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We consider an open bounded set Ω ⊂ R n and a family {K (t)} t≥0 of orthogonal matrices of R n. Set Ω t = {x ∈ R n ; x = K(t)y, for all y ∈ Ω}, whose boundary is Γ t. We denote by Q the noncylindrical domain given by Q = 0<t<T {Ω t × {t}}, with the regular lateral boundary = 0<t<T {Γ t × {t}}. In this paper we investigate the boundary exact con-trollability… (More)

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