- [15]Circle actions and isotopy on moduli space of polygons ,
with Daniel Burns.
pdf.Preprint 2023.
- [14]Isotopy of symplectic sections in ruled surfaces,
with Richard Hind.
pdf.Preprint 2023, draft available upon request.
- [13]Lagrangian $\RP^2$'s in a fixed $\Z/2$ homology class,
Jun Li.
pdf.Preprint 2022.
- [12]Isotopy of symplectic spheres and $\pi_1(Ham)$ of rational surfaces,
with Tian-Jun Li and Weiwei Wu.
pdf.Preprint 2023.
- [11]The space of tamed almost complex
structures on symplectic 4-manifolds via symplectic spheres,
with Tian-Jun Li and Weiwei Wu.
pdf. Riv.Mat.Univ.Parma, 2022.
- [10]Chambers in the symplectic cone and stability of Symp for ruled surfaces,
With Olguta Buse.
pdf.Preprint 2022, submitted.
- [9]Symplectic Torelli groups of rational surfaces ,
with Tian-Jun Li and Weiwei Wu.
pdf.Preprint 2022, submitted.
- [8]Penner's pseudo-Anosov maps via half twists , With Anthony Morales*, Robin
Rong*, Wendy Wang*, B. Zykoski, B. Winarski, (*stands for an
undergraduate co-author) .
pdf.Preprint 2020.
- [7]Symplectic isotopy of non-minimal ruled surfaces,
With Olguta Buse.
pdf. Math. Zeitschrift, Accepted.
- [6] Symplectic $(-2)$-spheres and symplectomorphism group of small rational 4-manifolds II,
with Tian-Jun Li and Weiwei Wu.
pdf. Transactions of the AMS, 2022.
- [5]Topology of symplectomorphism groups and ball-swappings,
With Weiwei Wu.
pdf.
ICCM Proceeding 2018.
- [4]Stability of the symplectomorphism group of rational surfaces,
With Silvia Anjos, Tian-Jun Li, and Martin Pinsonnault.
pdf. Math Annalen, 2023.
- [3]Symplectic $(-2)$-spheres and symplectomorphism group of small rational 4-manifolds I,
With Tian-Jun Li
pdf. Pacific Journal of Math. 304.2 (2020), pp. 561-606.
- [2]The Symplectic mapping class group of $\CP^2 \# n{\overline {\CP^2}}, with n<5$,
with Tian-Jun Li and Weiwei Wu.
pdf.
Michigan Math. J. 64.2 (2015), pp. 319 - 333.
Ph.D Thesis
- [1]Symplectomorphism group of rational surfaces,
Ph.D Thesis. (2017) University of Minnesota.
Interdisciplinary collaborations
- Lie group moment maps, Langevin dynamics, and Neural Networks, 2022 ,
With Jun Zhang
- The Proof that Leap-frog Schemes of Nonlinear Hamiltonian System is Symplectic Scheme,
With Xiufeng Wang and Lei Zhang
China Sci. Info., 2010 (vol.19).
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