spaces on bounded symmetric domains
H² spaces of generalized half-planes
Hardy spaces and analytic continuation of Bergman spaces
Hardy spaces on two-sheeted covering semigroups.
Harmonic majorants for plurisubharmonic functions on bounded symmetric domains with applications to the spaces H... and N*.
Hermitian metrics of semi-negative curvature on quotients of bounded symmetric domains.
Hodge type of subvarieties of compact hermitian symmetric spaces.
Holomorphic automorphisms and collective compactness in J*-algebras of operator
Let G be the Banach-Lie group of all holomorphic automorphisms of the open unit ball in a J*-algebra of operators. Let be the family of all collectively compact subsets W contained in . We show that the subgroup F ⊂ G of all those g ∈ G that preserve the family is a closed Lie subgroup of G and characterize its Banach-Lie algebra. We make a detailed study of F when is a Cartan factor.
Holomorphic immersions between compact hyperbolic space forms.
Holomorphic retractions and boundary Berezin transforms
In an earlier paper, the first two authors have shown that the convolution of a function continuous on the closure of a Cartan domain and a -invariant finite measure on that domain is again continuous on the closure, and, moreover, its restriction to any boundary face depends only on the restriction of to and is equal to the convolution, in , of the latter restriction with some measure on uniquely determined by . In this article, we give an explicit formula for in terms of ,...
Holomorphic torsion on Hermitian symmetric spaces.
Holomorphy angles and sectional curvature in Hermitian elliptic planes over fields and tensor products of fields.
Homogeneous Algebraic Varieties Defined by Jordan Pairs.
Horizontal SL2-Orbits in Flag Domains.
Hyperbolicity and branched coverings.
Hyperbolicity properties of quotient surfaces by freely operating arithmetic lattices
Let be a bounded symmetric domain in and an irreducible arithmetic lattice which operates freely on . We prove that the cusp–compactification of is hyperbolic.