zbMath1125.17301MaRDI QIDQ4373815
E. A. De Kerf, A. P. E. ten Kroode, G. G. A. Bäuerle
Publication date: 22 January 1998
Title: zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Representations of Lie algebras and Lie superalgebras, algebraic theory (weights) (17B10)
Kac-Moody (super)algebras; extended affine Lie algebras; toroidal Lie algebras (17B67)
Virasoro and related algebras (17B68)
Applications of Lie (super)algebras to physics, etc. (17B81)
Infinite-dimensional groups and algebras motivated by physics, including Virasoro, Kac-Moody, (W)-algebras and other current algebras and their representations (81R10)
Solvable, nilpotent (super)algebras (17B30)
Simple, semisimple, reductive (super)algebras (17B20)
Introductory exposition (textbooks, tutorial papers, etc.) pertaining to nonassociative rings and algebras (17-01)
Lie algebras and Lie superalgebras (17Bxx)
Central extensions of 2-filiform Leibniz algebras,
On the classification of bilinear maps with radical of a fixed codimension,
Unnamed Item,
Central extensions of filiform Zinbiel algebras,
Central extensions of null-filiform and naturally graded filiform non-Lie Leibniz algebras,
Current Hom-Lie algebras,
Central extensions of 3-dimensional Zinbiel algebras,
Lie algebra of column-finite infinite matrices: ideals and derivations,
Little strings, quasi-topological sigma model on loop group, and toroidal Lie algebras,
The algebraic classification of nilpotent Tortkara algebras,
Central extensions of 4-dimensional binary Lie algebras,
Self-consistent-field method and τ-functional method on group manifold in soliton theory. II. Laurent coefficients of soliton solutions for sl̂n and for sûn,
The algebraic classification of nilpotent associative commutative algebras,
On Extensions, Lie-Poisson Systems, and Dissipations,
The classification of n-dimensional anticommutative algebras with (n − 3)-dimensional annihilator,
HUNTING FOR THE NEW SYMMETRIES IN CALABI–YAU JUNGLES,
The Variety of Nilpotent Tortkara Algebras,
Central extensions of filiform associative algebras,
Canonical analysis of E6(6)(R) invariant five dimensional (super-)gravity
