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<titleInfo><title>Weak-strong uniqueness for the mean curvature flow of double bubbles</title></titleInfo>


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<name type="personal">
  <namePart type="given">Sebastian</namePart>
  <namePart type="family">Hensel</namePart>
  <role><roleTerm type="text">author</roleTerm> </role><identifier type="local">4D23B7DA-F248-11E8-B48F-1D18A9856A87</identifier><description xsi:type="identifierDefinition" type="orcid">0000-0001-7252-8072</description></name>
<name type="personal">
  <namePart type="given">Tim</namePart>
  <namePart type="family">Laux</namePart>
  <role><roleTerm type="text">author</roleTerm> </role></name>







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  <identifier type="local">JuFi</identifier>
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  <namePart>Bridging Scales in Random Materials</namePart>
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<abstract lang="eng">We derive a weak-strong uniqueness principle for BV solutions to multiphase mean curvature flow of triple line clusters in three dimensions. Our proof is based on the explicit construction
of a gradient flow calibration in the sense of the recent work of Fischer et al. (2020) for any such
cluster. This extends the two-dimensional construction to the three-dimensional case of surfaces
meeting along triple junctions.</abstract>

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<originInfo><publisher>EMS Press</publisher><dateIssued encoding="w3cdtf">2023</dateIssued>
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<relatedItem type="host"><titleInfo><title>Interfaces and Free Boundaries</title></titleInfo>
  <identifier type="issn">1463-9963</identifier>
  <identifier type="eIssn">1463-9971</identifier>
  <identifier type="arXiv">2108.01733</identifier>
  <identifier type="ISI">000975817300002</identifier><identifier type="doi">10.4171/IFB/484</identifier>
<part><detail type="volume"><number>25</number></detail><detail type="issue"><number>1</number></detail><extent unit="pages">37-107</extent>
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<ieee>S. Hensel and T. Laux, “Weak-strong uniqueness for the mean curvature flow of double bubbles,” &lt;i&gt;Interfaces and Free Boundaries&lt;/i&gt;, vol. 25, no. 1. EMS Press, pp. 37–107, 2023.</ieee>
<short>S. Hensel, T. Laux, Interfaces and Free Boundaries 25 (2023) 37–107.</short>
<mla>Hensel, Sebastian, and Tim Laux. “Weak-Strong Uniqueness for the Mean Curvature Flow of Double Bubbles.” &lt;i&gt;Interfaces and Free Boundaries&lt;/i&gt;, vol. 25, no. 1, EMS Press, 2023, pp. 37–107, doi:&lt;a href=&quot;https://doi.org/10.4171/IFB/484&quot;&gt;10.4171/IFB/484&lt;/a&gt;.</mla>
<apa>Hensel, S., &amp;#38; Laux, T. (2023). Weak-strong uniqueness for the mean curvature flow of double bubbles. &lt;i&gt;Interfaces and Free Boundaries&lt;/i&gt;. EMS Press. &lt;a href=&quot;https://doi.org/10.4171/IFB/484&quot;&gt;https://doi.org/10.4171/IFB/484&lt;/a&gt;</apa>
<ama>Hensel S, Laux T. Weak-strong uniqueness for the mean curvature flow of double bubbles. &lt;i&gt;Interfaces and Free Boundaries&lt;/i&gt;. 2023;25(1):37-107. doi:&lt;a href=&quot;https://doi.org/10.4171/IFB/484&quot;&gt;10.4171/IFB/484&lt;/a&gt;</ama>
<chicago>Hensel, Sebastian, and Tim Laux. “Weak-Strong Uniqueness for the Mean Curvature Flow of Double Bubbles.” &lt;i&gt;Interfaces and Free Boundaries&lt;/i&gt;. EMS Press, 2023. &lt;a href=&quot;https://doi.org/10.4171/IFB/484&quot;&gt;https://doi.org/10.4171/IFB/484&lt;/a&gt;.</chicago>
<ista>Hensel S, Laux T. 2023. Weak-strong uniqueness for the mean curvature flow of double bubbles. Interfaces and Free Boundaries. 25(1), 37–107.</ista>
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