Weakly self-avoiding walk in dimension four
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We report on recent and ongoing work on the
continuous-time weakly self-avoiding walk on the 4-dimensional
integer lattice, with focus on a proof that the susceptibility
diverges at the critical point with a logarithmic correction
to mean-field scaling. The method of proof, which is of
independent interest, is based on a rigorous renormalisation
group analysis of a supersymmetric field theory representation
of the weakly self-avoiding walk. The talk is based on
collaborations with David Brydges, and with Roland Bauerschmidt
and David Brydges.
This talk is part of the Probability series.
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