Lie algebras graded by finite root systems and the intersection matrix algebras of Slodowy.
Lie algebras graded by the root system .
Lie algebras of a class of top spaces.
Lie algebras of derivations and affine algebraic geometry over fields of characteristic 0.
Lie algebras of formal power series.
Lie algebras of least cohomology.
Lie algebras of vector fields and generalized foliations.
The main result is a Pursell-Shanks type theorem describing isomorphism of the Lie algebras of vector fields preserving generalized foliations. The result includes as well smooth as real-analytic and holomorphic cases.
Lie algebras with a given lattice of ideals.
We give a complete classification of Lie Algebras whose lattice of ideals has the length ≤ 2.
Lie bialgebras real cohomology.
Lie brackets and real analyticity in control theory
Lie group analysis of mixed convection flow with mass transfer over a stretching surface with suction or injection.
Lie groups with no left invariant complex structures
Lie powers of infinite-dimensional modules.
Lie quasi-bialgebras with quasi-triangular decomposition.
Lie Semialgebras are Real Phenomena.
Lie semialgebras in reductive Lie algebras.
Lie solvable groups algebras of derived length three.
Let K be a field of characteristic p > 2 and let G be a group. Necessary and sufficient conditions are obtained so that the group algebra KG is strongly Lie solvable of derived length at most 3. It is also shown that these conditions are equivalent to KG Lie solvable of derived length 3 in characteristic p ≥ 7.
Lie superalgebras graded by the root system .
Lie supergroups obtained from 3-dimensional Lie superalgebras associated to the adjoint representation and having a 2-dimensional derived ideal.
Lie theory and the Chern–Weil homomorphism