Asian J. Math. 18 (2014), no. 4, 633--686. |
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