33 citations · 90 across the 37 of their papers we have counts for
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Cohomology of perfect Lie algebras
Dietrich Burde, Friedrich Wagemann
We study the adjoint cohomology of perfect Lie algebras over the complex numbers. For the family of perfect Lie algebras we obtain…
Deformations of the Lie algebra o(5) in characteristics 3 and 2
Sofiane Bouarroudj, Alexei Lebedev, Friedrich Wagemann
The finite dimensional simple modular Lie algebras with Cartan matrix cannot be deformed if the characteristic p of the ground field is equal to 0 or greater than 3. If p=3, the or…
Cohomology and deformations of the infinite dimensional filiform Lie algebra m_2
Alice Fialowski, Friedrich Wagemann
Denote $\fm_2$ the infinite dimensional -graded Lie algebra defined by the basis for and by relations for all , …
Cohomology and deformations of the infinite dimensional filiform Lie algebra m_0
Alice Fialowski, Friedrich Wagemann
Denote m_0 the infinite dimensional N-graded Lie algebra defined by basis e_i, i>= 1 and relations [e_1,e_i] = e_(i+1) for all i>=2. We compute in this article the bracket structur…