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Ueber eine charakteristische Eigenschaft der Differentialgleichungen der Variationsrechnung

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Literatur

  1. “De aequationum differentialium isoperimetricarum transformationibus earumque reductione ad aequationem differentialem partialem primi ordinis non linearem”, gesammelte Werke, Bd. V, und Vorlesungen über Dynamik, 19. Vorl.

  2. Vergl. Frobenius, “Ueber adjungirte lineare Differentialausdrücke”, Crelle's Journal, Bd. 85, p. 206.

  3. “Zur Theorie der Variationsrechnung und der Differentialgleichungen”, ges. Werke, Bd. IV.

  4. Cf. Frobenius, l. c. “Ueber adjungirte lineare Differentialausdrücke”, Crelle's Journal, Bd. 85, p. 188.

  5. Cf. Frobenius, 1 c. “Ueber adjungirte lineare Differentialausdrücke”, Crelle's Journal, Bd. 85, p. 205.

  6. Cf. Frobenius, l. c. “Ueber adjungirte lineare Differentialausdrücke”, Crelle's Journal, Bd. 85, p. 207.

  7. Diese Bemerkung findet sich bereits bei Darboux, “Theorie générale des surfaces”, III. partie, p. 53 ff.

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  1. Zürich

    Arthur Hirsch

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  1. Arthur Hirsch
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Hirsch, A. Ueber eine charakteristische Eigenschaft der Differentialgleichungen der Variationsrechnung. Math. Ann. 49, 49–72 (1897). https://doi.org/10.1007/BF01445360

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  • DOI: https://doi.org/10.1007/BF01445360

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