
TL;DR
This paper constructs a moonshine model using N=2 superconformal algebra, analyzing an extremal Jacobi form and revealing a connection between representation multiplicities and the group L2(11).
Contribution
It introduces a novel moonshine model based on N=2 superconformal algebra and links representation multiplicities to L2(11) group structures.
Findings
Decomposition of massive representation multiplicities into L2(11) irreducible dimensions.
Construction of a moonshine model using N=2 superconformal algebra.
Analysis of an extremal Jacobi form of weight 0 and index 2.
Abstract
We construct a model of moonshine phenomenon based on the use of N=2 superconformal algebra. We consider an extremal Jacobi form of weight 0 and index 2, and expand it in terms of N=2 massless and massive representations. We find the multiplicities of massive representations are decomposed into a sum of dimensions of irreducible representations of the group L2(11).
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