研究领域

• 非线性椭圆及抛物类型的反应扩散方程及方程组的解的定性研究

• 生物数学尤其是群体遗传学以及生态学中的数学模型

教育背景

• 2005.09－2010.06  博士  明尼苏达大学 数学学院 美国

• 2002.09－2005.07  硕士  清华大学 数学科学系 北京

• 1998.09－2002.07  学士  清华大学 数学科学系 北京

工作经历

长期

• 2021.12－现在        副教授  南方科技大学 数学系

• 2015.06－2021.11  Tenure-Track助理教授  南方科技大学 数学系

• 2014.08－2015.06  Tenure-Track助理教授  南方科技大学 金融数学与金融工程系

• 2013.08－2014.08  博士后  奥地利维也纳大学 数学系

• 2010.08－2013.05  访问助理教授  美国伍斯特理工学院 数学科学系

短期

• 2013.05－2013.06  访问学者 上海华东师范大学 偏微分方程中心

• 2012.12－2013.01  访问学者 美国芝加哥大学 生态与进化系

发表文章

• Yantao Wang, Linlin Su*, A semilinear interface problem arising from population genetics, J. Differential Equations, doi:10.1016/j.jde.2021.11.017.

• Jingyu Li, Linlin Su*, Xuefeng Wang, Yantao Wang, Bulk-surface coupling: derivation of two models, J. Differential Equations 289 (2021), 1-34.

• Kimie Nakashima, LinLin Su*, Nonuniqueness of an indefinite nonlinear diffusion problem in population genetics, J. Differential Equations 269 (2020), 4643-4682.

• Yantao Wang, Linlin Su*,  Monotone and nonmonotone clines with partial panmixia across a geographical barrier, Discrete Contin. Dyn. Syst. 40 (2020), 4019-4037.

• Thomas Nagylaki, Linlin Su*, Todd F. Dupond, Uniqueness and multiplicity of clines in an environmental pocket, Theor. Popul. Biol. 130 (2019), 106-131.

• Linlin Su, King-Yeung Lam, Reinhard Bürger*, Two-locus clines maintained by diffusion and recombination in a heterogeneous environment, J. Differential Equations 266 (2019), 7909-7947.

• Josef Hofbauer, Linlin Su*, Global stability of spatially homogeneous equilibria in migration-selection models, SIAM J. Appl. Math. 76 (2016), 578-597.

• Josef Hofbauer, Linlin Su*, Global stability in diallelic migration–selection models, J. Math. Anal. Appl. 428 (2015), 677-695.

• Linlin Su*, Thomas Nagylaki, Clines with directional selection and partial panmixia in an unbounded unidimensional habitat, Discrete Contin. Dyn. Syst. 35 (2015), 1697-1741.

• Thomas Nagylaki*, Linlin Su, Ian Alevy, Todd F. Dupont, Clines with partial panmixia in an environmental pocket, Theor. Popul. Biol. 95 (2014), 24-32.

• Yuan Lou, Thomas Nagylaki, Linlin Su*, An integro-PDE model from population genetics, J. Differential Equations 254 (2013), 2367-2392.

• Linlin Su, Roger Lui*, Advance of advantageous genes for a multiple-allele population genetics model, J. Theoret. Biol. 315 (2012), 1-8.

• Linlin Su, Roger Lui*, Patterns for four-allele population genetics model, Theor. Popul. Biol. 81 (2012), 273-283.

• Yuan Lou, Wei-Ming Ni, Linlin Su, An indefinite nonlinear diffusion problem in population genetics, II: stability and multiplicity, Discrete Contin. Dyn. Syst. 27 (2010), 643-655.

• Kimie Nakashima, Wei-Ming Ni, Linlin Su, An indefinite nonlinear diffusion problem in population genetics, I: existence and limiting profiles, Discrete Contin. Dyn. Syst. 27 (2010), 617-641.

• Haizhong Li*, Hui Ma, Linlin Su, Lagrangian spheres in the 2-dimensional complex space forms, Israel J. Math. 166 (2008), 113-124.

• Haizhong Li*, Linlin Su, The gaps in the spectrum of the Schrödinger operator, PDEs, submanifolds and affine differential geometry, 91-102, Banach Center Publ. 69, Polish Acad. Sci., Warsaw, 2005.