Pages that link to "Item:Q2503639"

The following pages link to A small-gain theorem for almost global convergence of monotone systems (Q2503639):

Displaying 21 items.

• The converging-input converging-state property for Lur'e systems (Q525055) (← links)
• Graph-theoretic characterizations of monotonicity of chemical networks in reaction coordinates (Q604535) (← links)
• A tight small-gain theorem for not necessarily ISS systems (Q864502) (← links)
• Multi-valued characteristics and Morse decompositions (Q1029145) (← links)
• Asymptotic amplitudes and Cauchy gains: A small-gain principle and an application to inhibitory biological feedback (Q1614857) (← links)
• Ensuring successful introduction of \textit{Wolbachia} in natural populations of \textit{Aedes aegypti} by means of feedback control (Q1741912) (← links)
• A feedback control perspective on biological control of dengue vectors by \textit{Wolbachia} infection (Q2034196) (← links)
• A region-dependent gain condition for asymptotic stability (Q2342790) (← links)
• A small-gain result for orthant-monotone systems under mixed feedback (Q2454159) (← links)
• Crowding effects promote coexistence in the chemostat (Q2488795) (← links)
• Molecular systems biology and control (Q2511999) (← links)
• An ISS small gain theorem for general networks (Q2641908) (← links)
• Oscillations in multi-stable monotone systems with slowly varying feedback (Q2643103) (← links)
• Monotone chemical reaction networks (Q2644407) (← links)
• A small-gain theorem for nonlinear stochastic systems with inputs and outputs. I: Additive white noise (Q2821803) (← links)
• A new small-gain theorem with an application to the stabilization of the chemostat (Q2862009) (← links)
• (Q3437554) (← links)
• Small-gain theorem for a class of abstract parabolic systems (Q4554827) (← links)
• Crowding effects on coexistence solutions in the unstirred chemostat (Q5269393) (← links)
• A Small-Gain Theorem for Motone Systems With Multivalued Input-State Characteristics (Q5281755) (← links)
• Decentralized uniform finite‐time stabilization of large‐scale nonlinear networks by small‐gain theorems (Q6092347) (← links)