Reflective submanifolds. IV: Classification of real forms of Hermitian symmetric spaces

DOI10.4310/JDG/1214434967zbMath0458.53033OpenAlexW1484892198WikidataQ115189143 ScholiaQ115189143MaRDI QIDQ1151612

Dominic S. P. Leung

Publication date: 1979

Published in: Journal of Differential Geometry (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.4310/jdg/1214434967

zbMATH Keywords

complex conjugationinvolutive antiholomorphic isometry

Mathematics Subject Classification ID

Global submanifolds (53C40) Differential geometry of symmetric spaces (53C35)

Related Items (15)

Enlarging totally geodesic submanifolds of symmetric spaces to minimal submanifolds of one dimension higher ⋮ Classification of para-real forms of absolutely simple para-Hermitian symmetric spaces ⋮ The intersection of two real forms in the complex hyperquadric ⋮ The intersection of two real forms in Hermitian symmetric spaces of compact type ⋮ Lagrangian Floer homology of a pair of real forms in Hermitian symmetric spaces of compact type ⋮ Totally geodesic submanifolds of regular Sasakian manifolds ⋮ Convexity of reflective submanifolds in symmetric \(R\)-spaces ⋮ Totally geodesic submanifolds in exceptional symmetric spaces ⋮ The classification of real forms of simple irreducible pseudo-Hermitian symmetric spaces ⋮ A Grassmannian description of embedding theorems for Riemannian symmetric spaces ⋮ Tame topology of arithmetic quotients and algebraicity of Hodge loci ⋮ On relation between pseudo-Hermitian symmetric pairs and para-Hermitian symmetric pairs ⋮ The intersection of two real forms in Hermitian symmetric spaces of compact type. II. ⋮ Equivariant realizations of Hermitian symmetric space of noncompact type ⋮ Symmetric submanifolds in symmetric spaces.

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