IFAC Workshop on. This class of systems allows representing several types of systems such as non-linear systems, switching systems, multi-models …. This workshop aims at presenting some results in the field of LPV systems and applications. The aim is to bring together experts working in LPV systems to discuss new trends, exchange new ideas, establish fruitful contacts, and promote interactions among the various fields of interest. Applications and industry papers are encouraged. The conference topics will cover the control area for LPV systems: modelling, analysis, observation and control.
Rantzer , Stability analysis of systems with uncertain time-varying delays , Automatica , vol. Kolmanovskii and A. Louisell , New examples of quenching in delay differential equations having timevarying delay , 4th European Control Conference , Moon, P.
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Park, W. Kwon, and Y. Lee , Delay-dependent robust stabilization of uncertain state-delayed systems , International Journal of Control , vol. Niculescu , Delay effects on stability. A robust control approach , Papachristodoulou, M. Peet, and S. Scherer , LPV control and full block multipliers , Automatica , vol.
Sename and C. Shustin and E. Fridman , On delay-derivative-dependent stability of systems with fast-varying delays , Automatica , vol. Suplin, E. Fridman, and U. Vamvoudakis K.
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Event-triggered optimal adaptive control algorithm for continuous-time nonlinear systems. Girard A. Dynamic triggering mechanisms for event-triggered control. IEEE Trans. Zhang J. Event-driven observer-based output feedback control for linear systems. L 2 -Gain analysis of event-triggered networked control systems: A discontinuous Lyapunov functional approach.
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Robust Nonlinear Control. Jiang Z. Event-driven observer-based control for distributed parameter systems using mobile sensor and actuator.
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Behera A. Self-triggering-based sliding-mode control for linear systems. IET Control Theor. Event-triggered control of linear systems with saturated inputs. Asian J.
Tripathy N. Model based robust control law for linear event-triggered system. Zhang H. Franklin Inst. A novel approach to periodic event-triggered control: Design and application to the inverted pendulum. ISA Trans. On the application of different event-based sampling strategies to the control of a simple industrial process. Tabuada P. Event-triggered real-time scheduling of stabilizing control tasks. Modeling and stabilization of networked control systems with bounded packet dropouts and occasionally missing control inputs subject to multiple sampling periods.
Miheev Y. Asymptotic analysis of digital control systems. Avtomatika I Telemekhanika. Verriest E. Stability analysis of systems with stochastically varying delays. Control Lett. Suplin V. Orlov Y. Sun W.
Sivashankar N. Characterization of the L 2 -induced norm for linear systems with jumps with applications to sampled-data systems. SIAM J. Control Optim. Kao C. On stability of systems with aperiodic sampling devices. Roche E. IFAC Proc.
Suh Y. Stability and stabilization of nonuniform sampling systems. Fujioka H. A discrete-time approach to stability analysis of systems with aperiodic sample-and-hold devices. Seuret A. SOS for sampled-data systems. Briat C. Convex conditions for robust stability analysis and stabilization of linear aperiodic impulsive and sampled-data systems under dwell-time constraints.
Robert D. Control Syst. Tanwani A. Observer-based feedback stabilization of linear systems with event-triggered sampling and dynamic quantization. Liberzon D. Switching in systems and control. Basic problems in stability and design of switched systems. Khalil H. Nonlinear Systems. Pujol G.
Experimental realization of the Furuta pendulum to emulate the Segway motion. Fortuna L. A roll stabilization system for a monohull ship: Modeling, identification, and adaptive control. Luo N. Wind Turbine Control and Monitoring. Springer; Heidelberg, Germany: Vidal Y.