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Tractrix (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Tractrix" in English language version.

refsWebsite
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2books.google.com
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1arxiv.org
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1ams.org
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1st-andrews.ac.uk
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1volvotreter.de
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1gates.com
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1gewina.nl
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1doi.org
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1jstor.org
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1semanticscholar.org
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ams.org

mathscinet.ams.org

  • Beltrami, E. (1868). "Saggio di interpretazione della geometria non euclidea". Giornale di Matematiche. 6: 284. As cited by Bertotti, Bruno; Catenacci, Roberto; Dappiaggi, Claudio (2007). "Pseudospheres in geometry and physics: from Beltrami to de Sitter and beyond". A great mathematician of the nineteenth century. Papers in honor of Eugenio Beltrami (1835–1900) (Italian). Ist. Lombardo Accad. Sci. Lett. Incontr. Studio. Vol. 39. LED–Ed. Univ. Lett. Econ. Diritto, Milan. pp. 165–194. arXiv:math/0506395. ISBN 978-88-7916-359-0. MR 2374676.

arxiv.org

  • Beltrami, E. (1868). "Saggio di interpretazione della geometria non euclidea". Giornale di Matematiche. 6: 284. As cited by Bertotti, Bruno; Catenacci, Roberto; Dappiaggi, Claudio (2007). "Pseudospheres in geometry and physics: from Beltrami to de Sitter and beyond". A great mathematician of the nineteenth century. Papers in honor of Eugenio Beltrami (1835–1900) (Italian). Ist. Lombardo Accad. Sci. Lett. Incontr. Studio. Vol. 39. LED–Ed. Univ. Lett. Econ. Diritto, Milan. pp. 165–194. arXiv:math/0506395. ISBN 978-88-7916-359-0. MR 2374676.

books.google.com

  • Stillwell, John (2010). Mathematics and Its History (revised, 3rd ed.). Springer Science & Business Media. p. 345. ISBN 978-1-4419-6052-8., extract of page 345
  • Kasner, Edward; Newman, James (2013). "Figure 45(a)". Mathematics and the Imagination. Dover Books on Mathematics. Courier Corporation. p. 141. ISBN 9780486320274.

doi.org

gates.com

  • "Gates Powergrip GT3 Drive Design Manual" (PDF). Gates Corporation. 2014. p. 177. Retrieved 17 November 2017. The GT tooth profile is based on the tractix mathematical function. Engineering handbooks describe this function as a "frictionless" system. This early development by Schiele is described as an involute form of a catenary.

gewina.nl

jstor.org

semanticscholar.org

api.semanticscholar.org

st-andrews.ac.uk

mathshistory.st-andrews.ac.uk

volvotreter.de