The future of Majorana theory
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Publication:6599586
DOI10.1007/978-981-13-2047-7_6zbMATH Open1544.2003MaRDI QIDQ6599586
Publication date: 6 September 2024
Simple groups: sporadic groups (20D08) Vertex operators; vertex operator algebras and related structures (17B69) Representations of sporadic groups (20C34)
Cites Work
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- A characterisation of weakly locally projective amalgams related to \(A_{16}\) and the sporadic simple groups \(M_{24}\) and \(He\).
- Standard Majorana representations of the symmetric groups
- Majorana representations of \(A_5\).
- An explicit Majorana representation of the group \(3^2:2\) of \(3C\)-pure type
- Majorana representations of the symmetric group of degree 4.
- On Majorana representations of \(A _6\) and \(A _7\).
- On R. Griess' Friendly giant
- A simple construction for the Fischer-Griess monster group
- The friendly giant
- On finite affine 2-arc transitive graphs
- On locally projective graphs of girth 5
- A new construction of the moonshine vertex operator algebra over the real number field
- Griess algebras and conformal vectors in vertex operator algebras
- Primitive axial algebras of Jordan type
- Constructing the Monster amalgam.
- Geometry of sporadic groups. II: Representations and amalgams
- The Axes of a Majorana Representation of $$A_{12}$$
- The 2A-Majorana representations of the Harada-Norton group
- Majorana representation of A6 involving 3C-algebras
- The L_2(11)-subalgebra of the Monster algebra
- The Mathieu Groups
- Majorana representations of L3(2)
- Notes on the K3 Surface and the Mathieu GroupM24
- Construction of 2-closed M-representations
- 6-Transposition Property of -Involutions of Vertex Operator Algebras
- 3-state Potts model and automorphisms of vertex operator algebras of order 3
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