LQG控制 (Chinese Wikipedia)

Analysis of information sources in references of the Wikipedia article "LQG控制" in Chinese language version.

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Van Willigenburg L.G.; De Koning W.L. Optimal reduced-order compensators for time-varying discrete-time systems with deterministic and white parameters. Automatica. 1999, 35: 129–138. doi:10.1016/S0005-1098(98)00138-1. Associated software download from Matlab Central （页面存档备份，存于互联网档案馆）.

books.google.com

Green, Michael; Limebeer, David J. N. Linear Robust Control. Englewood Cliffs: Prentice Hall. 1995: 27. ISBN 0-13-102278-4.

doi.org

Tryphon T. Georgiou and Anders Lindquist. The Separation Principle in Stochastic Control, Redux. IEEE Transactions on Automatic Control. 2013, 58 (10): 2481––2494. doi:10.1109/TAC.2013.2259207. .
Athans M. The role and use of the stochastic Linear-Quadratic-Gaussian problem in control system design. IEEE Transaction on Automatic Control. 1971, AC–16 (6): 529–552. doi:10.1109/TAC.1971.1099818.
Van Willigenburg L.G.; De Koning W.L. Numerical algorithms and issues concerning the discrete-time optimal projection equations. European Journal of Control. 2000, 6 (1): 93–100. doi:10.1016/s0947-3580(00)70917-4. Associated software download from Matlab Central （页面存档备份，存于互联网档案馆）.
Van Willigenburg L.G.; De Koning W.L. Optimal reduced-order compensators for time-varying discrete-time systems with deterministic and white parameters. Automatica. 1999, 35: 129–138. doi:10.1016/S0005-1098(98)00138-1. Associated software download from Matlab Central （页面存档备份，存于互联网档案馆）.
Zigic D.; Watson L.T.; Collins E.G.; Haddad W.M.; Ying S. Homotopy methods for solving the optimal projection equations for the H2 reduced order model problem. International Journal of Control. 1996, 56 (1): 173–191. doi:10.1080/00207179208934308.
Collins Jr. E.G; Haddad W.M.; Ying S. A homotopy algorithm for reduced-order dynamic compensation using the Hyland-Bernstein optimal projection equations. Journal of Guidance Control & Dynamics. 1996, 19 (2): 407–417. doi:10.2514/3.21633.
Hyland D.C; Bernstein D.S. The optimal projection equations for fixed order dynamic compensation. IEEE Transaction on Automatic Control. 1984, AC–29 (11): 1034–1037. doi:10.1109/TAC.1984.1103418.
Bernstein D.S.; Davis L.D.; Hyland D.C. The optimal projection equations for reduced-order discrete-time modeling estimation and control. Journal of Guidance Control and Dynamics. 1986, 9 (3): 288–293. doi:10.2514/3.20105.

mathworks.com

Van Willigenburg L.G.; De Koning W.L. Numerical algorithms and issues concerning the discrete-time optimal projection equations. European Journal of Control. 2000, 6 (1): 93–100. doi:10.1016/s0947-3580(00)70917-4. Associated software download from Matlab Central （页面存档备份，存于互联网档案馆）.
Van Willigenburg L.G.; De Koning W.L. Optimal reduced-order compensators for time-varying discrete-time systems with deterministic and white parameters. Automatica. 1999, 35: 129–138. doi:10.1016/S0005-1098(98)00138-1. Associated software download from Matlab Central （页面存档备份，存于互联网档案馆）.

web.archive.org

Van Willigenburg L.G.; De Koning W.L. Numerical algorithms and issues concerning the discrete-time optimal projection equations. European Journal of Control. 2000, 6 (1): 93–100. doi:10.1016/s0947-3580(00)70917-4. Associated software download from Matlab Central （页面存档备份，存于互联网档案馆）.
Van Willigenburg L.G.; De Koning W.L. Optimal reduced-order compensators for time-varying discrete-time systems with deterministic and white parameters. Automatica. 1999, 35: 129–138. doi:10.1016/S0005-1098(98)00138-1. Associated software download from Matlab Central （页面存档备份，存于互联网档案馆）.