Junmin Wang Job Title: Professor E-mail: jmwang@bit.edu.cn
Professor, senior member of IEEE, engaged in distributed parameter system control theory and application research, solved the key basic science problems of infinite dimensional system control, published more than 100 papers in international academic journals, wrote 2 monographs, presided over 5 National Natural Science Foundation, in 2007, was selected as the New century outstanding talents of the Ministry of Education. In 2012, he won the second prize of Beijing Science and Technology, and in 2019, he won the second prize of Natural Science for outstanding Scientific research achievements of universities of the Ministry of Education. https://orcid.org/0000-0002-7482-9386
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Control Theory and Computation
PDE control
Output Regulation Theory of infinite dimensional Systems
Mathematical theory of Artificial Intelligence

2000.12-2004.08 Studied at the University of Hong Kong, graduated with a Doctor's degree
1995.09-1998.04 Studied in Beijing Institute of Technology, graduated with a master's degree
1991.09-1995.07 Studied in Shanxi University, graduated with a bachelor's degree

2009.07-Present, Beijing Institute of Technology, Professor
2006.06-2009.06, Beijing Institute of Technology, Associate Professor

[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] Liu, W.W., Paunonen, L. and Wang, J.M. (2022): Robust output regulation of a thermoelastic system, Systems & Control Letters, 167, 105309, 7pp.
[4] 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.
[5] 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.
[6] 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.
[7] 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.
[8] 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.
[9] 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.
[10] 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.
[11] 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.
[12] 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.
[13] 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.
[14] 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.
[15] 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.
[16] 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.
[17] 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.
[18] 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.
[19] 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.
[20] 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.
[21] 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.
[22] Ren, B., Wang, J.M. and Krstic, M. (2013): Stabilization of an ODE-Schrodinger cascade, Systems and Control Letters, 62(6), 503-510.
[23] 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.
[24] 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.
[25] 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.
[26] 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.
[27] 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.
[28] 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.
[29] 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.
[30] 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.
[31] 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.
[32] 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.