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Abeloid varieties over higher rank valued fields: Raynaud uniformization and Néron models
We study abeloid varieties over the adic space $\operatorname{Spa}(K, K^+)$, where $K$ is a complete non-Archimedean field and $K^+$ is a valuation ring of arbitrary rank. We extend the well-known Raynaud uniformization to this setting. We also show the existence of suitable Néron models in algebrai
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