Pages that link to "Item:Q745697"

The following pages link to An iterative method to design optimal non-fragile \(H_{\infty}\) observer for Lipschitz nonlinear fractional-order systems (Q745697):

Displaying 8 items.

• A Mittag-Leffler fractional-order difference observer (Q1989309) (← links)
• A high-gain observer with Mittag-Leffler rate of convergence for a class of nonlinear fractional-order systems (Q2207086) (← links)
• Robust adaptive fractional-order observer for a class of fractional-order nonlinear systems with unknown parameters (Q2414971) (← links)
• Non-fragile observer-based robust control for a class of fractional-order nonlinear systems (Q2437784) (← links)
• Non-fragile exponential polynomial observer design for a class of nonlinear fractional-order systems with application in chaotic communication and synchronisation (Q5026712) (← links)
• \(H_\infty/H_-\) fault detection observer design for nonlinear conformable fractional-order systems (Q6145226) (← links)
• An \(H_\infty\) non-fragile observer-based adaptive sliding mode controller design for uncertain fractional-order nonlinear systems with time delay and input nonlinearity (Q6569802) (← links)
• Non-fragile \(H_\infty\) observer for Lipschitz conformable fractional-order systems (Q6578913) (← links)