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Russia Yekaterinburg
Year
2018
Volume
28
Issue
4
Pages
611-617
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Section Chronicle
Title To the 175th anniversary of the discovery of quaternions
Author(-s) Mityushov E.A.a, Misyura N.E.a, Berestova S.A.a
Affiliations Ural Federal Universitya
Abstract
Keywords
UDC
MSC
DOI 10.20537/vm180412
Received 3 July 2018
Language Russian
Citation Mityushov E.A., Misyura N.E., Berestova S.A. To the 175th anniversary of the discovery of quaternions, Vestnik Udmurtskogo Universiteta. Matematika. Mekhanika. Komp'yuternye Nauki, 2018, vol. 28, issue 4, pp. 611-617.
References
  1. Graves R.P. Life of Sir William Rowan Hamilton. Vol. II. Ch. XXVIII, Dublin: University Press, 1885, 719 p. https://archive.org/details/lifeofsirwilliam02grav/page/n7
  2. Copy of a letter from sir William R. Hamilton to John T. Graves, ESQ, Philosophical Magazine, 3rd series, 1844, vol. 25, pp. 489-495. Edited by David R. Wilkins, 1999. https://www.maths.tcd.ie/pub/HistMath/People/Hamilton/QLetter/QLetter.pdf
  3. Hamilton W.R. On a new species of imaginary quantities connected with the theory of quaternions, Proceedings of the Royal Irish Academy, 1844, vol. 2, pp. 424-434. http://www.jstor.org/stable/20520177
  4. Polak L.S. William Rowan Hamilton (on the occasion of the 150th anniversary of his birth), Trudy Instituta Istorii Estestvoznaniya i Tekhniki. Tom 15. Istoriya fiziko-matematicheskikh nauk (Proceedings of the Institute of the History of Natural Science and Technics. Vol. 15. History of Physics and Mathematics Sciences), Moscow: USSR Academy of Sciences, 1956, pp. 206-276 (in Russian).
  5. Pritchard Ch. Flaming swords and hermaphrodite monsters: Peter Guthrie Tait and the promotion of quaternions. Part II, The Mathematical Gazette, 1998, vol. 82, no. 494, pp. 235-241. DOI: 10.2307/3620406
  6. Stewart I. Why beauty is truth: a history of symmetry, New York: Basic Books, 2007, 304 p.
  7. Altmann S.L. Hamilton, Rodrigues, and the quaternion scandal, Mathematics Magazine, 1989, vol. 62, no. 5, pp. 291-308. DOI: 10.2307/2689481
  8. Journal “Hypercomplex numbers in geometry and physics”. http://hypercomplex.xpsweb.com/section.php?lang=en&genre=3
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