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- W2092060360 abstract "Let $c(t)$ be a real valued function which is analytic for $t geqq 0$ and which is such that, for some positive integer $N geqq 3$, the operator [L_N = sum_{i = 1}^N {frac{{partial ^2 }}{{partial x_i^2 }} - frac{{partial ^2 }}{{partial t^2 }}} - c(t)] satisfies Huygens’ principle in the sense of Hadamard’s “minor premise”. Let $Omega $ be a smooth, bounded domain in $R^n $, $n geqq 2$. We show that control processes which are modeled by an equation $L_n u = 0$ in the cylindrical region $Omega times [0,infty )$ are exactly controllable in any finite time T which exceeds the diameter of $Omega $ by control forces applied on the wall of the cylinder." @default.
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- W2092060360 date "1977-11-01" @default.
- W2092060360 modified "2023-09-26" @default.
- W2092060360 title "Boundary Value Control of a Class of Hyperbolic Equations in a General Region" @default.
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- W2092060360 doi "https://doi.org/10.1137/0315062" @default.
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