武汉大学主页平台管理系统孙林林--中文主页--论文成果

孙林林

当前位置：中文主页 > 科学研究 > 论文成果

论文成果

[1]. 罗勇 , 孙林林和尹佳斌. An optimal pinching theorem of minimal Legendrian submanifolds in the unit sphere. Calc. Var. Partial Differential Equations. 61 (5). Paper No. 192. 2022.

[2]. 孙林林和王六权. Brouwer degree for Kazdan-Warner equations on a connected finite graph. Adv. Math.. 404. 108422. 2022.

[3]. 罗勇和孙林林. Rigidity theorems for minimal Lagrangian surfaces with Legendrian capillary boundary. Adv. Math.. 393. 108124. 2021.

[4]. 邱红兵和孙林林. Rigidity theorems of spacelike entire self-shrinking graphs in the pseudo-Euclidean space. J. Funct. Anal.. 281 (9). 109189. 2021.

[5]. 崔庆和孙林林. A note on rigidity of Einstein four-manifolds with positive sectional curvature. Manuscripta Math.. 165 (1-2). 269-282. 2020.

[6]. 陈群和孙林林. Extrinsic conformal lower bounds of eigenvalue for Dirac operator. Math. Z. 297 (3-4). 1659-1671. 2020.

[7]. 孙林林和朱静勇. Global existence and convergence of a flow to Kazdan-Warner equation with non-negative prescribed.... Calc. Var. Partial Differential Equations. 60 (1). 26. 2021.

[8]. 孙俊和孙林林. Sphere theorems for submanifolds in Kaehler manifold. Math. Res. Lett.. 27 (4). 1195–1236. 2020.

[9]. 罗勇和孙林林. Complete Willmore Legendrian surfaces in S^5 are minimal Legendrian surfaces. Ann. Global Anal. Geom.. 58 (2). 177-189. 2020.

[10]. 孙俊和孙林林. Sphere theorems for Lagrangian and Legendrian submanifolds. Calc. Var. Partial Differential Equations. 59 (4). 125. 2020.

[11]. 陈群 , Juergen Jost , 孙林林和朱苗苗. Dirac-harmonic maps between Riemann surfaces. Asian J. Math.. 23 (1). 107-125. 2019.

[12]. 崔庆和孙林林. Optimal lower eigenvalue estimates for Hodge-Laplacian and applications. Journal of Differential Equations. 266 (12). 8320-8343. 2019.

[13]. 崔庆和孙林林. Some differentiable sphere theorems. Calc. Var. Partial Differential Equations. 58 (2). 2019.

[14]. 陈群 , Juergen Jost , 孙林林和朱苗苗. Estimates for solutions of Dirac equations and an application to a geometric elliptic-parabolic p.... J. Eur. Math. Soc.. 21 (3). 665-707. 2018.

[15]. 孙林林 A note on the uncoupled Dirac-harmonic maps from Kähler spin manifolds to Kähler manifolds. Manuscripta Math.. 155 (1-2). 197-208. 2017.

[16]. 崔庆和孙林林. On the volume of locally conformally flat 4-dimensional closed hypersurface. Proc. Amer. Math. Soc.. 146 (2). 759-771. 2017.

[17]. 李嘉禹和孙林林. A note on the nonexistence of quasi-harmonic spheres. Calc. Var. Partial Differential Equations. 55 (6). 2016.

[18]. 陈群 , Juergen Jost , 孙林林和朱苗苗. Dirac-geodesics and their heat flows. Calc. Var. Partial Differential Equations. 54 (3). 2615-2635. 2015.

[19]. 陈群 , Juergen Jost 和孙林林. Gradient estimates and Liouville theorems for Dirac-harmonic maps. J. Geom. Phys.. 76. 66-78. 2013.

共19条 1/1

首页上页下页尾页