AbstractAn exposition is given of the infinitesimal orbit theory on real affine symmetric spaces. Main references are the results by Kostant and Rallis on complex symmetric spaces and the treatment by Varadarajan of the theory of orbits under the adjoint group. Partial results are due to Oshima and Matsuki. In a final chapter we consider the problem of the existence of invariant measures on the orbits in symmetric spaces
AbstractLet G be a semisimple algebraic group defined over an algebraically closed field k whose cha...
This book is intended to introduce researchers and graduate students to the concepts of causal symme...
A visible action on a complex manifold is a holomorphic action that admits a J-transversal totally r...
AbstractAn exposition is given of the infinitesimal orbit theory on real affine symmetric spaces. Ma...
AbstractFollowing the orbit method, we construct characters for algebras of invariant differential o...
We consider the action of a real semisimple Lie group G on the complexification G(C)/H-C of a semisi...
AbstractWe consider the action of a real semisimple Lie group G on the complexification GC/HC of a s...
This is a brief survey ofmy recent work on the geometry of hyperbolic (semisimple) adjoint orbits of...
A symplectic symmetric space is a connected affine symmetric manifold M endowed with a symplectic st...
AbstractWe study the absolute continuity of the measures δeX1♮⋆⋯⋆δeXm♮ and of (δeX♮)⋆l on the Rieman...
AbstractWe characterize those elements in fully symmetric spaces on the interval (0,1) or on the sem...
Dedicated to Hillel Furstenberg with respect and admiration Abstract. Let X be a symmetric space of ...
AbstractWe extend Hua’s fundamental theorem of the geometry of symmetric matrices to the infinite-di...
We formulate and prove that nilpotent orbits are “abundant” in real semisimple Lie algebras, in the ...
We study the absolute continuity of the measures δeX1♮⋆⋯⋆δeXm♮ and of (δeX♮)⋆l on the Riemannian sym...
AbstractLet G be a semisimple algebraic group defined over an algebraically closed field k whose cha...
This book is intended to introduce researchers and graduate students to the concepts of causal symme...
A visible action on a complex manifold is a holomorphic action that admits a J-transversal totally r...
AbstractAn exposition is given of the infinitesimal orbit theory on real affine symmetric spaces. Ma...
AbstractFollowing the orbit method, we construct characters for algebras of invariant differential o...
We consider the action of a real semisimple Lie group G on the complexification G(C)/H-C of a semisi...
AbstractWe consider the action of a real semisimple Lie group G on the complexification GC/HC of a s...
This is a brief survey ofmy recent work on the geometry of hyperbolic (semisimple) adjoint orbits of...
A symplectic symmetric space is a connected affine symmetric manifold M endowed with a symplectic st...
AbstractWe study the absolute continuity of the measures δeX1♮⋆⋯⋆δeXm♮ and of (δeX♮)⋆l on the Rieman...
AbstractWe characterize those elements in fully symmetric spaces on the interval (0,1) or on the sem...
Dedicated to Hillel Furstenberg with respect and admiration Abstract. Let X be a symmetric space of ...
AbstractWe extend Hua’s fundamental theorem of the geometry of symmetric matrices to the infinite-di...
We formulate and prove that nilpotent orbits are “abundant” in real semisimple Lie algebras, in the ...
We study the absolute continuity of the measures δeX1♮⋆⋯⋆δeXm♮ and of (δeX♮)⋆l on the Riemannian sym...
AbstractLet G be a semisimple algebraic group defined over an algebraically closed field k whose cha...
This book is intended to introduce researchers and graduate students to the concepts of causal symme...
A visible action on a complex manifold is a holomorphic action that admits a J-transversal totally r...
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