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首页 - 师资队伍 - 教工名录 - 计算与系统科学系 - 王军民
计算与系统科学系
王军民 职称:教授 电子邮箱:jmwang@bit.edu.cn

博导,IEEE高级会员,从事分布参数系统控制理论与应用研究,解决了无穷维系统控制的关键性基础科学问题,发表国际学术期刊论文 130 多篇,撰写专著 2部,主持国家自然科学基金 6 项,包括国家自然基金重大研究计划培育项目1项,2007 年入选教育部新世纪优秀人才,2012 年获北京市科学技术二等奖,2019年获教育部高等学校科学研究优秀成果自然科学二等奖。https://orcid.org/0000-0002-7482-9386

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教育背景

2000.12-2004.08在香港大学学习,毕业获博士学位

1995.09-1998.04在完美体育平台官网学习,毕业获硕士学位

1991.09-1995.07在山西大学学习,毕业获学士学位

工作经历

2009.07-现在,完美体育平台官网,教授

2006.06-2009.06,完美体育平台官网,副教授

研究方向

控制理论与计算

PDE控制

无穷维系统的输出调节理论

人工智能的数学理论

代表论著

[1] Guo, B.Z. and Wang, J.M. (2019): Control of Wave and Beam PDEs: The Riesz Basis Approach,Communications and Control Engineering Series. Springer, Cham.

[2] 郭宝珠,王军民(2021): 无穷维线性系统的Riesz 基理论, 科学出版社.

[3] Zhang, Y.L., Liu, S.J., Wang, Z.H., Wang, J.M., Li, D.H. and Zhu, M. (2025): Boundary PI feedback stabilization of combustion oscillations in the Rijke tube, IEEE Transactions on Automatic Control, in press.

[4] Tang, J.Q., Wang, J.M. and Kang, W. (2025): Sampled-data control of an unstable cascaded heat-heat system with different reaction coefficients, Automatica, 171, 111904, 10pp.

[5] Zhang, Y.L., Wang, J.M. and Wang, Y.N. (2024): Stabilization of a rotating disk-beam system with the higher angular velocity, IEEE Transactions on Automatic Control, 69(11), 8049-8056.

[6] Wang, Y.N., Wang, J.M. and Zhang, Y.L. (2024): Non-collocated control of an anti-stable system of coupled strings under delayed displacements/velocities feedback, Systems & Control Letters, 193, 105916, 10pp.

[7] Kang, W., Zhang, J. and Wang, J.M. (2024): Disturbance rejection approaches of Korteweg-de Vries-Burgers equation under event-triggering mechanism, Automatica, 169, 111844, 10pp.

[8] Wu, X.H. and Wang, J.M. (2024): Adaptive output tracking for 1-D wave equations subject to unknown harmonic disturbances, IEEE Transactions on Automatic Control, 69(4), 2689-2696.

[9] Tang, J.Q., Wang, J.M. and Kang, W. (2024): Boundary feedback stabilization of an unstable cascaded heat-heat system with different reaction coefficients, Systems & Control Letters, 183, 105684, 11pp.

[10] Wu, X.H., Wang, J.M. and Kang, W. (2023): Non-collocated tracking for an Euler-Bernoulli beam subject to disturbances with unknown frequencies, Systems & Control Letters, 175, 105504, 12pp.

[11] Zhang, Y.L. and Wang, J.M. (2022): Static feedback stabilization of a rotating disk-cable system with measurements from each boundary, Automatica, 146, 110640, 9pp.

[12] Liu, W.W., Paunonen, L. and Wang, J.M. (2022): Robust output regulation of a thermoelastic system, Systems & Control Letters, 167, 105309, 7pp.

[13] Zhang, Y.L., Zhu, M., Li, D.H. and Wang, J.M. (2022): Stabilization of two coupled wave equations with joint anti-damping and non-collocated control, Automatica, 135, 109995, 9pp.

[14] Zhang, H.W., Wang, J.M., and Gu, J.J. (2021): Exponential input-to-state stabilization of an ODE cascaded with a reaction-diffusion equation subject to disturbances, Automatica, 133, 109885, 9pp.

[15] Zhang, Y.L., Zhu, M., Li, D.H. and Wang, J.M. (2021): Static boundary feedback stabilization of an anti-stable wave equation with both collocated and non-collocated measurements, Systems & Control Letters, 154, 104967, 10pp.

[16] Wang, J.W. and Wang, J.M. (2021): Dynamic compensator design of linear parabolic MIMO PDEs in N-dimensional spatial domain, IEEE Transactions on Automatic Control, 66(3), 1399-1406.

[17] Zhang, Y.L., Zhu, M., Li, D.H. and Wang, J.M. (2020): ADRC dynamic stabilization of an unstable heat equation, IEEE Transactions on Automatic Control, 65(10), 4424-4429.

[18] Zhang, Y.L., Zhu, M., Li, D.H. and Wang, J.M. (2020): Dynamic feedback stabilization of an unstable wave equation, Automatica, 121, 109165, 9pp.

