Monstrous moonshine relates distinguished modular functions to the representation theory
of the Monster. The celebrated observations that 1= 1, 196884= 1+ 196883, 21493760= 1+ …

We study resurgence properties of partition function of SU (2) Chern-Simons theory (WRT
invariant) on closed three-manifolds. We check explicitly that in various examples Borel …

In this paper, we relate umbral moonshine to the Niemeier lattices-the 23 even unimodular
positive-definite lattices of rank 24 with non-trivial root systems. To each Niemeier lattice, we …

A bstract We calculate the generating functions of BPS indices using their modular
properties in Type II and M-theory compactifications on compact genus one fibered CY 3 …

Recently, 23 cases of umbral moonshine, relating mock modular forms and finite groups,
have been discovered in the context of the 23 even unimodular Niemeier lattices. One of the …

We provide a physics derivation of Monstrous moonshine. We show that the McKay-
Thompson series $ T_g $, $ g\in\mathbb {M} $, can be interpreted as supersymmetric …

In this paper, we address the following two closely related questions. First, we complete the
classification of finite symmetry groups of type IIA string theory on K3 * R^ 6 K 3× R 6, where …

We present a brief overview of Moonshine with an emphasis on connections to physics.
Moonshine collectively refers to a set of phenomena connecting group theory, analytic …

A bstract The K3 sigma model based on the\({{\mathbb {Z}} _2}\)-orbifold of the D 4-torus
theory is studied. It is shown that it has an equivalent description in terms of twelve free …

The word moonshine refers to unexpected relations between the two distinct mathematical
structures: finite group representations and modular objects. It is believed that the key to …