The relative Gel'fand-Kalinin-Fuks cohomology groups of the formal Hamiltonian vector fields on 6-dimensional plane

Abstract

Using Crystal basis theory, we study the relative Gel'fand-Kalinin-Fuks cohomology groups of the formal Hamiltonian vector fields on 6-dimensional plane with weight =2,4,6.

References in corpus (2)

• The Gelfand-Kalinin-Fuks class and characteristic classes of transversely symplectic foliations
• Higher weight Gel'fand-Kalinin-Fuks classes of formal Hamiltonian vector fields of symplectic R^2

Cited by in corpus (3)

• Cohomology groups of homogeneous Poisson structures
• Euler number and Betti numbers of homology groups of pre Lie superalgebra
• An affirmative answer to a conjecture for Metoki class