吴 瑞军

吴瑞军 职称：准聘教授 电子邮箱：ruijun.wu@bit.edu.cn
更多

狄拉克算子和相关方程，狄拉克调和映照，sigma模型，Liouville型方程（组）。

► 02/2014--07/2017, 马普所莱比锡数学科学所/莱比锡大学
► 09/2011--01/2018, 中科院数学与系统科学研究院/中国科学院大学
► 09/2007--07/2011, 浙江大学

► 04/2022至今, 北京理工大学教授
► 09/2020--04/2022, 意大利SISSA 博士后
► 10/2018--09/2020, 意大利比萨高师博士后
► 08/2017--09/2018, 莱比锡马普所数学科学所博士后

[1] Jürgen Jost, Ruijun Wu, Miaomiao Zhu: Coarse regularity of solutions to a nonlinear sigma model with Lp gravitino, Calc. Var. PDE, 56:154, 2017.
[2] Jürgen Jost, Enno Keßler, Jürgen Tolksdorf, Ruijun Wu, Miaomiao Zhu: Regularity of solutions of the nonlinear sigma model with gravitino, Comm. Math. Phys, Volume 358 Issue 1, 171–197, 2018.
[3] Jürgen Jost, Enno Keßler, Jürgen Tolksdorf, Ruijun Wu, Miaomiao Zhu: Symmetries and conservation laws of a nonlinear sigma model with gravitino, J. Geom. Phys., Volume 128, 185–198, 2018.
[4] Jürgen Jost, Ruijun Wu, Miaomiao Zhu: Partial regularity for a nonlinear sigma model with gravitino in higher dimensions, Calc. Var.PDE, 57:85, 2018.
[5] Jürgen Jost, Ruijun Wu, Miaomiao Zhu: Energy quantization for a nonlinear sigma model with critical gravitinos, Trans. AMS, Volume 6, 215–244, 2019.
[6] Jürgen Jost, Enno Keßler, Jürgen Tolksdorf, Ruijun Wu, Miaomiao Zhu: From harmonic maps to the nonlinear supersymmetric sigma model of quantum field theory. At the interface of theoretical physics, Riemannian geometry and nonlinear analysis, Vietnam Journal of Mathematics, Volume 47, Issue 1, 39–67, 2019.
[7] Jürgen Jost, Enno Keßler, Ruijun Wu, Miaomiao Zhu: Geometry and analysis of the Yang-Mills-Higgs-Dirac model, arXiv:1908.00430.
[8] Aleks Jevnikar, Andrea Malchiodi, Ruijun Wu: Existence results for a super-Liouville equation on compact surfaces, Trans. AMS, Volume 373, Number 12, 8837–8859, 2020.
[9] Aleks Jevnikar, Andrea Malchiodi, Ruijun Wu: Existence results for super-Liouville equations on the sphere via bifurcation theory, J. Math.Study., Volume 54, No. 1, 89–122, 2021.
[10] William Borrelli, Andrea Malchiodi, Ruijun Wu: Ground state Dirac bubbles and Killing spinors, Comm. Math. Phys., Volume 383, Issue 2, 1151–1180, 2021.
[11] Ruijun Wu: A Spin-perturbation for minimal surfaces, Viet. J. Math., Volume 49, Issue 2, 513–526, 2021.
[12] Aleks Jevnikar, Andrea Malchiodi, Ruijun Wu: Min-max solutions for super sinh-Gordon equations on compact surfaces, J. Diff. Eq., Volume 289, 128–158, 2021.