Total absolute curvature (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Total absolute curvature" in English language version.

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Chen, Bang-Yen (2000), "Riemannian submanifolds", Handbook of differential geometry, Vol. I, North-Holland, Amsterdam, pp. 187–418, doi:10.1016/S1874-5741(00)80006-0, MR 1736854. See in particular section 21.1, "Rotation index and total curvature of a curve", pp. 359–360.
Brakke, Kenneth A. (1978), The motion of a surface by its mean curvature (PDF), Mathematical Notes, vol. 20, Princeton University Press, Princeton, N.J., Appendix B, Proposition 2, p. 230, ISBN 0-691-08204-9, MR 0485012.
Chou, Kai-Seng; Zhu, Xi-Ping (2001), The Curve Shortening Problem, Boca Raton, Florida: Chapman & Hall/CRC, Lemma 5.5, p. 130, and Section 6.1, pp. 144–147, doi:10.1201/9781420035704, ISBN 1-58488-213-1, MR 1888641.
Banchoff, Thomas F. (1970), "Total central curvature of curves", Duke Mathematical Journal, 37 (2): 281–289, doi:10.1215/S0012-7094-70-03736-1, MR 0259815.

Chen, Bang-Yen (2000), "Riemannian submanifolds", Handbook of differential geometry, Vol. I, North-Holland, Amsterdam, pp. 187–418, doi:10.1016/S1874-5741(00)80006-0, MR 1736854. See in particular section 21.1, "Rotation index and total curvature of a curve", pp. 359–360.

Brook, Alexander; Bruckstein, Alfred M.; Kimmel, Ron (2005), "On similarity-invariant fairness measures", in Kimmel, Ron; Sochen, Nir A.; Weickert, Joachim (eds.), Scale Space and PDE Methods in Computer Vision: 5th International Conference, Scale-Space 2005, Hofgeismar, Germany, April 7-9, 2005, Proceedings, Lecture Notes in Computer Science, vol. 3459, Springer-Verlag, pp. 456–467, doi:10.1007/11408031_39.
Chen, Bang-Yen (2000), "Riemannian submanifolds", Handbook of differential geometry, Vol. I, North-Holland, Amsterdam, pp. 187–418, doi:10.1016/S1874-5741(00)80006-0, MR 1736854. See in particular section 21.1, "Rotation index and total curvature of a curve", pp. 359–360.
Chou, Kai-Seng; Zhu, Xi-Ping (2001), The Curve Shortening Problem, Boca Raton, Florida: Chapman & Hall/CRC, Lemma 5.5, p. 130, and Section 6.1, pp. 144–147, doi:10.1201/9781420035704, ISBN 1-58488-213-1, MR 1888641.
Banchoff, Thomas F. (1970), "Total central curvature of curves", Duke Mathematical Journal, 37 (2): 281–289, doi:10.1215/S0012-7094-70-03736-1, MR 0259815.

Brakke, Kenneth A. (1978), The motion of a surface by its mean curvature (PDF), Mathematical Notes, vol. 20, Princeton University Press, Princeton, N.J., Appendix B, Proposition 2, p. 230, ISBN 0-691-08204-9, MR 0485012.