vertex algebra
vector space equipped with a vacuum element, a translation operator and a state‐to‐field map satisfying the Borcherds identity
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vertex algebra
Summary
vertex algebra ranks in the top 2% of general entities by monthly Wikipedia readership (17 views/month).[1]
Key Facts
- vertex algebra is credited with the discovery of Richard Borcherds[2].
- vertex algebra's subclass of is recorded as algebraic structure[3].
- vertex algebra's time of discovery or invention is recorded as +1986-00-00T00:00:00Z[4].
- vertex algebra's Stack Exchange tag is recorded as https://mathoverflow.net/tags/vertex-algebras[5].
- vertex algebra's defining formula is recorded as \begin{aligned}(V,|0\rangle\in V,&T\colon V\to V,Y(-,z)\colon V\to\operatorname{End} V[[z,z^{-1}]]\Y(|0\rangle,z)&=1_V\{}[T,Y(A,z)]&=\partial_zY(A,z)\T|0\rangle&=0\(z-w)^NY(A,z)Y(B,w)&=(z-w)^NY(B,w)Y(A,z)\end{aligned}[6].
- vertex algebra's studied by is recorded as algebra[7].
- vertex algebra's studied by is recorded as conformal field theory[8].
Body
Works and Contributions
vertex algebra is credited with the discovery of Richard Borcherds[2].
Why It Matters
vertex algebra ranks in the top 2% of general entities by monthly Wikipedia readership (17 views/month).[1]