Our recent
article: G. Sardanashvily and V. Wachowski , “Differential calculus over
N-graded commutative rings” in arXiv: 1605.07115
Abstract. The
Chevalley-Eilenberg differential calculus and differential operators over
N-graded commutative rings are constructed. This is a straightforward
generalization of the differential calculus over commutative rings, and it is
the most general case of the differential calculus over rings that is not the
non-commutative geometry. Since any N-graded ring possesses the associated
Z_2-graded structure, this also is the case of the graded differential calculus
over Grassmann algebras and the supergeometry and field theory on graded
manifolds.
No comments:
Post a Comment