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Periodic Hamiltonian approximation and Oka complements in \mathbb{C^2}
We combine periodic Hamiltonian transport with attracting basins to prove that the complements in \(\C^2\) of closed tubes \(\{z:\max_j|\im z_j|\leqδ\}\), \(δ\geq0\), and products of closed annuli with positive inner radii are Oka manifolds. Scalar approximation on \((\C^*)^2\) and complete Laurent-
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