Spectral Assignability of Systems with Scalar Control and Application to a Degenerate Hyperbolic System

Document Type

Article

Publication Date

1-1-1986

Identifier/URL

40543510 (Pure); 0023031388 (QABO)

Abstract

Some distributed-parameter systems with scalar boundary control can be represented as systems with Hilbert spaces for which the input functionals may not be continuous but are admissible in some sense. A spectral assignability result is proved for such systems. The conditions needed are that the system should be approximately controllable and that feedback relations of a certain type are continuous. These conditions are shown to be satisfied by systems that are exactly controllable. The general results are applied to a degenerate hyperbolic system; it is shown to be exactly controllable, and a spectral assignability result is obtained.

DOI

10.1109/cdc.1986.267174

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