Add to ORKGWe construct invariant complex structures of a compact 3-symmetric space by means of the canonical almost complex structure of the underlying manifold and some involutions of a Lie group. Moreover, by making use of graded Lie algebras and some invariant structures of affine symmetric spaces, we classify half dimensional, totally real and totally geodesic submanifolds of a compact 3-symmetric space with respect to each invariant complex structure
A substantial proper submanifold M of a Riemannian symmetric space S is called a curved Lie triple i...
Abstract. A realization of a ε-family of semisimple symmetric spaces {G/Hε} in a compact real analyt...
We give a complete classification of left-invariant sub-Riemannian structures on three dimensional L...
We prove that a half dimensional, totally real and totally geodesic submanifold of a compact Riemann...
AbstractIn this article, relations between the root space decomposition of a Riemannian symmetric sp...
Abstract: Let E be a Euclidean n-dimensional vector space. A partially complex structure with dimens...
AbstractThe object of the present paper is to study the invariant submanifolds of (LCS)n-manifolds. ...
This book provides a classification of all three-dimensional complex manifolds for which there exist...
We define flag structures on a real three manifold M as the choice of two complex lines on the compl...
Abstract. Let M be an irreducible Riemannian symmetric space. The index i(M) of M is the minimal cod...
One of the fundamental problems in the theory of submanifolds is to establish optimal relationships ...
AbstractWe obtain the full classification of invariant symplectic, (almost) complex and Kähler struc...
Let M be an irreducible Riemannian symmetric space. The index i(M) of M is the minimal codimension o...
We obtain the full classification of invariant symplectic, (almost) complex and Kähler structures, t...
Abstract: It is shown that the Hermitian-symmetric space CP1 × CP1 × CP1 and the flag manifold F1,2 ...
A substantial proper submanifold M of a Riemannian symmetric space S is called a curved Lie triple i...
Abstract. A realization of a ε-family of semisimple symmetric spaces {G/Hε} in a compact real analyt...
We give a complete classification of left-invariant sub-Riemannian structures on three dimensional L...
We prove that a half dimensional, totally real and totally geodesic submanifold of a compact Riemann...
AbstractIn this article, relations between the root space decomposition of a Riemannian symmetric sp...
Abstract: Let E be a Euclidean n-dimensional vector space. A partially complex structure with dimens...
AbstractThe object of the present paper is to study the invariant submanifolds of (LCS)n-manifolds. ...
This book provides a classification of all three-dimensional complex manifolds for which there exist...
We define flag structures on a real three manifold M as the choice of two complex lines on the compl...
Abstract. Let M be an irreducible Riemannian symmetric space. The index i(M) of M is the minimal cod...
One of the fundamental problems in the theory of submanifolds is to establish optimal relationships ...
AbstractWe obtain the full classification of invariant symplectic, (almost) complex and Kähler struc...
Let M be an irreducible Riemannian symmetric space. The index i(M) of M is the minimal codimension o...
We obtain the full classification of invariant symplectic, (almost) complex and Kähler structures, t...
Abstract: It is shown that the Hermitian-symmetric space CP1 × CP1 × CP1 and the flag manifold F1,2 ...
A substantial proper submanifold M of a Riemannian symmetric space S is called a curved Lie triple i...
Abstract. A realization of a ε-family of semisimple symmetric spaces {G/Hε} in a compact real analyt...
We give a complete classification of left-invariant sub-Riemannian structures on three dimensional L...