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In [5], an asymptotically practical stability condition of impulsive discrete systems with time delays has been provided by using Lyapunov stability theory and a Razumikhin type technique.
In this paper the exponentially practical stability is derived for an impulsive discrete time system with delay by using Lyapunov stability theory and a Razumikhin type technique.
Although numerous precision-enhancing techniques have been proposed for direct manipulation techniques, we instead opted for a basic "virtual hand" type technique using the Polhemus-tracked wand.
By employing Lyapunov stability theory and a Razumikhin type technique, exponential stability criteria of impulsive discrete time system with delay have been derived.
By using Lyapunov stability theory and a Razumikhin type technique, some new criteria for the exponentially practical stability of impulsive discrete time system with delay are established.
From this observation, a patch type technique is developed based on the eigenvector for one mesh quality to provide an eigenvalue error indicator.
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