On Functional Observers for Linear Time-Varying Systems
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[1] H. Trinh,et al. Functional Observers for Dynamical Systems , 2011 .
[2] Ian R. Petersen,et al. Coherent H∞ control for a class of linear complex quantum systems , 2009, 2009 American Control Conference.
[3] Bo Qi,et al. Is measurement-based feedback still better for quantum control systems? , 2010, Syst. Control. Lett..
[4] T. Bullock,et al. Design of minimal order stable observers for linear functions of the state via realization theory , 1975 .
[5] Shibei Xue,et al. Coherent quantum feedback rejection of non-Markovian noises , 2012, Proceedings of the 10th World Congress on Intelligent Control and Automation.
[6] Tyrone Fernando,et al. Functional Observability and the Design of Minimum Order Linear Functional Observers , 2010, IEEE Transactions on Automatic Control.
[7] M. Govindaraju,et al. The Linear System , 1998 .
[8] P. Zoller,et al. Preparation of entangled states by quantum Markov processes , 2008, 0803.1463.
[9] Sophie Shermer. Stabilizing open quantum systems by Markovian reservoir engineering , 2010 .
[10] V. P. Belavkin,et al. Quantum stochastic calculus and quantum nonlinear filtering , 1992 .
[11] B. Shafai,et al. Minimal order observer design for linear time varying multivariable systems , 1984, The 23rd IEEE Conference on Decision and Control.
[12] Thomas Kailath,et al. Linear Systems , 1980 .
[13] Jing Zhang,et al. Protecting Coherence and Entanglement by Quantum Feedback Controls , 2010, IEEE Transactions on Automatic Control.
[14] Francesco Amato,et al. Linear Time-Varying Systems , 2006 .
[15] L. Silverman,et al. Transformation of time-variable systems to canonical (phase-variable) form , 1966 .
[16] Ian R. Petersen,et al. Coherent quantum LQG control , 2007, Autom..
[17] I. Petersen,et al. Sliding mode control of quantum systems , 2009, 0911.0062.
[18] Ramon van Handel,et al. Feedback control of quantum state reduction , 2005, IEEE Transactions on Automatic Control.
[19] J. Bongiorno,et al. Observers for linear multivariable systems with applications , 1971 .
[20] D. Luenberger. Observers for multivariable systems , 1966 .
[21] E. Polak,et al. System Theory , 1963 .
[22] L. Silverman,et al. Controllability and Observability in Time-Variable Linear Systems , 1967 .
[23] Chi-Tsong Chen,et al. Linear System Theory and Design , 1995 .
[24] Bo Qi,et al. Comparisons between open-loop and feedback controls based on a coherent quantum control model , 2010, Proceedings of the 29th Chinese Control Conference.
[25] B. Shafai,et al. Minimal order observer design for linear time varying multivariable systems , 1984 .
[26] John O'Reilly,et al. Observers for Linear Systems , 1983 .
[27] Adi Ben-Israel,et al. Generalized inverses: theory and applications , 1974 .
[28] Hieu Trinh,et al. Reduced-order linear functional observer for linear systems , 1999 .
[29] Nan K. Loh,et al. Observer design for time-varying systems , 1991 .
[30] Wilson J. Rugh,et al. Linear system theory (2nd ed.) , 1996 .
[31] Fei Xue,et al. Quantum control limited by quantum decoherence , 2006 .
[32] Cuong M. Nguyen,et al. Design of a state estimator for a class of time-varying multivariable systems , 1985, IEEE Transactions on Automatic Control.
[33] Mohamed Darouach. Existence and design of functional observers for linear systems , 2000, IEEE Trans. Autom. Control..
[34] University of Toronto,et al. Conditions for strictly purity-decreasing quantum Markovian dynamics , 2006 .
[35] Kurt Jacobs,et al. Information, disturbance and Hamiltonian quantum feedback control , 2001 .
[36] Stefano Mancini,et al. Bayesian feedback versus Markovian feedback in a two-level atom , 2002 .
[37] Maurizio Ciampa,et al. A Note on Smooth Matrices of Constant Rank , 2005 .
[38] Timo Eirola,et al. On Smooth Decompositions of Matrices , 1999, SIAM J. Matrix Anal. Appl..
[39] Milburn,et al. Quantum theory of optical feedback via homodyne detection. , 1993, Physical review letters.
[40] Frédéric Rotella,et al. Minimal single linear functional observers for linear systems , 2011, Autom..
[41] Qinghua Zhang,et al. Adaptive observer for multiple-input-multiple-output (MIMO) linear time-varying systems , 2002, IEEE Trans. Autom. Control..
[42] W. Rugh. Linear System Theory , 1992 .
[43] B. Shafai,et al. Design of single-functional observers for linear time-varying multivariable systems , 1989 .
[44] K. Jacobs,et al. Rapid state-reduction of quantum systems using feedback control , 2006, 2006 Conference on Lasers and Electro-Optics and 2006 Quantum Electronics and Laser Science Conference.
[45] R. J. Miller,et al. An introduction to the application of the simplest matrix-generalized inverse in systems science , 1978 .
[46] Rangaswamy Mukundan,et al. Correction to "On the application of matrix generalized inverses to the design of observers for time-varying and time-invariant linear systems" , 1980 .
[47] Milburn,et al. All-optical versus electro-optical quantum-limited feedback. , 1994, Physical review. A, Atomic, molecular, and optical physics.
[48] Chia-Chi Tsui. What is the minimum function observer order , 1998, 2003 European Control Conference (ECC).
[49] Hideo Mabuchi,et al. Coherent-feedback quantum control with a dynamic compensator , 2008, 0803.2007.
[50] Wilfrid Perruquetti,et al. Fast state estimation in linear time-varying systems: An algebraic approach , 2008, 2008 47th IEEE Conference on Decision and Control.
[51] Henri Bourlès,et al. Linear Time-Varying Systems: Algebraic-Analytic Approach , 2011 .
[52] H. Sirisena. Minimal-order observers for linear functions of a state vector† , 1979 .
[53] Mazyar Mirrahimi,et al. Stabilizing Feedback Controls for Quantum Systems , 2005, SIAM J. Control. Optim..
[54] William A. Wolovich,et al. On state estimation of observable systems , 1968 .
[55] Chia-Chi Tsui. An overview of the applications and solutions of a fundamental matrix equation pair , 2004, J. Frankl. Inst..
[56] Jochen Trumpf. Observers for linear time-varying systems , 2007 .
[57] Austin P Lund,et al. Feedback control of nonlinear quantum systems: a rule of thumb. , 2007, Physical review letters.