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• W2891285613 abstract "Abstract We give a simple set of geometric conditions on curves $unicode[STIX]{x1D702}$ , $widetilde{unicode[STIX]{x1D702}}$ in $mathbf{H}$ from $0$ to $infty$ so that if $unicode[STIX]{x1D711}:mathbf{H}rightarrow mathbf{H}$ is a homeomorphism which is conformal off $unicode[STIX]{x1D702}$ with $unicode[STIX]{x1D711}(unicode[STIX]{x1D702})=widetilde{unicode[STIX]{x1D702}}$ then $unicode[STIX]{x1D711}$ is a conformal automorphism of $mathbf{H}$ . Our motivation comes from the fact that it is possible to apply our result to random conformal welding problems related to the Schramm–Loewner evolution (SLE) and Liouville quantum gravity (LQG). In particular, we show that if $unicode[STIX]{x1D702}$ is a non-space-filling $text{SLE}_{unicode[STIX]{x1D705}}$ curve in $mathbf{H}$ from $0$ to $infty$ , and $unicode[STIX]{x1D711}$ is a homeomorphism which is conformal on $mathbf{H}setminus unicode[STIX]{x1D702}$ , and $unicode[STIX]{x1D711}(unicode[STIX]{x1D702})$ , $unicode[STIX]{x1D702}$ are equal in distribution, then $unicode[STIX]{x1D711}$ is a conformal automorphism of $mathbf{H}$ . Applying this result for $unicode[STIX]{x1D705}=4$ establishes that the welding operation for critical ( $unicode[STIX]{x1D6FE}=2$ ) LQG is well defined. Applying it for $unicode[STIX]{x1D705}in (4,8)$ gives a new proof that the welding of two independent $unicode[STIX]{x1D705}/4$ -stable looptrees of quantum disks to produce an $text{SLE}_{unicode[STIX]{x1D705}}$ on top of an independent $4/sqrt{unicode[STIX]{x1D705}}$ -LQG surface is well defined." @default.
• W2891285613 created "2018-09-27" @default.
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• W2891285613 date "2019-07-05" @default.
• W2891285613 modified "2023-10-05" @default.
• W2891285613 title "UNIQUENESS OF THE WELDING PROBLEM FOR SLE AND LIOUVILLE QUANTUM GRAVITY" @default.
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• W2891285613 doi "https://doi.org/10.1017/s1474748019000331" @default.
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