<--- Back to Details
First PageDocument Content
Quadratic forms / Lattice points / Lie groups / Moonshine theory / Sporadic groups / II25 / 1 / Leech lattice / Unimodular lattice / Niemeier lattice / Algebra / Abstract algebra / Mathematics
Date: 1999-12-09 18:10:08
Quadratic forms
Lattice points
Lie groups
Moonshine theory
Sporadic groups
II25
1
Leech lattice
Unimodular lattice
Niemeier lattice
Algebra
Abstract algebra
Mathematics

Chapter 17 The 24-dimensional odd unimodular lattices. R. E. Borcherds. This chapter completes the classification of the 24-dimensional unimodular lattices by enumerating the odd lattices. These are (essentially) in one-

Add to Reading List

Source URL: math.berkeley.edu

Download Document from Source Website

File Size: 55,19 KB

Share Document on Facebook

Similar Documents

A new approach to the Leech lattice Robert A. Wilson Queen Mary, University of London University of Cambridge, 21st October 2009

A new approach to the Leech lattice Robert A. Wilson Queen Mary, University of London University of Cambridge, 21st October 2009

DocID: 1v2AW - View Document

The Leech lattice Robert A. Wilson, QMUL, Pure Mathematics Seminar 1

The Leech lattice Robert A. Wilson, QMUL, Pure Mathematics Seminar 1

DocID: 1uYJt - View Document

An octonionic Leech lattice Robert A. Wilson, QMUL, Pure Mathematics Seminar 1

An octonionic Leech lattice Robert A. Wilson, QMUL, Pure Mathematics Seminar 1

DocID: 1umtX - View Document

Radboud University Nijmegen  Master Thesis Hyperbolic Reflection Groups and the Leech Lattice

Radboud University Nijmegen Master Thesis Hyperbolic Reflection Groups and the Leech Lattice

DocID: 1uazP - View Document

Octonions and the Leech lattice Robert A. Wilson School of Mathematical Sciences, Queen Mary, University of London, Mile End Road, London E1 4NS Submitted 18th December 2008; revised 20th March 2009.

Octonions and the Leech lattice Robert A. Wilson School of Mathematical Sciences, Queen Mary, University of London, Mile End Road, London E1 4NS Submitted 18th December 2008; revised 20th March 2009.

DocID: 1ti3U - View Document