Pages that link to "Item:Q5019429"

The following pages link to The Explicit Reference Governor: A General Framework for the Closed-Form Control of Constrained Nonlinear Systems (Q5019429):

Displaying 17 items.

• Reference governor-based fault-tolerant constrained control (Q2063865) (← links)
• A novel reference governor approach for constraint management of nonlinear systems (Q2097710) (← links)
• A reference governor for linear systems with polynomial constraints (Q2151829) (← links)
• Robust invariance-based explicit reference control for constrained linear systems (Q2158988) (← links)
• Hierarchical decentralized reference governor using dynamic constraint tightening for constrained cascade systems (Q2217582) (← links)
• A novel two-loop large offset tracking control of an uncertain nonlinear system with input constraints (Q2329026) (← links)
• Reference dependent invariant sets: sum of squares based computation and applications in constrained control (Q2665114) (← links)
• An MPC-based reference governor approach for offset-free control of constrained linear systems (Q2868844) (← links)
• Non-Intrusive Reference Governors for Over-Actuated Linear Systems (Q4566806) (← links)
• Explicit reference governor for linear systems (Q4569561) (← links)
• Prescribed‐time control with explicit reference governor for a class of constrained cascaded systems (Q6092414) (← links)
• Balanced control between performance and saturation for constrained nonlinear systems (Q6152773) (← links)
• Governor-parameterized barrier function for safe output tracking with locally sensed constraints (Q6160805) (← links)
• Balanced prescribed-distance guidance with impact angle constraint and input saturation (Q6202497) (← links)
• A constrained control framework for unmanned aerial vehicles based on explicit reference governor (Q6574432) (← links)
• Introducing concepts of passivity-based control in anti-windup algorithms (Q6580872) (← links)
• Static anti-windup with shifted equilibria applied to a segway-like vehicle (Q6605974) (← links)