The Mathieu twisted twining genera, i.e., the analogues of Norton’s generalized Moonshine functions, are constructed for the elliptic genus of K3. It is shown that they satisfy the expected consistency conditions, and that their behaviour under modular transformations is controlled by a 3-cocycle in H3(M24,U(1)), just as for the case of holomorphic orbifolds. This suggests that a holomorphic VOA may be underlying Mathieu Moonshine
The current status of `Mathieu Moonshine', the idea that the Mathieu group M24 organises the ellipti...
We consider the application of permutation orbifold constructions towards a new possible understandi...
We discuss the relation between the elliptic genus of K3 surface and the Mathieu group M_24. We find...
The Mathieu twisted twining genera, i.e., the analogues of Norton’s generalized Moonshine functions,...
The Mathieu twisted twining genera, i.e. the analogues of Norton's generalised Moonshine functions, ...
Generalised moonshine is reviewed from the point of view of holomorphic orbifolds, putting special e...
It has recently been conjectured that the elliptic genus of K3 can be written in terms of dimensions...
AbstractWe discuss the possibility of Mathieu group M24 acting as symmetry group on the K3 elliptic ...
Prompted by the Mathieu Moonshine observation, we identify a pair of 45-dimensional vector spaces of...
We study Siegel modular forms associated with the theta lift of twisted elliptic genera of K3 orbifo...
We study the second quantized version of the twisted twining genera of generalized Mathieu moonshine...
We study the second-quantized version of the twisted twining genera of generalized Mathieu moonshine...
We consider the application of Abelian orbifold constructions in Meromorphic Conformal Field Theory ...
Umbral moonshine connects the symmetry groups of the 23 Niemeier lattices with 23 sets of distinguis...
Abstract The aim of this note is to point out an interesting fact related to the elliptic genus of c...
The current status of `Mathieu Moonshine', the idea that the Mathieu group M24 organises the ellipti...
We consider the application of permutation orbifold constructions towards a new possible understandi...
We discuss the relation between the elliptic genus of K3 surface and the Mathieu group M_24. We find...
The Mathieu twisted twining genera, i.e., the analogues of Norton’s generalized Moonshine functions,...
The Mathieu twisted twining genera, i.e. the analogues of Norton's generalised Moonshine functions, ...
Generalised moonshine is reviewed from the point of view of holomorphic orbifolds, putting special e...
It has recently been conjectured that the elliptic genus of K3 can be written in terms of dimensions...
AbstractWe discuss the possibility of Mathieu group M24 acting as symmetry group on the K3 elliptic ...
Prompted by the Mathieu Moonshine observation, we identify a pair of 45-dimensional vector spaces of...
We study Siegel modular forms associated with the theta lift of twisted elliptic genera of K3 orbifo...
We study the second quantized version of the twisted twining genera of generalized Mathieu moonshine...
We study the second-quantized version of the twisted twining genera of generalized Mathieu moonshine...
We consider the application of Abelian orbifold constructions in Meromorphic Conformal Field Theory ...
Umbral moonshine connects the symmetry groups of the 23 Niemeier lattices with 23 sets of distinguis...
Abstract The aim of this note is to point out an interesting fact related to the elliptic genus of c...
The current status of `Mathieu Moonshine', the idea that the Mathieu group M24 organises the ellipti...
We consider the application of permutation orbifold constructions towards a new possible understandi...
We discuss the relation between the elliptic genus of K3 surface and the Mathieu group M_24. We find...