We prove a rigidity type result for stratified nilpotent Lie algebras which gives a positive answer to a special case of a conjecture formulated by M. Cowling and of another conjecture formulated by A. Kor \u301anyi
Abstract. Let G be a Lie group and H a connected Lie subgroup of G. Given any discontinuous subgroup...
Let G be a Lie group and H a connected Lie subgroup of G. Given any discontinuous subgroup Γ for the...
Let G be a Lie group and H a connected Lie subgroup of G. Given any discontinuous subgroup Γ for the...
In the present paper we study the rigidity of 2-step Carnot groups, or equivalently, of graded 2-ste...
A Carnot algebra is a graded nilpotent Lie algebra L = L1 ⊕ ⋯ ⊕Lr generated by L1. The bidimension o...
A Carnot algebra is a graded nilpotent Lie algebra L = L1 ⊕ ⋯ ⊕Lr generated by L1. The bidimension o...
A Carnot algebra is a graded nilpotent Lie algebra L = L1 ⊕ · · · ⊕ Lr generated by L1. The bi-d...
In the class of stratified groups endowed with a left invariant Carnot-Carathéodory distance, we giv...
This thesis was inspired by work of M. Cowling, F. De Mari, A. Koranyi and M. Reimann, who studied m...
none3noA Carnot group G is a connected, simply connected, nilpotent Lie group with stratied Lie alge...
We provide a new proof to the known result on rigidity of Iwasawa nilpotent Lie groups [5, 12]. More...
A Carnot group G is a connected, simply connected, nilpotent Lie group with stratified Lie algebra. ...
Let $N\subset GL(n,R)$ be the group of upper triangular matrices with $1$s on the diagonal, equipped...
Stratified groups are those simply connected Lie groups whose Lie algebras admit a derivation for wh...
In this article we consider contact mappings on Carnot groups. Namely, we are interested in those ma...
Abstract. Let G be a Lie group and H a connected Lie subgroup of G. Given any discontinuous subgroup...
Let G be a Lie group and H a connected Lie subgroup of G. Given any discontinuous subgroup Γ for the...
Let G be a Lie group and H a connected Lie subgroup of G. Given any discontinuous subgroup Γ for the...
In the present paper we study the rigidity of 2-step Carnot groups, or equivalently, of graded 2-ste...
A Carnot algebra is a graded nilpotent Lie algebra L = L1 ⊕ ⋯ ⊕Lr generated by L1. The bidimension o...
A Carnot algebra is a graded nilpotent Lie algebra L = L1 ⊕ ⋯ ⊕Lr generated by L1. The bidimension o...
A Carnot algebra is a graded nilpotent Lie algebra L = L1 ⊕ · · · ⊕ Lr generated by L1. The bi-d...
In the class of stratified groups endowed with a left invariant Carnot-Carathéodory distance, we giv...
This thesis was inspired by work of M. Cowling, F. De Mari, A. Koranyi and M. Reimann, who studied m...
none3noA Carnot group G is a connected, simply connected, nilpotent Lie group with stratied Lie alge...
We provide a new proof to the known result on rigidity of Iwasawa nilpotent Lie groups [5, 12]. More...
A Carnot group G is a connected, simply connected, nilpotent Lie group with stratified Lie algebra. ...
Let $N\subset GL(n,R)$ be the group of upper triangular matrices with $1$s on the diagonal, equipped...
Stratified groups are those simply connected Lie groups whose Lie algebras admit a derivation for wh...
In this article we consider contact mappings on Carnot groups. Namely, we are interested in those ma...
Abstract. Let G be a Lie group and H a connected Lie subgroup of G. Given any discontinuous subgroup...
Let G be a Lie group and H a connected Lie subgroup of G. Given any discontinuous subgroup Γ for the...
Let G be a Lie group and H a connected Lie subgroup of G. Given any discontinuous subgroup Γ for the...