e-book Metric rigidity theorems on Hermitian locally symmetric manifolds

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Mok, Ngaiming Overview. Publication Timeline.

Most widely held works by Ngaiming Mok. Metric rigidity theorems on Hermitian locally symmetric manifolds by Ngaiming Mok Book 15 editions published in in English and Undetermined and held by WorldCat member libraries worldwide Pt.

8 Supersymmetry and Index Theorems

Background and first results. Historical background and summary of results -- ch.

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Riemannian and Hermitian symmetric manifolds -- ch. Bounded symmetric domains - the classical cases -- ch. Bounded symmetric domains - general theory -- ch. The Hermitian metric rigidity theorem for compact quotients -- ch. Further development -- ch. The Hermitian metric rigidity theorem for quotients of finite volume -- ch. The immersion problem for complex hyperbolic space forms -- ch. The Hermitian metric rigidity theorem on locally homogeneous holomorphic vector bundles -- ch.

Complex analysis : several complex variables and connections with PDE theory and geometry by Peter Ebenfelt 5 editions published in in English and held by 45 WorldCat member libraries worldwide This is a reference book for academics working in the fields of several complex variables, PDE theory and geometry. The book collects articles on most recent developments in these fields with special emphasis on interactions between them. It includes introductory and expository presentations of the relevant tools, techniques and objects for graduate and PhD students with a corresponding specialization.

Advances in Geometry

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Next Article. Relating the curvature tensor and the complex Jacobi operator of an almost Hermitian manifold. Abstract Let J be a unitary almost complex structure on a Riemannian manifold M, g.

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Hermitian metric rigidity on compact foliated manifolds | SpringerLink

About the article Received : Published Online : Published in Print : Citing Articles Here you can find all Crossref-listed publications in which this article is cited. Applications of Affine and Weyl Geometry. DOI: Higher-dimensional Osserman metrics with non-nilpotent Jacobi operators. Related Content Loading