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Systems ofK-dimensional manifolds in anN-dimensional space

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Literatur

  1. The general geometry of paths, Annals of Mathematics (2)29 (1928), pp. 143–168. This paper will be referred to hereafter asPaths.

  2. This means, of course, that we are dealing with a non-singular point of aK-spread.

  3. See M. Janet,Les systèmes d'équations aux dérivées partielles (Mémorial des Sciences Mathématiques, fasc. XXI), p. 22.

  4. Normal coordinates for the geometry of paths, Proceedings of the National Academy of Sciences8 (1922), pp. 192–197.

  5. Paths (see 1)), § 8 Annals of Mathematics (2)29 (1928), pp. 143–168.

  6. The geometry of paths, Transactions of the American Mathematical Society25 (1923), pp. 551–608, § 11.

  7. Paths(see 1)), § 9 Annals of Mathematics (2)29 (1928), pp. 143–168.

  8. Loc. cit. § 9 Annals of Mathematics (2)29 (1928), pp. 143–168.

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  1. Cambridge, Mass., (U.S.A.)

    Jesse Douglas

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  1. Jesse Douglas
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Douglas, J. Systems ofK-dimensional manifolds in anN-dimensional space. Math. Ann. 105, 707–733 (1931). https://doi.org/10.1007/BF01455841

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