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Little attention has been paid towards discrete-time systems with delay.
Wang and Ding [9] considered asymptotic stability and exponential stability of impulsive control systems with delay.
Problems of optimal control of systems with delay are considered in [9, 10].
Remark 7. It seems that a possible generalization to systems with delay will be possible.
Below, we consider a similar approach for studying the stability of difference systems with delay.
Recent results on controllability of systems with delay are collected in [11 14].
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New Jersey transit trains are running, as are all New York City public transit systems, with delays.
Bastinec [1] gives the sufficient condition for exponential stability and estimation of solutions of linear differential systems with delay-dependence.
Therefore, the extension of this concept to WLAN-based systems with delay-sensitive applications seems to be the most tractable approach to asset their efficiency.
The delay-limited capacity characterizes the impact of coding length [15] or the queueing length [13], and the EE problems for different systems with delay-limited capacity were considered in [17,18].
A method for stability analysis of systems with delay-dependent coefficients developed in our previous work is further extended and applied to tackle the particular form of systems considered in this paper.
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