Rigidity of Irreducible Hermitian Symmetric Spaces of the Compact Type under Kähler Deformation

Abstract

Let S be a Hermitian symmetric space of the compact type. It follows from Bott [Bo] that the complex structure of S is infinitesimally rigid. In the special case where S = P × P is a product of two Riemann spheres, it is well-known that S can be holomorphically deformed to any Hirzebruch surface Σa with a even. In the case where S is irreducible, following… (More)

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