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Lagrangeova interpolace

Chceme-li interpolovat funkci, která je dána svými hodnotami v n + 1 {\displaystyle n+1} bodech x i {\displaystyle x_{i}} , i = 0 , 1 , . . . , n {\displaystyle i=0,1,...,n} (body x i {\displaystyle x_{i}} nazýváme uzly interpolace), a tedy požadujeme, aby hledaná funkce procházela zadanými body, můžeme použít interpolaci Lagrangeovým interpolačním…

Ukázka konstrukce interpolačního polynomu, Související články & Overview

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Ukázka konstrukce interpolačního polynomu

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Ukázka konstrukce interpolačního polynomu

Související články

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Lagrangeova interpolace

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related to Externí odkazy · 6
Lagrangeova interpolace → Lagrangeova, Matematika, Obrázky, Růžičková, WikikniháchLagrangeův, Wikimedia Commons Kniha Geometrie/Lagrangeova

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Important terminology

displaystyle polynom funkce funkci polynomu body bodech interpolační interpolace všemi lagrangeův tedy interpolačního polynomem polynomy můžeme interpolačním existuje zadanou lagrangeova

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SubjectPredicateObjectConfidenceSrc
Lagrangeova interpolacerelated to Externí odkazyObrázky0.60section
Lagrangeova interpolacerelated to Externí odkazyLagrangeova0.60section
Lagrangeova interpolacerelated to Externí odkazyWikimedia Commons Kniha Geometrie/Lagrangeova0.60section
Lagrangeova interpolacerelated to Externí odkazyWikikniháchLagrangeův0.60section
Lagrangeova interpolacerelated to Externí odkazyRůžičková0.60section
Lagrangeova interpolacerelated to Externí odkazyMatematika0.60section

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    Lagrangeova interpolace

    Nodes11
    Edges10
    Triples6
    Avg. degree1.82
    Density0.181818
    Components1
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