Deutscher, Nathan; Batchelor, Murray
This paper employs Schramm-Loewner evolution to obtain intersection exponents for several chordal SLE8/3 curves in a wedge. As SLE 8/3 is believed to describe the continuum limit of self-avoiding walks, these exponents correspond to those obtained by Cardy, Duplantier and Saleur for self-avoiding walks in an arbitrary wedge-shaped geometry using conformal invariance-based arguments. Our approach builds on work by Werner, where the restriction property for SLE(κ, ρ) processes and an absolute...[Show more]
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