Algebraic characterization of approximate controllability of behaviours of spatially invariant systems
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algebraicapproximatebehaviourscharacterizationcontrollabilityinvariantspatiallysystems
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An algebraic characterization of the property of approximate controllability is given, for behaviours of spatially invariant dynamical systems, consisting of distributional solutions, that are periodic in the spatial variables, to a system of homogeneous, linear, constant coefficient partial differential equations corresponding to a polynomial matrix.
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