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Boundary Controllability for the Quasilinear Wave Equations Coupled in Parallel

机译:平行耦合拟线性波动方程的边界可控性

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We study the boundary exact controllability for a system of two quasilinear wave equations coupled in parallel with springs and viscous terms. We prove the locally exact controllability around superposition equilibria under some checkable geometrical conditions. Our results show that exact controllability is geometrical characters of a Riemannian metric, given by the coefficients and equilibria of the system.
机译:我们研究了两个与弹簧和粘性项并联的准线性波动方程组的边界精确可控制性。我们证明了在某些可检查的几何条件下,围绕叠加平衡的局部精确可控性。我们的结果表明,精确的可控制性是黎曼度量的几何特征,由系统的系数和均衡性给出。

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