The 3D Brownian intersection exponents are analytic: λ ↦ ξ_3(k,λ) is real analytic on (0,∞) for all k≥1, proved via a new boundary Harnack principle for Brownian slit domains.
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A boundary Harnack principle and its application to analyticity of 3D Brownian intersection exponents
The 3D Brownian intersection exponents are analytic: λ ↦ ξ_3(k,λ) is real analytic on (0,∞) for all k≥1, proved via a new boundary Harnack principle for Brownian slit domains.