Model predictive control of differentially flat systems using Haar wavelets
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[1] R. Murray,et al. Differential Flatness of Mechanical Control Systems: A Catalog of Prototype Systems , 1995 .
[2] Jean Lévine,et al. A Flatness-Based Iterative Method for Reference Trajectory Generation in Constrained NMPC , 2009 .
[3] M. Diehl,et al. Real-time optimization and nonlinear model predictive control of processes governed by differential-algebraic equations , 2000 .
[4] M. Fliess,et al. Flatness and defect of non-linear systems: introductory theory and examples , 1995 .
[5] R. Donald Bartusiak,et al. NLMPC: A Platform for Optimal Control of Feed- or Product-Flexible Manufacturing , 2007 .
[6] Ralf Rothfuß,et al. Flatness based control of a nonlinear chemical reactor model , 1996, Autom..
[7] Jean Lévine. On necessary and sufficient conditions for differential flatness , 2010, Applicable Algebra in Engineering, Communication and Computing.
[8] R. Murray,et al. Real‐time trajectory generation for differentially flat systems , 1998 .
[9] Jean Lévine,et al. Modelling and Motion Planning for a Class of Weight Handling Equipments , 2000 .
[10] David Q. Mayne,et al. Constrained model predictive control: Stability and optimality , 2000, Autom..
[11] José A. De Doná,et al. Minimum-time trajectory generation for constrained linear systems using flatness and B-splines , 2011, Int. J. Control.
[12] Hamid Reza Karimi,et al. A computational method for solving optimal control and parameter estimation of linear systems using Haar wavelets , 2004, Int. J. Comput. Math..
[13] M. Fliess,et al. On Differentially Flat Nonlinear Systems , 1992 .
[14] Mark B. Milam,et al. Trajectory generation for differentially flat systems via NURBS basis functions with obstacle avoidance , 2006, 2006 American Control Conference.
[15] C. Hsiao,et al. Optimal Control of Linear Time-Varying Systems via Haar Wavelets , 1999 .
[16] B. Paden,et al. A different look at output tracking: control of a VTOL aircraft , 1994, Proceedings of 1994 33rd IEEE Conference on Decision and Control.
[17] M. Fliess,et al. Flatness, motion planning and trailer systems , 1993, Proceedings of 32nd IEEE Conference on Decision and Control.
[18] Jean Levine,et al. Analysis and Control of Nonlinear Systems , 2009 .
[19] C. F. Chen,et al. Haar wavelet method for solving lumped and distributed-parameter systems , 1997 .
[20] Behzad Moshiri,et al. Haar Wavelet-Based Approach for Optimal Control of Second-Order Linear Systems in Time Domain , 2005 .
[21] Chun-Hui Hsiao,et al. Haar wavelet direct method for solving variational problems , 2004, Math. Comput. Simul..
[22] Sunil K. Agrawal,et al. Differentially Flat Systems , 2004 .
[23] George H. Staus,et al. Interior point SQP strategies for large-scale, structured process optimization problems , 1999 .
[24] José A. De Doná,et al. Splines and polynomial tools for flatness-based constrained motion planning , 2012, Int. J. Syst. Sci..
[25] R. Murray,et al. Flat Systems , 1997 .
[26] R. Murray,et al. Flat systems, equivalence and trajectory generation , 2003 .
[27] Michael A. Henson,et al. Nonlinear model predictive control: current status and future directions , 1998 .
[28] Francis J. Doyle,et al. Differential flatness based nonlinear predictive control of fed-batch bioreactors , 2001 .
[29] Hamid Reza Karimi,et al. Numerically efficient approximations to the optimal control of linear singularly perturbed systems based on Haar wavelets , 2005, Int. J. Comput. Math..
[30] S. Joe Qin,et al. A survey of industrial model predictive control technology , 2003 .
[31] Lorenz T. Biegler,et al. Advanced-Multi-Step Nonlinear Model Predictive Control , 2013 .