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Mehrdimensionale ENO-Verfahren

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Springer Nature
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N/A
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9783519027249
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In der vorliegenden Arbeit werden mehrdimensionale Rekonstruktionsalgorithmen fr ENO-Verfahren erstmals aus Sicht der Theorie der Optimalen Rekonstruktion analysiert. Diese Scihtweise fhrt von Polynomen weg hin zu mehrdimensionalen Splines, die als radiale Baisisfunktionen auftreten und zu neuen und vielversprechenden Algorithmen fhren. Im einzelnen werden die Punkte Finite-Volumen-Verfahren / Klassische Rekonstruktionstechniken / Theorie der Optimalen Rekonstruktion / Theorie der Splines und Radiale Rekonstruktionen behandelt. Alle Algorithmen werden an numerischen Beispielen getestet und verglichen. "Die ENO-Verfahren sind eine neuerdings intensiv untersuchte Klasse von Methoden zur Lsung nichtlinearer hyperbolischer Anfangswertprobleme. Vielfach werden sie auf cartesischen Gittern diskutiert. Bekanntlich sind aber Triangulierungen etc. vor allem aus Grnden der Geometrie vielfach vorzuziehen. Diese Arbeit untersucht nun in der Tat unregelmige Gitter und entwickelt hier vor allem eine Originaltheorie optimaler Rekonstruktionen. Dieser bisher auf dem Gebiet nicht eingeschlagene Weg darf zweifellos erhebliches Interesse beanspruchen." H.Muthsam. Monatshefte fr Mathematik "... The author has brought together several branches of applied and numerical mathematics and thus has produced new insights and new, improved methods." A.O. Oganesyan. Mathematical Reviews.

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