Abstract
In studying the limit behavior of the operator defined by the method HUM for the exact controllability of hyperbolic systems on a thin domain Ω×(0,ε) in Rn+1, we observe that as ε goes to zero, this operator will not tend to the corresponding operator defined by HUM on the domain Ω in Rn. We make a correction for the operator on the thin domain so as to get the desired limit behavior.
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