1 citations · 1 across the 1 of their papers we have counts for
3 papers
math.RA2023
Groebner--Shirshov bases method for vertex algebras
R. A. Kozlov, P. S. Kolesnikov
In this note we show how to apply the Gröbner--Shirshov bases (GSB) method for modules over an associative algebra to the study of vertex algebras defined by generators and relatio…
math.RA2022★ 1 cited
On universal conformal envelopes for quadratic conformal algebras
Roman Kozlov
We prove that every quadratic Lie conformal algebra constructed on a special Gelfand-Dorfman algebra embeds into the universal enveloping associative conformal algebra with a local…
math.QA2018
On the Hochschild cohomologies of associative conformal algebras with a finite faithful representation
P. S. Kolesnikov, R. A. Kozlov
Associative conformal algebras of conformal endomorphisms are of essential importance for the study of finite representations of conformal Lie algebras (Lie vertex algebras). We de…