Certaines représentations infinies des algèbres de Lie semi-simples
Characteristic homomorphism for -foliated bundles over subfoliated manifolds
In this paper a construction of characteristic classes for a subfoliation is given by using Kamber-Tondeur’s techniques. For this purpose, the notion of -foliated principal bundle, and the definition of its associated characteristic homomorphism, are introduced. The relation with the characteristic homomorphism of -foliated bundles, , the results of Kamber-Tondeur on the cohomology of --algebras. Finally, Goldman’s results on the restriction of foliated bundles to the leaves of a foliation...
Characteristic zero loop space homology for certain two-cones
Given a principal ideal domain of characteristic zero, containing 1/2, and a two-cone of appropriate connectedness and dimension, we present a sufficient algebraic condition, in terms of Adams-Hilton models, for the Hopf algebra to be isomorphic with the universal enveloping algebra of some -free graded Lie algebra; as usual, stands for free part, for homology, and for the Moore loop space functor.
Characteristically nilpotent Lie Algebras: a survey.
Characters of irreducible representations of simple Lie superalgebras.
Characters of Irreducible Representations of the Lie Algebra of Vector Fields on the Circle.
Characters of Irreducible Representations of the Virasoro Algebra.
Characters of the Nullcone.
Characters on the trivalent diagram algebra .
Chevalley-Jordan decomposition for a class of locally finite Lie algebras
Classes of Lie algebras and Cartan subalgebras.
Classical -operators and integrable generalizations of Thirring equations.
Classification des algèbres de Lie filtrées
Classification des algèbres de Lie graduées simples de croissance ... 1.
Classification des algèbres de Lie simples
Classification of 2-step nilpotent Lie algebras of dimension 9 with 2-dimensional center
A Lie algebra is called 2-step nilpotent if is not abelian and lies in the center of . 2-step nilpotent Lie algebras are useful in the study of some geometric problems, and their classification has been an important problem in Lie theory. In this paper, we give a classification of 2-step nilpotent Lie algebras of dimension 9 with 2-dimensional center.
Classification of 4-dimensional nilpotent complex Leibniz algebras.
Classification of filiform Lie algebras in dimension 8.
Classification of finite dimensional modular Lie superalgebras with indecomposable Cartan matrix.
Classification of Harish-Chandra modules over the Virasoro Lie algebra.