[19] Su, L.L., Chen, S., Wang, J.M. and Krstic, M. (2020): Stabilization of 2 × 2 hyperbolic PDEs with recirculation in unactuated channel, Automatica, 120, 109147, 14pp.

[20] Wang, J.M., Wang, F. and Liu, X.D. (2020): Exponential stability of a Schrödinger equation through boundary coupling a wave equation, IEEE Transactions on Automatic Control, 65(7), 3136-3142.

[21] Wang, F. and Wang, J.M. (2020): Stability of an interconnected system of Euler-Bernoulli beam and wave equation through boundary coupling, Systems & Control Letters, 138, Article no. 104664, 8pp.

[22] Liu, J. and Wang, J.M. (2019): Stabilization of one-dimensional wave equation with nonlinear boundary condition subject to boundary control matched disturbance, IEEE Transactions on Automatic Control, 64(7), 3068-3073.

[23] Wang, J.W. and Wang, J.M. (2019): Mixed H 2 /H ∞ sampled-data output feedback control design for a semi-linear parabolic PDE in the sense of spatial L ∞ norm, Automatica, 103, 282-293.

[24] Su, L., Wang, J.M. and Krstic, M. (2018): Boundary feedback stabilization of a class of coupled hyperbolic equations with nonlocal terms, IEEE Transactions on Automatic Control, 63(8), 2633-2640.

[25] Gu, J.J. and Wang, J.M. (2018): Sliding mode control of the Orr–Sommerfeld equation cascaded by both the Squire equation and ODE in the presence of boundary disturbances, SIAM Journal on Control and Optimization, 56(2), 837-867.

[26] Su, L., Guo, W., Wang, J.M. and Krstic, M. (2017): Boundary stabilization of wave equation with velocity recirculation, IEEE Transactions on Automatic Control, 62(9), 4760-4767.

[27] Chentouf, B. and Wang, J.M. (2015): On the stabilization of the disk-beam system via torque and direct strain feedback controls, IEEE Transactions on Automatic Control, 60(11), 3006-3011.

[28] Wang, J.M., Su, L. and Li, H.X. (2015): Stabilization of an unstable reaction-diffusion PDE cascaded with a heat equation, Systems and Control Letters, 76, 8-18.

[29] Wang, J.M., Liu, J., Ren, B. and Chen, J. (2015): Sliding mode control to stabilization of cascaded heat PDE-ODE systems subject to boundary control matched disturbance, Automatica, 52, 23-34.

[30] Chen, X., Chentouf, B. and Wang, J.M. (2014): Nondissipative torque and shear force controls of a rotating flexible structure, SIAM Journal on Control and Optimization, 52(5), 3287-3311.

[31] Ren, B., Wang, J.M. and Krstic, M. (2013): Stabilization of an ODE-Schrodinger cascade, Systems and Control Letters, 62(6), 503-510.

[32] Wang, J.M., Ren, B. and Krstic, M. (2012): Stabilization and Gevrey regularity of a Schrödinger equation in boundary feedback with a heat equation, IEEE Transactions on Automatic Control, 57(1), 179-185.

[33] Wang, J.M., Guo, B.Z. and Krstic, M. (2011): Wave equation stabilization by delays equal to even multiples of the wave propagation time, SIAM Journal on Control and Optimization, 49(2), 517-554.

[34] Chentouf, B. and Wang, J.M. (2008): A Riesz basis methodology for proportional and integral output regulation of a one-dimensional diffusive wave equation, SIAM Journal on Control and Optimization, 47(5), 2275-2302.

[35] Guo, B.Z., Wang, J.M. and Yang, K.Y. (2008): Dynamic stabilization of an Euler-Bernoulli beam under boundary control and non-collocated observation, Systems and Control Letters, 57(9), 740-749.

[36] Guo, B.Z. and Wang, J.M. (2006): Remarks on the application of the Keldysh theorem to the completeness of root subspace of non-self-adjoint operators and comments on “Spectral operators generated by Timoshenko beam model”, Systems and Control Letters, 55(12), 1029-1032.

[37] Wang, J.M. and Yung, S.P. (2006): Stability of a nonuniform Rayleigh beam with indefinite damping, Systems and Control Letters, 55(10), 863-870.

[38] Guo, B.Z. and Wang, J.M. (2005): The well-posedness and stability of a beam equation with conjugate variables assigned at the same boundary point, IEEE Transactions on Automatic Control, 50(12), 2087-2093.

[39] Wang, J.M., Xu, G.Q. and Yung, S.P. (2005): Exponential stabilization of laminated beams with structural damping and boundary feedback controls, SIAM Journal on Control and Optimization, 44(5), 1575-1597.

[40] Guo, B.Z., Wang, J.M. and Yung, S.P. (2005): On the C 0 -semigroup generation and exponential stability resulting from a shear force feedback on a rotating beam, Systems and Control Letters, 54(6), 557-574.

[41] Wang, J.M., Xu, G.Q. and Yung, S.P. (2004): Exponential stability of variable coefficients Rayleigh beams under boundary feedback controls: a Riesz basis approach, Systems and Control Letters, 51(1), 33-50.


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