Monstrous Moonshine was extended in two complementary directions during the 1980s and 1990s, giving rise to Norton's Generalized Moonshine conjecture and Ryba's Modular Moonshine conjecture. Both conjectures have been unconditionally established in the last few years, so we describe some speculative conjectures that may extend and unify them
Abstract. The classical theory of monstrous moonshine describes the unexpected connection between th...
Answering a question posed by Conway and Norton in their seminal 1979 paper on moonshine, we prove t...
We consider the relationship between the conjectured uniqueness of the Moonshine Module, V-h, and Mo...
We consider the relationship between the conjectured uniqueness of the Moonshine Module, V♮, and Mon...
In this talk we consider the relationship between the conjectured uniqueness of the Moonshine modul...
Frenkel, Lepowsky and Meurman constructed the Moonshine Module (MM) as a Z2 orbifold of the Leech La...
Frenkel, Lepowsky and Meurman constructed the Moonshine Module (MM) as a Z2 orbifold of the Leech La...
Frenkel, Lepowsky and Meurman constructed the Moonshine Module (MM) as a Z2 orbifold of the Leech La...
We propose a conjecture that is a substantial generalization of the genus zero assertions in both Mo...
The Conway-Norton monstrous moonshine conjecture set off a quest to discover the connection between ...
A brief review is given of some of our recent work on Generalised Monstrous Moonshine using abelian ...
"In 1979, John Conway and Simon Norton's famous paper, 'Monstrous Moonshine', outlined the remarkabl...
Answering a question posed by Conway and Norton in their seminal 1979 paper on moonshine, we prove t...
A brief review is given of some of our recent work on Generalised Monstrous Moonshine using abelian ...
A brief review is given of some of our recent work on Generalised Monstrous Moonshine using abelian ...
Abstract. The classical theory of monstrous moonshine describes the unexpected connection between th...
Answering a question posed by Conway and Norton in their seminal 1979 paper on moonshine, we prove t...
We consider the relationship between the conjectured uniqueness of the Moonshine Module, V-h, and Mo...
We consider the relationship between the conjectured uniqueness of the Moonshine Module, V♮, and Mon...
In this talk we consider the relationship between the conjectured uniqueness of the Moonshine modul...
Frenkel, Lepowsky and Meurman constructed the Moonshine Module (MM) as a Z2 orbifold of the Leech La...
Frenkel, Lepowsky and Meurman constructed the Moonshine Module (MM) as a Z2 orbifold of the Leech La...
Frenkel, Lepowsky and Meurman constructed the Moonshine Module (MM) as a Z2 orbifold of the Leech La...
We propose a conjecture that is a substantial generalization of the genus zero assertions in both Mo...
The Conway-Norton monstrous moonshine conjecture set off a quest to discover the connection between ...
A brief review is given of some of our recent work on Generalised Monstrous Moonshine using abelian ...
"In 1979, John Conway and Simon Norton's famous paper, 'Monstrous Moonshine', outlined the remarkabl...
Answering a question posed by Conway and Norton in their seminal 1979 paper on moonshine, we prove t...
A brief review is given of some of our recent work on Generalised Monstrous Moonshine using abelian ...
A brief review is given of some of our recent work on Generalised Monstrous Moonshine using abelian ...
Abstract. The classical theory of monstrous moonshine describes the unexpected connection between th...
Answering a question posed by Conway and Norton in their seminal 1979 paper on moonshine, we prove t...
We consider the relationship between the conjectured uniqueness of the Moonshine Module, V-h, and Mo...