Rogers, E. and Owens, D.H.
Lyapunov stability theory and performance bounds for a class of 2D linear systems
Multidimensional Systems and Signal Processing, 7, (2), . (doi:10.1007/BF01827812).
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Repetitive processes are a class of 2D systems characterised by a series of sweeps, or passes, through dynamics defined over a finite fixed duration with explicit interaction between successive outputs. The unique control problem is that the output sequence can contain oscillations which increase in amplitude from pass to pass. In this paper, a new Lyapunov equation based stability result is developed for one sub-class of practical interest together with a detailed treatment of how it can be tested, This result is then used to derive bounds on expected system performance.
|Digital Object Identifier (DOI):
||linear repetitive processes, dynamic boundary conditions, behavioral approach
||Southampton Wireless Group
||07 Mar 2004
||17 Apr 2017 23:32
|Further Information:||Google Scholar|
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