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Cartan-Kalkül II: Cartan-Ableitung und Satz von Stokes

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Mathematik 2

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Zusammenfassung

Die Cartansche Ableitung d, deren Sinn ich in diesem Abschnitt erläutern will, macht aus jeder differenzierbaren r-Form ω auf M eine differenzierbare (r+1)-Form , sie definiert für jede k-dimensionale Fläche eine ganze Sequenz linearer Abbildungen

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Correspondence to Klaus Jänich .

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© 2011 Springer-Verlag Berlin Heidelberg

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Jänich, K. (2011). Cartan-Kalkül II: Cartan-Ableitung und Satz von Stokes. In: Mathematik 2. Springer-Lehrbuch. Springer, Berlin, Heidelberg. https://doi.org/10.1007/978-3-642-16150-6_11

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