闫军

闫军

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教学工作

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主要荣誉

1.2025年荣获天津大学第五届教师教学创新大赛一等奖

2.2025年荣获天津市第十八届青年教师教学竞赛学校选拔赛理科组一等奖(第一名)

3.2024年荣获天津大学青年教工示范岗

4.2024年荣获天津大学本科毕业设计优秀指导教师

5.2024年荣获天津市第十七届青年教师教学竞赛理科组二等奖(第一名)

6.2024年荣获天津市第十七届青年教师教学竞赛学校选拔赛理科组一等奖(第一名)

7.2019年入选天津大学北洋学者-青年骨干教师计划

8.2019年荣获天津大学沈志康奖教金

[1] Lianyuan Duan, Guoliang Shi and Jun Yan*,   Continuity and minimization of spectrum related

with the two-component Novikov equation, J.   Differential Equations 412 (2024) 272-321.

[2] Yixuan Liu and Jun Yan*, Direct and   inverse problems for a third order self-adjoint differential operator with   periodic boundary conditions and nonlocal potential, Results Math. 79 (2024), no. 1, Paper   No. 21, 22 pp.

[3] Yixuan Liu, Guoliang Shi and Jun Yan*,   Ambarzumyan-type theorem for third order linear measure differential   equations, J. Math. Phys. 63 (2022) 013503.

[4] Yixuan Liu, Guoliang Shi and Jun Yan*,   Dependence of solutions and eigenvalues of third order linear measure   differential equations on measures, Sci. China Math. 64 (2021)   479-506.

[5] Jun Yan* and Guoliang Shi, Inverse   spectral problems for non-self-adjoint Sturm-Liouville operators with   discontinuous boundary conditions, Monatsh. Math. 191 (2020) 395-436.

[6] Jun Yan*, Dependence of eigenvalues on   the diffusion operators with random jumps from the boundary, J.   Differential Equations 266 (2019) 5532-5565.

[7] Yu Liu, Guoliang Shi and Jun Yan*,   Incomplete inverse spectral problems for Dirac-Bessel operators, J. Math.   Phys. 60 (2019) 083503.

[9] Yixuan Liu, Guoliang Shi and Jun Yan*,   An inverse problem for non-self-adjoint Sturm–Liouville operator with   discontinuity conditions inside a finite interval, Inverse Probl.Sci. Eng.   27 (2019) 407-421.

[10]Jun Yan* and Guoliang Shi,   Multiplicities of eigenvalues of the diffusion operator with random jumps   from the boundary, Bull. Austral. Math. Soc. 99 (2019) 101-113.

[11] Jia Zhao*, Guoliang Shi and Jun Yan,   The discrete spectrum of Schrödinger operators with δ-type conditions on   regular metric trees, J. Spectr. Theory 8 (2018) 459-491.

[12]Jia Zhao*, Guoliang Shi and Jun Yan,   Discreteness of spectrum for Schrödinger operators with δ’-type conditions on   infinite regular trees, Proc. Roy. Soc. Edinburgh Sect. A 147 (2017)   1-27.

[13]Jun Yan and Guoliang Shi*, Spectral   properties of Sturm-Liouville operators with local interactions on a discrete   set, J. Differential Equations 257 (2014) 3423-3447.

[14]Jun Yan and Guoliang Shi*,   Inequalities among eigenvalues of Sturm-Liouville problems with distribution   potentials, J. Math. Anal. Appl. 409 (2014) 509-520.