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Isotopes of Hurwitz algebras      Isotopes  Hurwitz algebras        2011/1/19
We study algebras that are isotopic to Hurwitz algebras. Isomorphism classes of such algebras are shown to correspond to orbits of a certain group action. An explicit, geometrically intutive descript...
In this paper, linear bases for the partially commutative Lie alge-bras are found. The method of the Gr¨obner–Shirshov bases is used.
The u-homology formulas for unitarizable modules at negative levels over classical Lie algebras of infinite rank of types gl(n), sp(2n) and so(2n) are obtained.As a consequence, we recover the Enright...
Given an element P(X1, . . . ,Xd) of the free Lie K-algebra Ld, for any Lie algebra g we can consider the induced polynomial map P : gd → g. Assuming that K is an arbitrary field of characteristic 6= ...
We consider dimensional reduction of the Bagger-Lambert-Gustavsson theory to a zero-dimensional 3-Lie algebra model and construct various stable solutions corresponding to quantized Nambu-Poisson mani...
We initiate and develop the theory of finite W-superalgebras W  associated to the queer Lie superalgebra g = q(N) and a nilpotent linear func-tional  ∈ g ¯0 . We show that the definition of th...
Using principles of the theory of smoothness spaces we give systematic constructions of scales of inverse-closed subalgebras of a given Banach algebra with the action of a d-parameter automorphism gro...
The goal of this article is twofold. First, it presents an application of the theory of invariant convex cones of Lie algebras to the study of unitary rep-resentations of Lie supergroups. Second, it p...
We study ‘silting mutaion’ for self-injective algebras. In particular we focus on ‘tilting mutation’ and show that iterated irreducible ‘silting mutation’ transitively act on the set of silting objec...
In this paper, we mainly study the derivation algebra of the free Lie algebra and the Chen Lie algebra generated by the abelianization H of a free group, and trace maps.
We give a self-contained derivation of a new cellular basis of generalized quantized Schur algebras, independent of the theory of quantum groups.
Representation-theoretical Lie supergroups are introduced as supermanifolds with underlying base manifold being the Lie group associated to the even part of a given Lie superalgebra.
Integrable invariant almost complex structures are introduced in the setting of Lie-Hopf superalgebras. This leads to a convenient description of the subsheaf of holomorphic superfunctions in the sh...
About a year ago, a team of physicists reported in Science that they had observed \evidence for E8 symmetry" in the laboratory. This expository article is aimed at mathematicians and explains the chai...
We shall prove that a moduli space of flat irreducible Lie algebroid connections over a compact manifold has locally a natural structure of a smooth differentiable space. This is a generaliza-tion of...

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