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Minimal Immersions of Symmetric Spaces into Spheres
Minimal Immersions into Euclidean Space and into Spheres
The LaplaceBeltrami Operator of a Homogeneous Space
65 other sections not shown
action acts analytic assume Banach space boundary boundary components bounded called closed compact complex condition connected consider consists constant contained continuous convergence Corollary corresponding defined definite denote determined differential domain element elementary spherical function equal equation equivalent example exists extend fact field finite fixed follows formula give given harmonic Hence Hermitian identity immersion implies invariant irreducible isotropy Lemma Let G Lie algebra Lie group linear manifold Math maximal means measure metric minimal Moreover noncompact normal operator orbit orthogonal particular Poisson integral problem projection proof Proposition prove rank reducible representation respect restriction result Riemannian roots satisfies semisimple simple structure subgroup of G subset subspace Suppose symmetric spaces Theorem theory tion transform unique unitary vector
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