Axiomatic G1-vertex algebras

By Haisheng Li. 2003

48 citations recorded by the source corpus.

Subfields: Algebra and Number Theory, Geometry and Topology, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/7398a85cddf37e6d3d147df53256742b309e0bf5

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In Algebra and Number Theory

1. Haisheng Li
2. T. Arakawa
3. C. Dong

In Geometry and Topology

1. Haisheng Li
2. T. Arakawa

In Mathematical Physics

1. Haisheng Li
2. T. Arakawa

Citations in the corpus

• A new construction of vertex algebras and quasi-modules for vertex algebras (2004, methodology): “there exist nonnegative integers kand lsuch that (x1 − αx2) kA(x 1,x2) = (x1 −αx2) kB(x 1,x2), (2.19) (x0 +αx2) lA(x 0 +αx2,x2) = (x0 +αx2) lC(x 0,x2). (2.20) Proof. In the case α= 1 it was proved in [Li3]. The general case follows from the special case after the substitution x2 → α−1x2. We shall al”
• Vertex algebras and vertex Poisson algebras (2002, background): “Certain noncommutative analogues of the notion of usual vertex algebra were studied in [6, 1] and [27], where usual vertex algebras are the commutative objects in a certain sense.”