Controllability of networks of one-dimensional second order p.d.e. - An algebraic approach

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We discuss controllability of systems that are initially given by boundary coupled p.d.e. of second order. Those systems may be described by modules over a certain subring R of the ring of Mikusinski operators with compact support. We show that the ring R is a Bezout domain. This property is utilized in order to derive algebraic and trajectory related controllability results.
16 pages; sections 1 and 3.2 revised; corrected typos

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