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1 INTRODUCTION Let us consider the following boundary-value problem for the biharmonic operator with constant attenuation posed in a bounded domain Ω ⊂ ℝ n , n ≥ 3 $$ \Omega \subset {\mathrm{\mathbb{R}}}^n,n\ge 3 $$ with a smooth boundary ∂ Ω $$ \mathrm{\partial \Omega } $$ : Δ 2 u − k 2 − i k b 2 u + q u = 0 in Ω , u = f on ∂ Ω , Δ u = g on ∂ Ω .
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