சமவிசைசார் புள்ளி (Tamil Wikipedia)

Analysis of information sources in references of the Wikipedia article "சமவிசைசார் புள்ளி" in Tamil language version.

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4books.google.com

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4ams.org

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3doi.org

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ams.org (Global: 451^st place; Tamil: 1,535^th place)

mathscinet.ams.org

(Wildberger 2008). Wildberger, N. J. (2008), "Neuberg cubics over finite fields", Algebraic geometry and its applications, Ser. Number Theory Appl., vol. 5, World Sci. Publ., Hackensack, NJ, pp. 488–504, doi:10.1142/9789812793430_0027, MR 2484072. See especially p. 498.
(Rigby 1988). Rigby, J. F. (1988), "Napoleon revisited", Journal of Geometry, 33 (1–2): 129–146, doi:10.1007/BF01230612, MR 0963992. The discussion of isodynamic points is on pp. 138–139. Rigby calls them "Napoleon points", but that name more commonly refers to a different triangle center, the point of concurrence between the lines connecting the vertices of Napoleon's equilateral triangle with the opposite vertices of the given triangle.
(Evans 2002). Evans, Lawrence S. (2002), "A rapid construction of some triangle centers" (PDF), Forum Geometricorum, 2: 67–70, MR 1907780.
(Kimberling 1993). Kimberling, Clark (1993), "Functional equations associated with triangle geometry", Aequationes Mathematicae, 45 (2–3): 127–152, doi:10.1007/BF01855873, MR 1212380.

awesomemath.org (Global: low place; Tamil: low place)

(Moon 2010). Moon, Tarik Adnan (2010), "The Apollonian circles and isodynamic points" (PDF), Mathematical Reflections (6), archived from the original (PDF) on 2013-04-20, retrieved 2015-06-22.

books.google.com (Global: 3^rd place; Tamil: 6^th place)

For the credit to Neuberg, see e.g. (Casey 1893) and (Eves 1995). Casey, John (1893), A treatise on the analytical geometry of the point, line, circle, and conic sections: containing an account of its most recent extensions, with numerous examples, Dublin University Press series, Hodges, Figgis, & Co., p. 303. Eves, Howard Whitley (1995), College geometry, Jones & Bartlett Learning, pp. 69–70, ISBN 9780867204759.
(Neuberg 1885) states that this property is the reason for calling these points "isodynamic". Neuberg, J. (1885), "Sur le quadrilatère harmonique", Mathesis (journal) (in French), 5: 202–204, 217–221, 265–269{{citation}}: CS1 maint: unrecognized language (link). The definition of isodynamic points is in a footnote on page 204.
(Wildberger 2008). Wildberger, N. J. (2008), "Neuberg cubics over finite fields", Algebraic geometry and its applications, Ser. Number Theory Appl., vol. 5, World Sci. Publ., Hackensack, NJ, pp. 488–504, doi:10.1142/9789812793430_0027, MR 2484072. See especially p. 498.
(Casey 1893); (Johnson 1917). Casey, John (1893), A treatise on the analytical geometry of the point, line, circle, and conic sections: containing an account of its most recent extensions, with numerous examples, Dublin University Press series, Hodges, Figgis, & Co., p. 303. Johnson, Roger A. (1917), "Directed angles and inversion, with a proof of Schoute's theorem", American Mathematical Monthly, 24 (7): 313–317, JSTOR 2973552.

doi.org (Global: 2^nd place; Tamil: 4^th place)

(Wildberger 2008). Wildberger, N. J. (2008), "Neuberg cubics over finite fields", Algebraic geometry and its applications, Ser. Number Theory Appl., vol. 5, World Sci. Publ., Hackensack, NJ, pp. 488–504, doi:10.1142/9789812793430_0027, MR 2484072. See especially p. 498.
(Rigby 1988). Rigby, J. F. (1988), "Napoleon revisited", Journal of Geometry, 33 (1–2): 129–146, doi:10.1007/BF01230612, MR 0963992. The discussion of isodynamic points is on pp. 138–139. Rigby calls them "Napoleon points", but that name more commonly refers to a different triangle center, the point of concurrence between the lines connecting the vertices of Napoleon's equilateral triangle with the opposite vertices of the given triangle.
(Kimberling 1993). Kimberling, Clark (1993), "Functional equations associated with triangle geometry", Aequationes Mathematicae, 45 (2–3): 127–152, doi:10.1007/BF01855873, MR 1212380.

fau.edu (Global: 6,442^nd place; Tamil: 1,300^th place)

forumgeom.fau.edu

(Evans 2002). Evans, Lawrence S. (2002), "A rapid construction of some triangle centers" (PDF), Forum Geometricorum, 2: 67–70, MR 1907780.

jstor.org (Global: 26^th place; Tamil: 86^th place)

(Bottema 2008); (Johnson 1917). Johnson, Roger A. (1917), "Directed angles and inversion, with a proof of Schoute's theorem", American Mathematical Monthly, 24 (7): 313–317, JSTOR 2973552.
(Casey 1893); (Johnson 1917). Casey, John (1893), A treatise on the analytical geometry of the point, line, circle, and conic sections: containing an account of its most recent extensions, with numerous examples, Dublin University Press series, Hodges, Figgis, & Co., p. 303. Johnson, Roger A. (1917), "Directed angles and inversion, with a proof of Schoute's theorem", American Mathematical Monthly, 24 (7): 313–317, JSTOR 2973552.
(Carver 1956). Carver, Walter B. (1956), "Some geometry of the triangle", American Mathematical Monthly, 63 (9): 32–50, JSTOR 2309843.

web.archive.org (Global: 1^st place; Tamil: 1^st place)

(Moon 2010). Moon, Tarik Adnan (2010), "The Apollonian circles and isodynamic points" (PDF), Mathematical Reflections (6), archived from the original (PDF) on 2013-04-20, retrieved 2015-06-22.

சமவிசைசார் புள்ளி (Tamil Wikipedia)

ams.org (Global: 451st place; Tamil: 1,535th place)

mathscinet.ams.org

awesomemath.org (Global: low place; Tamil: low place)

books.google.com (Global: 3rd place; Tamil: 6th place)

doi.org (Global: 2nd place; Tamil: 4th place)

fau.edu (Global: 6,442nd place; Tamil: 1,300th place)