Automorphisms and derivations of classical and quantum Poisson algebras

We will show, in particular, that commutativity of generating functions of the classical integrals t r(T (λ)) k (or t r(L(λ)) k ) with respect to the both linear and second

We will show, in particular, that commutativity of generating functions of the classical integrals t r(T (λ)) k (or t r(L(λ)) k ) with respect to the both linear and second

If g is transitive and primitive, then there exists a rational map ϕ : X 99K G/H to a homogeneous algebraic space such that g coincides with the pull-back under ϕ of the Lie

several results can be started for perfect Lie algebras, and then restricted to sympathetic ones.. In the first section of this paper, we recall Angelopoulos

Let us start with giving a few well-known facts about the inhomogeneous pseudo-unitary groups n2) is the real Lie group of those complex transformations of an

Any analytically integrable Hamiltonian vector field in a neighborhood of a singularity on an analytic Poisson manifold admits a convergent Poincaré-Birkhoff

In this paragraph we shall relate the local moduli of isolated hypersurface singularities to the local moduli of Lie algebras.. Consider an isolated

The Frobenius structure, arising from the limiting weight filtration corresponding to a point with maximal unipotent monodromy on moduli space of complex structures on M,