AbstractIn [T. Kimura, M.S. Tanaka, Totally geodesic submanifold in compact symmetric spaces of rank two, Tokyo J. Math., in press], the authors obtained the global classification of the maximal totally geodesic submanifolds in compact connected irreducible symmetric spaces of rank two. In this paper, we determine their stability as minimal submanifolds in compact symmetric spaces of rank two
The index of a Riemannian symmetric space is the minimal codimension of a proper totally geodesic su...
none2siIn constant curvature spaces, there are many characterizations of geodesic balls as optimal d...
AbstractIn this paper we construct new examples of symmetric non-totally geodesic submanifolds in ir...
AbstractIn [T. Kimura, M.S. Tanaka, Totally geodesic submanifold in compact symmetric spaces of rank...
We gave a complete list of totally geodesic submanifolds of maximal rank in symmetric spaces of nonc...
Abstract. Let M be an irreducible Riemannian symmetric space. The index i(M) of M is the minimal cod...
Let M be an irreducible Riemannian symmetric space. The index i(M) of M is the minimal codimension o...
We determine the stability of totally geodesic submanifolds in a compact symmetric space, which are ...
International audienceWe consider the decomposition of a compact-type symmetric space into a product...
International audienceWe consider the decomposition of a compact-type symmetric space into a product...
Abstract. Let M be an irreducible Riemannian symmetric space. The index of M is the minimal codimens...
AbstractIn this article, relations between the root space decomposition of a Riemannian symmetric sp...
Abstract. Stable compact minimal submanifolds of the product of a sphere and any Riemannian manifold...
Stable compact minimal submanifolds of the product of a sphere and any Riemannian manifold are class...
A compact minimal Lagrangian submanifold immersed in a Kahler manifold is called Hamiltonian stable ...
The index of a Riemannian symmetric space is the minimal codimension of a proper totally geodesic su...
none2siIn constant curvature spaces, there are many characterizations of geodesic balls as optimal d...
AbstractIn this paper we construct new examples of symmetric non-totally geodesic submanifolds in ir...
AbstractIn [T. Kimura, M.S. Tanaka, Totally geodesic submanifold in compact symmetric spaces of rank...
We gave a complete list of totally geodesic submanifolds of maximal rank in symmetric spaces of nonc...
Abstract. Let M be an irreducible Riemannian symmetric space. The index i(M) of M is the minimal cod...
Let M be an irreducible Riemannian symmetric space. The index i(M) of M is the minimal codimension o...
We determine the stability of totally geodesic submanifolds in a compact symmetric space, which are ...
International audienceWe consider the decomposition of a compact-type symmetric space into a product...
International audienceWe consider the decomposition of a compact-type symmetric space into a product...
Abstract. Let M be an irreducible Riemannian symmetric space. The index of M is the minimal codimens...
AbstractIn this article, relations between the root space decomposition of a Riemannian symmetric sp...
Abstract. Stable compact minimal submanifolds of the product of a sphere and any Riemannian manifold...
Stable compact minimal submanifolds of the product of a sphere and any Riemannian manifold are class...
A compact minimal Lagrangian submanifold immersed in a Kahler manifold is called Hamiltonian stable ...
The index of a Riemannian symmetric space is the minimal codimension of a proper totally geodesic su...
none2siIn constant curvature spaces, there are many characterizations of geodesic balls as optimal d...
AbstractIn this paper we construct new examples of symmetric non-totally geodesic submanifolds in ir...