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A note on vertex algebras and Costello-Gwilliam factorization algebras

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arxiv 2408.00412 v2 pith:NC3S7KII submitted 2024-08-01 math.QA math-phmath.MP

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keywords algebrasfactorizationvertexcommutativeconstructioncostello-gwilliamachievedcondition
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abstract

We show that the construction of vertex algebras from Costello-Gwilliam factorization algebras on $\mathbb{C}$ can be achieved without the discreteness condition on the weight spaces. Furthermore, we construct locally constant factorization algebras from commutative vertex algebras, and discuss the relationship between this construction and the jet algebras of commutative algebras.

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  1. Off-Shell Quantum Mechanics as Factorization Algebras on Intervals

    hep-th 2024-12 conditional novelty 6.0 of 10

    The off-shell factorization algebra of quantum observables for the harmonic oscillator and spin-1/2 system is quasi-isomorphic to the standard on-shell Weyl/Pauli factorization algebra, including state spaces on bound...

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