summary:We study the conditions when locally homogeneous curves in homogeneous spaces admit a natural projective parameter. In particular, we prove that this is always the case for trajectories of homogeneous nilpotent elements in parabolic spaces. On algebraic level this corresponds to the generalization of Morozov–Jacobson theorem to graded semisimple Lie algebras
Abstract. Rigidity questions on rational homogeneous spaces arise naturally as higher dimen-sional g...
Abstract. In this paper we describe moving frames and differential invari-ants for curves in two dif...
Let $H_{d,g}$ denote the Hilbert scheme of locally Cohen-Macaulay curves of degree $d$ and genus $g$...
summary:We study the conditions when locally homogeneous curves in homogeneous spaces admit a natura...
summary:We show how to specify preferred parameterisations on a homogeneous curve in an arbitrary ho...
Abstract. We show how to specify preferred parameterisations on a homogeneous curve in an arbitrary ...
Local symplectic algebra of quasi-homogeneous curves by Wojciech Domitrz (Warszawa) Abstract. We stu...
We provide a characterization of homogeneous spaces under a reductive group scheme such that the ge...
Let alpha be a C(infinity) curve in a homogeneous space G/H. For each point x on the curve, we consi...
Abstract. In this paper we describe an sl2 representation in the space of differential invariants of...
The question (raised in [7]) whether every homogeneous family of separators of a locally connected m...
We propose definitions of homogeneity and projective equivalence for systems of ordinary differentia...
Let G be a semi-simple algebraic group over a field k. Projective G-homogeneous varieties are proje...
We consider a class of Lipschitz vector fields S: Omega --> R-n whose values lie in a suitable cone ...
The uniform position principle states that, given an irreducible nondegenerate curve C in the projec...
Abstract. Rigidity questions on rational homogeneous spaces arise naturally as higher dimen-sional g...
Abstract. In this paper we describe moving frames and differential invari-ants for curves in two dif...
Let $H_{d,g}$ denote the Hilbert scheme of locally Cohen-Macaulay curves of degree $d$ and genus $g$...
summary:We study the conditions when locally homogeneous curves in homogeneous spaces admit a natura...
summary:We show how to specify preferred parameterisations on a homogeneous curve in an arbitrary ho...
Abstract. We show how to specify preferred parameterisations on a homogeneous curve in an arbitrary ...
Local symplectic algebra of quasi-homogeneous curves by Wojciech Domitrz (Warszawa) Abstract. We stu...
We provide a characterization of homogeneous spaces under a reductive group scheme such that the ge...
Let alpha be a C(infinity) curve in a homogeneous space G/H. For each point x on the curve, we consi...
Abstract. In this paper we describe an sl2 representation in the space of differential invariants of...
The question (raised in [7]) whether every homogeneous family of separators of a locally connected m...
We propose definitions of homogeneity and projective equivalence for systems of ordinary differentia...
Let G be a semi-simple algebraic group over a field k. Projective G-homogeneous varieties are proje...
We consider a class of Lipschitz vector fields S: Omega --> R-n whose values lie in a suitable cone ...
The uniform position principle states that, given an irreducible nondegenerate curve C in the projec...
Abstract. Rigidity questions on rational homogeneous spaces arise naturally as higher dimen-sional g...
Abstract. In this paper we describe moving frames and differential invari-ants for curves in two dif...
Let $H_{d,g}$ denote the Hilbert scheme of locally Cohen-Macaulay curves of degree $d$ and genus $g$...