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  • Let $\Omega\subset\rn$ be open and suppose that $f:\Omega\to\rn$ is a bilipschitz mapping such that $Df\in BV_{\loc}(\Omega,\er^{n^2})$. We show that under these assumptions the inverse satisfies $Df^{-1}\in BV_{\loc}(f(\Omega),\er^{n^2})$.
  • Let $\Omega\subset\rn$ be open and suppose that $f:\Omega\to\rn$ is a bilipschitz mapping such that $Df\in BV_{\loc}(\Omega,\er^{n^2})$. We show that under these assumptions the inverse satisfies $Df^{-1}\in BV_{\loc}(f(\Omega),\er^{n^2})$. (en)
  • Nechť $\Omega\subset\rn$ je otevřená a $f:\Omega\to\rn$ je bilipschitzovské zobrazení takové, že $Df\in BV_{\loc}(\Omega,\er^{n^2})$. Pak inverzní zobrazení splňuje $Df^{-1}\in BV_{\loc}(f(\Omega),\er^{n^2})$. (cs)
Title
  • Bilipschitz mappings with derivatives of bounded variation
  • Bilipschitzovské zobrazení s konečnou variací (cs)
  • Bilipschitz mappings with derivatives of bounded variation (en)
skos:prefLabel
  • Bilipschitz mappings with derivatives of bounded variation
  • Bilipschitzovské zobrazení s konečnou variací (cs)
  • Bilipschitz mappings with derivatives of bounded variation (en)
skos:notation
  • RIV/00216208:11320/08:00100807!RIV09-MSM-11320___
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  • P(GP201/06/P100), Z(MSM0021620839)
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  • RIV/00216208:11320/08:00100807
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  • Bilipschitz; mappings; derivatives; bounded; variation (en)
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  • ES - Španělské království
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  • 52
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  • Hencl, Stanislav
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  • 000253494900004
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  • 0214-1493
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  • 11320
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