Monopoles and Projective Representations: Two Areas of Influence of Yang-Mills Theory on Mathematics

Details Monopoles and Projective Representations: Two Areas of Influence of Yang-Mills Theory on Mathematics Monopoles and Projective Representations: Two Areas of Influence of Yang-Mills Theory on Mathematics

2004-05-18

arxiv.org/abs/math-ph/0405049v3

Physics

Mathematical Physics

8 pages; for a volume on the influence of Yang-Mills theory on mathematics, G. 't Hooft and W. Nahm, eds., to be published by

Scientific paper

I describe how my involvement with monopoles related to the multimonopole
existence proof of Taubes, and how my later work on quaternionic quantum
mechanics led to the classification theorem for generalized projective group
representations of Tao and Millard.

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