DOIAbstract
AbstractWe characterize those elements in fully symmetric spaces on the interval (0,1) or on the semi-axis (0,∞) whose orbits are the norm-closed convex hull of their extreme points
AbstractWe characterize those elements in fully symmetric spaces on the interval (0,1) or on the semi-axis (0,∞) whose orbits are the norm-closed convex hull of their extreme points
In this paper we prove a generalization of the convexity theorem in [3] for a symmetric space G/H. H...
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...
AbstractWe characterize those elements in fully symmetric spaces on the interval (0,1) or on the sem...
We develop the basic theory of a general class of symmetric spaces, called lineated symmetric spaces...
AbstractFollowing the orbit method, we construct characters for algebras of invariant differential o...
Let CG be a set of symmetric norms on R2 such that p(0, 1) = p(1, 0) = 1 for any norm p in CG. Our q...
AbstractAn exposition is given of the infinitesimal orbit theory on real affine symmetric spaces. Ma...
Abstract We attempt a broad exploration of properties and connections between the symmetry function ...
[EN] The Krein-Milman theorem states that every compact convex subset in a locally compact convex sp...
Dedicated to Hillel Furstenberg with respect and admiration Abstract. Let X be a symmetric space of ...
We consider the action of a real semisimple Lie group G on the complexification G(C)/H-C of a semisi...
AbstractThe convex polytope of all stochastic and symmetric matrices is considered and its extreme p...
AbstractWe consider the action of a real semisimple Lie group G on the complexification GC/HC of a s...
AbstractIn this paper, we prove that there exist at least two geometrically distinct brake orbits in...
In this paper we prove a generalization of the convexity theorem in [3] for a symmetric space G/H. H...
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...
AbstractWe characterize those elements in fully symmetric spaces on the interval (0,1) or on the sem...
We develop the basic theory of a general class of symmetric spaces, called lineated symmetric spaces...
AbstractFollowing the orbit method, we construct characters for algebras of invariant differential o...
Let CG be a set of symmetric norms on R2 such that p(0, 1) = p(1, 0) = 1 for any norm p in CG. Our q...
AbstractAn exposition is given of the infinitesimal orbit theory on real affine symmetric spaces. Ma...
Abstract We attempt a broad exploration of properties and connections between the symmetry function ...
[EN] The Krein-Milman theorem states that every compact convex subset in a locally compact convex sp...
Dedicated to Hillel Furstenberg with respect and admiration Abstract. Let X be a symmetric space of ...
We consider the action of a real semisimple Lie group G on the complexification G(C)/H-C of a semisi...
AbstractThe convex polytope of all stochastic and symmetric matrices is considered and its extreme p...
AbstractWe consider the action of a real semisimple Lie group G on the complexification GC/HC of a s...
AbstractIn this paper, we prove that there exist at least two geometrically distinct brake orbits in...
In this paper we prove a generalization of the convexity theorem in [3] for a symmetric space G/H. H...
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...
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