摘要

Let X be a geometrically irreducible smooth projective curve, of genus at least three, defined over the field of real numbers. Let G be a connected reductive affine algebraic group, defined over R, such that G is nonabelian and has one simple factor. We prove that the isomorphism class of the moduli space of principal G-bundles on X determine uniquely the isomorphism class of X.

  • 出版日期2017-6

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