Rational equivalence for Poisson polynomial algebras

The first is that the Frolicher-Nijenhuis bracket on cochains on associative (resp., Lie) algebras is closely related to the derived bracket constructed from the composition

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

In particular we verify the bound for small prime knots, prove it for several innite families of knots and links and verify that the genus conjecture holds on an untwisted

Furthermore, as shown by Exam- ple 1, in order to determine this differential Hilbert function it may be necessary to compute derivatives of the original equations up to order ν,

Of course many other theories could be considered within the frame- work of linear Lagrangian formalism: Indeed, by a formal increase of the number of field variables,

Combined with previous work of the first-named author, this establishes the Poisson Dixmier-Moeglin equivalence for large classes of Poisson polynomial rings, including

Keywords: compound Poisson model, ultimate ruin probability, natural exponential fam- ilies with quadratic variance functions, orthogonal polynomials, gamma series expansion,

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