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Discretisation of regularity structures

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arxiv 1705.02836 v2 pith:4WGH2OGI submitted 2017-05-08 math.PR math.AP

Discretisation of regularity structures

classification math.PR math.AP
keywords discretisationregularitystructuresvarepsilonallowingapplyapproacharticle
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We introduce a general framework allowing to apply the theory of regularity structures to discretisations of stochastic PDEs. The approach pursued in this article is that we do not focus on any one specific discretisation procedure. Instead, we assume that we are given a scale $\varepsilon > 0$ and a "black box" describing the behaviour of our discretised objects at scales below $\varepsilon $.

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    The 2D Yang–Mills measure on the unit square admits a Coulomb-gauge representative in every Ω^1_β, β<1 — Gaussian-free-field regularity — with L^p moments growing like p^{(2+β)/2+δ}.