
In this paper, the authors consider the boundary exact controllability of a one-dimensional Timoshenko-type beam fixed at right end and at left end two controls act on the transverse displacement and the rotation angle, respectively. By using the HUM method, the authors prove that the system is boundary exactly controllable in the usual energy space. In particular, the minimum time of the exact controllability is also given.
Controllability, boundary exact controllability, porous elasticity, Control/observation systems governed by partial differential equations, Rods (beams, columns, shafts, arches, rings, etc.), Timoshenko beam
Controllability, boundary exact controllability, porous elasticity, Control/observation systems governed by partial differential equations, Rods (beams, columns, shafts, arches, rings, etc.), Timoshenko beam
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