We study the regularity and algebraicity for mappings into classical domains. Among other
things, we establish everywhere regularity and algebraicity results for C^ 2 C 2 CR maps …

We prove two rigidity results on holomorphic isometries into homogeneous Kähler
manifolds. The first shows that a Kähler-Ricci soliton induced by the homogeneous metric of …

Volume-preserving mappings between Hermitian symmetric spaces of compact type -
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We construct rational isometric holomorphic embeddings of the unit ball into higher rank
symmetric domains, first discovered by Mok, in an explicit way using Jordan triple systems …

We obtain the rigidity for local holomorphic isometric maps from B n , n ≥ 2 \documentclass[12pt]{minimal}
\usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} …

The first part of the paper studies the boundary behavior of holomorphic isometric mappings
F=(F 1,…, F m) from the complex unit ball 𝔹 n, n≥ 2, to a bounded symmetric domain Ω= Ω …

We propose a coordinate-free approach to study the holomorphic maps between the real
hyperquadrics in complex projective spaces. It is based on a notion of orthogonality on the …

Boundary characterization of holomorphic isometric embeddings between indefinite hyperbolic
spaces - ScienceDirect Skip to main contentSkip to article Elsevier logo Journals & Books Search …

On any strictly pseudoconvex CR manifold M, of CR dimension n, equipped with a positively
oriented contact form θ, we consider natural ϵ-contractions, ie, contractions g ϵ M of the …

We study the complexity of holomorphic isometries and proper maps from the complex unit
ball to type IV classical domains. We investigate on degree estimates of holomorphic …