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  • In this article we present two numerical schemes for the Willmore flow of graphs. Both of them are based on the method of lines. Resulting ordinary differential equations are solved using the 4th order Runge-Kutta-Merson solver. We show their numerical behaviour on several qualitative results and by computing experimental order of convergence.
  • In this article we present two numerical schemes for the Willmore flow of graphs. Both of them are based on the method of lines. Resulting ordinary differential equations are solved using the 4th order Runge-Kutta-Merson solver. We show their numerical behaviour on several qualitative results and by computing experimental order of convergence. (en)
  • V tomto článku ukazujeme dvě numerická schémata pro Willmorův tok pro grafy. Obě jsou založena na metodě přímek. Výsledný systém obyčejných diferenciálních rovnic je řešen pomocí Rungovy-Kuttovy-Mersonovy metody s přesností čtvrtého řádu. Ukazujeme numerické chování obou schémat na několika kvalitativních příkladech a také odovozujeme experimentální řád konvergence. (cs)
Title
  • On a Numerical Scheme for the Willmore Flow
  • O numericckém řešení Willmorova toku (cs)
  • On a Numerical Scheme for the Willmore Flow (en)
skos:prefLabel
  • On a Numerical Scheme for the Willmore Flow
  • O numericckém řešení Willmorova toku (cs)
  • On a Numerical Scheme for the Willmore Flow (en)
skos:notation
  • RIV/68407700:21340/05:04141920!RIV09-MSM-21340___
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  • Z(MSM6840770010)
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  • 534293
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  • RIV/68407700:21340/05:04141920
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  • Willmore flow; FDM (en)
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  • [FDF6C64E1357]
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  • Bratislava
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  • Bratislava
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  • EQUADIFF 11, International Conference on Differential Equations
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  • Oberhuber, Tomáš
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  • Univerzita Komenského v Bratislave
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  • 80-227-2261-8
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  • 21340
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