Integrator Backstepping using Barrier Functions for Systems with Multiple State Constraints
By Khoi B. Ngo, Robert E. Mahony, Zhong-Ping Jiang. Proceedings of the 44th IEEE Conference on Decision and Control, 2005
527 citations recorded by the source corpus.
Subfields: Control and Systems Engineering
View Paper: https://www.semanticscholar.org/paper/3f249f9aef23c2978ec84e0fdb9f9669933e295a
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In Control and Systems Engineering
Citations in the corpus
- Adaptive Neural Control for Output Feedback Nonlinear Systems Using a Barrier Lyapunov Function (2010, methodology): “Recently, the design of barrier functions in Lyapunov synthesis has been proposed for constraint handling in Brunovskytype systems [ 16 ], nonlinear systems in strict feedback form [25], and electrostatic microactuators [24].”
- Control of nonlinear systems with time-varying output constraints (2009, unknown): “BLF-based control design has been proposed for nonlinear systems in Brunovsky form [10] and strict feedback form [11], as well as for electrostatic microactuators [12] and electromagnetic”
- Barrier Lyapunov functions-based adaptive control for nonlinear pure-feedback systems with time-varying full state constraints (2017, methodology): “Additionally, Barrier Lyapunov Function (BLF) has been employed to handle constraints for systems in the Brunovsky form [11], strict-feedback form [12–16] and pure-feedback form [17, 18].”
- Removing the Feasibility Conditions Imposed on Tracking Control Designs for State-Constrained Strict-Feedback Systems (2019, methodology): “See [21], [28], [31] for more discussion on this issue.”
- Barrier Lyapunov Functions for the control of output-constrained nonlinear systems (2009, background): “Choose the following Symmetric Barrier Lyapunov Function candidate, originally proposed in Ngo et al. (2005):”
- Control of nonlinear systems with partial state constraints using a barrier Lyapunov function (2011, methodology): “BLFs have been used to control systems in Brunovsky form (Ngo, Mahony, and Jiang 2005), output-constrained systems in strict feedback form (Tee, Ge, and Tay 2009b; Tee, Ren, and Ge 2011; Yan and Wang 2010), output-constrained systems in output feedback form (Ren, Ge, Tee, and Lee 2010), as well as…”
- Barrier Lyapunov functions-based dynamic surface control for pure-feedback systems with full state constraints (2017, methodology): “Besides these, barrier Lyapunov functions (BLF) have been employed to handle constraints for systems in the Brunovsky form [6], strict-feedback form [9–11], and pure-feedback form [12–15].”
- Adaptive Neural Network Control of a Marine Vessel With Constraints Using the Asymmetric Barrier Lyapunov Function (2017, methodology): “[40] developed barrier Lyapunov functions to handle the constraints for systems in the Brunovsky form.”