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Let ${\cal F}$ be a complex affine Reeb foliation of dimension $1$ on theHopf manifold ${\Bbb S}^{n+1}\times {\Bbb S}^1$. We prove that its foliatedDolbeault cohomology in degree $1$ is isomorphic to ${\Bbb C}$ by giving anexplicit generator.

Cohomologie de Dolbeault feuillet\'ee du feuilletage complexe affine de Reeb