In this paper we estimate the minimal number of Darboux charts needed to cover a Hermitian symmetric space of compact type M in terms of the degree of their embeddings in CPN. The proof is based on the recent work of Rudyak and Schlenk (Commun Contemp Math 9(6):811–855, 2007) and on the symplectic geometry tool developed by the first author in collaboration with Loi et al. (J Sympl Geom, 2014). As application we compute this number for a large class of Hermitian symmetric spaces of compact type
• Hermitian symmetric manifolds (HSMs) and their decomposition into eu-clidean, compact and non-comp...
In this paper we address the problem of studying those Kähler manifolds whose first two coefficients...
AbstractIn this paper we study the Calabi diastasis function of Hermitian symmetric spaces. This all...
In this paper we estimate the minimal number of Darboux charts needed to cover a Hermitian symmetric...
This paper studies the geometry of Cartan–Hartogs domains from the symplectic point of view. Inspire...
Inspired by the work of G. Lu [35] on pseudo symplectic capacities we obtain several results on the ...
We show that between symmetric spaces of different types there exists a bi-symplectic map. We comput...
AbstractLet M⊂Cn be a complex n-dimensional Hermitian symmetric space endowed with the hyperbolic fo...
The quotient of a hermitian symmetric space of non-compact type by a torsionfree cocompact arithmeti...
AbstractWe show that the secant varieties of rank three compact Hermitian symmetric spaces in their ...
In a previous paper with A. Loi we introduced the so called symplectic duality between Hermitian sym...
AbstractWe study and classify a large class of minimal orbits in complex flag manifolds for the holo...
We characterize irreducible Hermitian symmetric spaces which are not of tube type, both in terms of ...
AbstractLet X=H/L be an irreducible real bounded symmetric domain realized as a real form in an Herm...
We study the Segal–Bargmann transform, or the heat transform, Ht for a compact symmetric space M = U...
• Hermitian symmetric manifolds (HSMs) and their decomposition into eu-clidean, compact and non-comp...
In this paper we address the problem of studying those Kähler manifolds whose first two coefficients...
AbstractIn this paper we study the Calabi diastasis function of Hermitian symmetric spaces. This all...
In this paper we estimate the minimal number of Darboux charts needed to cover a Hermitian symmetric...
This paper studies the geometry of Cartan–Hartogs domains from the symplectic point of view. Inspire...
Inspired by the work of G. Lu [35] on pseudo symplectic capacities we obtain several results on the ...
We show that between symmetric spaces of different types there exists a bi-symplectic map. We comput...
AbstractLet M⊂Cn be a complex n-dimensional Hermitian symmetric space endowed with the hyperbolic fo...
The quotient of a hermitian symmetric space of non-compact type by a torsionfree cocompact arithmeti...
AbstractWe show that the secant varieties of rank three compact Hermitian symmetric spaces in their ...
In a previous paper with A. Loi we introduced the so called symplectic duality between Hermitian sym...
AbstractWe study and classify a large class of minimal orbits in complex flag manifolds for the holo...
We characterize irreducible Hermitian symmetric spaces which are not of tube type, both in terms of ...
AbstractLet X=H/L be an irreducible real bounded symmetric domain realized as a real form in an Herm...
We study the Segal–Bargmann transform, or the heat transform, Ht for a compact symmetric space M = U...
• Hermitian symmetric manifolds (HSMs) and their decomposition into eu-clidean, compact and non-comp...
In this paper we address the problem of studying those Kähler manifolds whose first two coefficients...
AbstractIn this paper we study the Calabi diastasis function of Hermitian symmetric spaces. This all...