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math.GR2003
Geometric Characterization of Property R
William Gordon Ritter
Consider pairs of the form (G, N), with G a group and N \normal G, as objects of a category \PG. A morphism (G_1, N_1) \To (G_2, N_2) will be a group homomorphism f : G_1 \To G_2 s…
math-ph2003★ 3 cited
Gauge Theory: Instantons, Monopoles, and Moduli Spaces
William Gordon Ritter
In this expository review we discuss various aspects of gauge theory. While the focus is on mathematics, wherever possible we make contact with theoretical high energy physics. Par…
math-ph2003
Quantum Field Theory and the Space of All Lie Algebras
William Gordon Ritter
The space M_n of all isomorphism classes of n-dimensional Lie algebras over a field k has a natural non-Hausdorff topology, induced from the Segal topology by the action of GL(n).…