Semistability of invariant bundles over G/Gamma
classification
🧮 math.DG
math.AG
keywords
gammainvariantaffinealgebraicbundlebundlescocompactconnected
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Let $G$ be a connected reductive affine algebraic group defined over $\mathbb C$, and let $\Gamma$ be a cocompact lattice in $G$. We prove that any invariant bundle on $G/\Gamma$ is semistable.
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