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Some remarks on the symplectic and Kähler geometry of toric varieties

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Abstract

Let M be a projective toric manifold. We prove two results concerning, respectively, Kähler–Einstein submanifolds of M and symplectic embeddings of the standard Euclidean ball in M. Both results use the well-known fact that M contains an open dense subset biholomorphic to \(\mathbb {{C}}^n\).


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