
arXiv: math/0507387
We give new applications of graded Lie algebras to: identities of standard polynomials, deformation theory of quadratic Lie algebras, cyclic cohomology of quadratic Lie algebras, $2k$-Lie algebras, generalized Poisson brackets and so on.
35 pages; completely revised version, with many improvements
2k-Lie algebras, standard polynomial., standard polynomial, Cohomology of Lie (super)algebras, Deformation theory, Gerstenhaber-Nijenhuis bracket, FOS: Mathematics, Graded Lie (super)algebras, graded Lie algebras, quadratic Lie algebra, [MATH.MATH-RT] Mathematics [math]/Representation Theory [math.RT], Gerstenhaber bracket, Representation Theory (math.RT), cyclic cohomology, super Poisson brackets, Schouten bracket, Mathematics - Representation Theory, 17B70, 17B05, 17B20, 17B56, 17B60, 17B65
2k-Lie algebras, standard polynomial., standard polynomial, Cohomology of Lie (super)algebras, Deformation theory, Gerstenhaber-Nijenhuis bracket, FOS: Mathematics, Graded Lie (super)algebras, graded Lie algebras, quadratic Lie algebra, [MATH.MATH-RT] Mathematics [math]/Representation Theory [math.RT], Gerstenhaber bracket, Representation Theory (math.RT), cyclic cohomology, super Poisson brackets, Schouten bracket, Mathematics - Representation Theory, 17B70, 17B05, 17B20, 17B56, 17B60, 17B65
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