Parabola (English Wikipedia)

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

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5doi.org

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4books.google.com

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3semanticscholar.org

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2tu-darmstadt.de

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2arxiv.org

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1maa.org

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1utexas.edu

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1worldcat.org

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1mathwarehouse.com

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1du.edu

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1archive.org

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archive.org

Drewry, Charles Stewart (1832). A memoir of suspension bridges. Oxford University. p. 159.

arxiv.org

Sondow, Jonathan (2013). "The parbelos, a parabolic analog of the arbelos". American Mathematical Monthly. 120 (10): 929–935. arXiv:1210.2279. doi:10.4169/amer.math.monthly.120.10.929. S2CID 33402874.
Tsukerman, Emmanuel (2014). "Solution of Sondow's problem: a synthetic proof of the tangency property of the parbelos". American Mathematical Monthly. 121 (5): 438–443. arXiv:1210.5580. doi:10.4169/amer.math.monthly.121.05.438. S2CID 21141837.

books.google.com

Wilson, Ray N. (2004). Reflecting Telescope Optics: Basic design theory and its historical development (2 ed.). Springer. p. 3. ISBN 3-540-40106-7. Extract of page 3.
Stargazer, p. 115.
Stargazer, pp. 123, 132.
Troyano, Leonardo Fernández (2003). Bridge engineering: a global perspective. Thomas Telford. p. 536. ISBN 0-7277-3215-3.

doi.org

Kumpel, P. G. (1975), "Do similar figures always have the same shape?", The Mathematics Teacher, 68 (8): 626–628, doi:10.5951/MT.68.8.0626, ISSN 0025-5769.
Sondow, Jonathan (2013). "The parbelos, a parabolic analog of the arbelos". American Mathematical Monthly. 120 (10): 929–935. arXiv:1210.2279. doi:10.4169/amer.math.monthly.120.10.929. S2CID 33402874.
Tsukerman, Emmanuel (2014). "Solution of Sondow's problem: a synthetic proof of the tangency property of the parbelos". American Mathematical Monthly. 121 (5): 438–443. arXiv:1210.5580. doi:10.4169/amer.math.monthly.121.05.438. S2CID 21141837.
Yates, Robert C. (1941). "The Trisection Problem". National Mathematics Magazine. 15 (4): 191–202. doi:10.2307/3028133. JSTOR 3028133.
Middleton, W. E. Knowles (December 1961). "Archimedes, Kircher, Buffon, and the Burning-Mirrors". Isis. 52 (4). Published by: The University of Chicago Press on behalf of The History of Science Society: 533–543. doi:10.1086/349498. JSTOR 228646. S2CID 145385010.

du.edu

mysite.du.edu

"Parabola". Mysite.du.edu. Retrieved 2016-09-30.

fau.edu

forumgeom.fau.edu

Tsukerman, Emmanuel (2013). "On Polygons Admitting a Simson Line as Discrete Analogs of Parabolas" (PDF). Forum Geometricorum. 13: 197–208.

jstor.org

Yates, Robert C. (1941). "The Trisection Problem". National Mathematics Magazine. 15 (4): 191–202. doi:10.2307/3028133. JSTOR 3028133.
Middleton, W. E. Knowles (December 1961). "Archimedes, Kircher, Buffon, and the Burning-Mirrors". Isis. 52 (4). Published by: The University of Chicago Press on behalf of The History of Science Society: 533–543. doi:10.1086/349498. JSTOR 228646. S2CID 145385010.

maa.org

"Can You Really Derive Conic Formulae from a Cone? – Deriving the Symptom of the Parabola – Mathematical Association of America". Retrieved 30 September 2016.

mathwarehouse.com

"Sovrn Container". Mathwarehouse.com. Retrieved 2016-09-30.

semanticscholar.org

api.semanticscholar.org

Sondow, Jonathan (2013). "The parbelos, a parabolic analog of the arbelos". American Mathematical Monthly. 120 (10): 929–935. arXiv:1210.2279. doi:10.4169/amer.math.monthly.120.10.929. S2CID 33402874.
Tsukerman, Emmanuel (2014). "Solution of Sondow's problem: a synthetic proof of the tangency property of the parbelos". American Mathematical Monthly. 121 (5): 438–443. arXiv:1210.5580. doi:10.4169/amer.math.monthly.121.05.438. S2CID 21141837.
Middleton, W. E. Knowles (December 1961). "Archimedes, Kircher, Buffon, and the Burning-Mirrors". Isis. 52 (4). Published by: The University of Chicago Press on behalf of The History of Science Society: 533–543. doi:10.1086/349498. JSTOR 228646. S2CID 145385010.

tu-darmstadt.de

mathematik.tu-darmstadt.de

utexas.edu

farside.ph.utexas.edu

Fitzpatrick, Richard (July 14, 2007). "Spherical Mirrors". Electromagnetism and Optics, lectures. University of Texas at Austin. Paraxial Optics. Retrieved October 5, 2011.

worldcat.org

search.worldcat.org

Kumpel, P. G. (1975), "Do similar figures always have the same shape?", The Mathematics Teacher, 68 (8): 626–628, doi:10.5951/MT.68.8.0626, ISSN 0025-5769.