Stability of x(t)=Ax(t)+Bx(t- tau )

From MaRDI portal
Publication:3828360

DOI10.1109/9.28025zbMath0674.34076OpenAlexW2463473069MaRDI QIDQ3828360

Hideki Kokame, Takehiro Mori

Publication date: 1989

Published in: IEEE Transactions on Automatic Control (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1109/9.28025



Related Items

Further results on the robust stability of linear systems with a single time delay, Robust stability for linear uncertain time-delay systems with delay-dependence, The stabilizability of integro-differential systems with two distributed delays, Robust H∞ controller design for time-varying uncertain linear systems with time-varying state and control delays, Independent of delay stability criteria for uncertain linear state space models, The stability relation between ordinary and delay-integro-differential equations, A note on the stability of uncertain time-lag systems, New results for the stability of uncertain time-delay systems, Robust stability of interval time-delay systems with delay-dependence, Simple observer-based control law for time lag systems, On \(\alpha\)-stability criteria of nonlinear systems with multiple time delays, Stability of perturbed systems with time-varying delays, A finite Lyapunov matrix-based stability criterion for linear delay systems via piecewise linear approximation, A new stability criterion and its application to robust stability analysis for linear systems with distributed delays, Robust stability of uncertain time-delay systems and its stabilization by variable structure control, Exponential stability criteria of uncertain systems with multiple time delays., Wavelet-based method for stability analysis of vibration control systems with multiple delays, Multiplicity-induced-dominancy in parametric second-order delay differential equations: Analysis and application in control design, Stability criterion for LQ regulators including delayed perturbations, Criteria for stability in approximate delay systems, Exponential stability of nonlinear differential delay equations, A novel stability criterion for interval time-delay chaotic systems via the evolutionary programming approach, Further results on stability of \(\dot x(t)=Ax(t)+Bx(t-\tau)\), On stability of linear time-delay systems with multiple delays, Optimal control in teleoperation systems with time delay: a singular perturbation approach, Further results on stability of \(\dot X(t) = AX(t) + BX(t-\tau{})\), The influence of global cues and local coupling on the rate of synchronization in the presence of time delays, Synchronization of chaotic neurons coupled with gap junction with time delays in external electrical stimulation, On control of Hopf bifurcation in time-delayed neural network system, Technical note Simple criteria for stability of neutral systems with multiple delays, New results on robust stability for differential-difference systems with affine linear parametric uncertainty, Criteria for robust stability and stabilization of uncertain linear systems with state delay, Further results on the robust stability of linear systems including delayed perturbations, \(H_{\infty}\) control for a class of structured time-delay systems, Robust stability analysis of time-delay systems using parameter-plane and parameter-space methods, Decay function estimation for linear time delay systems via the Lambert W function, Stability of retarded delay differential systems, A feedback control law for nonlinear time lag systems, \(H_{\infty}\)-controllers for time-delay systems using linear matrix inequalities, A linear matrix inequality approach for robust control of systems with delayed states, Robust stability for a type of uncertain time-delay systems, Exponential stability tests for linear delayed differential systems depending on all delays, Stability criterion for linear systems with nonlinear delayed perturbations, Robust stability analysis of interval systems with multiple time-varying delays: Evolutionary programming approach, Counting characteristic roots of linear delay differential equations. II: From argument principle to rightmost root assignment methods