Results 231 to 240 of about 858 (252)
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Abelian Groups with Solvable Lie Endomorphism Rings
Russian MathematicsA description has been obtained of all divisible, primary, as well as separable and algebraically compact torsion-free groups, the Lie endomorphism ring of which is solvable.
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Lie solvable group algebras and solvable unit group
2007This note is a short survey of recent results and open problems in the framework of Lie solvable group algebras.
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Rigidity of group actions on solvable Lie groups
Mathematische Annalen, 2000In this paper, as in other mathematical studies, a crystallographic group denotes a space group which is a discrete cocompact subgroup of the Euclidean group \(E(d)=\mathbb{R}^d\rtimes O(d)\). Space groups are not only important from the point of view of physics, as symmetry groups of crystals, but mathematically as well, because of interrelations ...
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Controllability of right-invariant systems on solvable lie groups
Journal of Dynamical and Control Systems, 1997Following the lines of his paper reviewed above, the author gives various conditions that are necessary or sufficient (sometimes both) for the controllability of invariant affine control systems on Lie groups. The main hypothesis made is the existence of codimension-one subgroups what makes the author's ``hypersurface principle'' work.
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Local derivations on Solvable Lie algebras
Linear and Multilinear Algebra, 2021Abror Khudoyberdiyev, Sh A Ayupov
exaly
On the Cohomology of Lattices in Solvable Lie Groups
The Annals of Mathematics, 1966openaire +2 more sources
Homogeneous Geodesics of $4$-dimensional Solvable Lie Groups
International Electronic Journal of GeometryWe study homogeneous geodesics in $4$-dimensional solvable Lie groups $\mathrm{Sol}_0^4$, $\mathrm{Sol}_1^4$, $\mathrm{Sol}_{m,n}$ and $\mathrm{Nil}_4$.
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Holonomy Groups of Solvable Lie Foliations
1997Following C. Ehresmann, to every foliated manifold one associates a pseudogroup of transformations that represents the transverse structure of the foliation. Conversely, every pseudogroup comes from a foliated manifold.
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On S-Subgroups of Solvable Lie Groups
American Journal of Mathematics, 1970openaire +2 more sources
Isotropy of non-nilpotent Riemannian solvable Lie groups
Annals of Global Analysis and Geometry, 1996Ignacio Bajo, Bajo Ignacio
exaly

