Subject Areas : Electrical Engineering
1 - Department of Electrical Engineering, Standard Research Institute, Tehran, Iran
Keywords:
Abstract :
[1] Kalman, Rudolf Emil. "Contributions to the theory of optimal control." Bol. Soc. Mat. Mexicana 5.2 (1960): 102-119.
[2] Hu, Tingshu, and Zongli Lin. Control systems with actuator saturation: analysis and design. Springer Science & Business Media, 2001.
[3] Share Pasand, Mohammad Mahdi, and Mohsen Montazeri. "Structural properties, LQG control and scheduling of a networked control system with bandwidth limitations and transmission delays." IEEE/CAA Journal of Automatica Sinica (2017).
[4] Longo, Stefano, et al. Optimal and robust scheduling for networked control systems. CRC press, 2013.
[5] Share Pasand, Mohammad Mahdi, and Mosen Montazeri. "L-Step Reachability and Observability of Networked Control Systems with Bandwidth Limitations: Feasible Lower Bounds on Communication Periods." Asian Journal of Control 19.4 (2017): 1620-1629.
[6] Share Pasand, Mohammad Mahdi, and Mohsen Montazeri. "Structural Properties of Networked Control Systems with Bandwidth Limitations and Delays." Asian Journal of Control 19.3 (2017): 1228-1238.
[7] Share Pasand, Mohammad Mahdi, and Mohsen Montazeri. "Controllability and stabilizability of multi-rate sampled data systems." Systems & Control Letters 113 (2018): 27-30.
[8] Wing, J., and C. Desoer. "The multiple-input minimal time regulator problem (general theory)." IEEE Transactions on Automatic Control 8.2 (1963): 125-136.
[9] Son, Nguyen Khoa. "Controllability of linear discrete-time systems with constrained controls in Banach spaces." Control and Cybernetics 10.1-2 (1981): 5-16.
[10] Sontag, Eduardo D. "An algebraic approach to bounded controllability of linear systems." International Journal of Control 39.1 (1984): 181-188.
[11] Evans, M. E. "The convex controller: controllability in finite time." International journal of systems science 16.1 (1985): 31-47.
[12] Nguyen, K. S. "On the null-controllability of linear discrete-time systems with restrained controls." Journal of optimization theory and applications 50.2 (1986): 313-329.
[13] d'Alessandro, Paolo, and Elena De Santis. "Reachability in input constrained discrete-time linear systems." Automatica 28.1 (1992): 227-229.
[14] Lasserre, Jean B. "Reachable, controllable sets and stabilizing control of constrained linear systems." Automatica 29.2 (1993): 531-536.
[15] Van Til, Robert P., and William E. Schmitendorf. "Constrained controllability of discrete-time systems." International Journal of Control 43.3 (1986): 941-956.
[16] Hu, Tingshu, Daniel E. Miller, and Li Qiu. "Null controllable region of LTI discrete-time systems with input saturation." Automatica 38.11 (2002): 2009-2013.
[17] Hu, Tingshu, Zongli Lin, and Ben M. Chen. "Analysis and design for discrete-time linear systems subject to actuator saturation." Systems & Control Letters 45.2 (2002): 97-112.
[18] Heemels, W. P. M. H., and M. Kanat Camlibel. "Null controllability of discrete-time linear systems with input and state constraints." Decision and Control, 2008. CDC 2008. 47th IEEE Conference on. IEEE, 2008.
[19] Rakovic, Sasa V., et al. "Reachability analysis of discrete-time systems with disturbances." IEEE Transactions on Automatic Control 51.4 (2006): 546-561.
[20] Schmitendorf, W. E., and B. R. Barmish. "Null controllability of linear systems with constrained controls." SIAM Journal on control and optimization 18.4 (1980): 327-345.
[21] Klamka, Jerzy. "Constrained approximate controllability." IEEE Transactions on Automatic Control 45.9 (2000): 1745-1749.
[22] Fashoro, M., O. Hajek, and K. Loparo. "Controllability properties of constrained linear systems." Journal of optimization theory and applications 73.2 (1992): 329-346.
[23] Kurzhanski, Alexander B., and Pravin Varaiya. "Ellipsoidal techniques for reachability under state constraints." SIAM Journal on Control and Optimization 45.4 (2006): 1369-1394.
[24] Kerrigan, Eric C., John Lygeros, and Jan M. Maciejowski. "A geometric approach to reachability computations for constrained discrete-time systems." IFAC Proceedings Volumes 35.1 (2002): 323-328.
[25] Rakovic, Sasa V., Eric C. Kerrigan, and David Q. Mayne. "Reachability computations for constrained discrete-time systems with state-and input-dependent disturbances." 42nd IEEE International Conference on Decision and Control (IEEE Cat. No. 03CH37475). Vol. 4. IEEE, 2003.
[26] Gusev, M. I. "Internal approximations of reachable sets of control systems with state constraints." Proceedings of the Steklov Institute of Mathematics 287.1 (2014): 77-92.
[27] Bravo, José Manuel, Teodoro Alamo, and Eduardo F. Camacho. "Robust MPC of constrained discrete-time nonlinear systems based on approximated reachable sets." Automatica 42.10 (2006): 1745-1751.
[28] Dueri, Daniel, et al. "Finite-horizon controllability and reachability for deterministic and stochastic linear control systems with convex constraints." 2014 American Control Conference. IEEE, 2014.
[29] Faulwasser, Timm, Veit Hagenmeyer, and Rolf Findeisen. "Constrained reachability and trajectory generation for flat systems." Automatica 50.4 (2014): 1151-1159.
[30] Border, Kim C. "Alternative linear inequalities." Cal Tech Lecture Notes (2013).
[31] Dinh, N., and V. Jeyakumar. "Farkas’ lemma: three decades of generalizations for mathematical optimization." Top 22.1 (2014): 1-22.
[32] Dax, Achiya. "Classroom Note: An Elementary Proof of Farkas' Lemma." SIAM review 39.3 (1997): 503-507.
[33] Bartl, David. "A short algebraic proof of the Farkas’ lemma." SIAM Journal on Optimization 19.1 (2008): 234-239.
[34] Bartl, David. "A very short algebraic proof of the Farkas’ Lemma." Mathematical Methods of operations research 75.1 (2012): 101-104.
[35]Antsaklis, Panos J., and Anthony N. Michel. Linear systems. Springer Science & Business Media, 2006.
[36] Hristu-Varsakelis, Dimitris. "Short-period communication and the role of zero-order holding in networked control systems." IEEE Transactions on automatic control 53.5 (2008): 1285-1290.
