Spherical conic (English Wikipedia)

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

refsWebsite

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4doi.org

2^nd place

2archive.org

6^th place

1tugraz.at

low place

1retronews.fr

7,032^nd place

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1noaa.gov

212^th place

172^nd place

1arxiv.org

69^th place

59^th place

1uvic.ca

7,619^th place

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archive.org (Global: 6^th place; English: 6^th place)

Fuss, Nicolas (1788). "De proprietatibus quibusdam ellipseos in superficie sphaerica descriptae" [On certain properties of ellipses described on a spherical surface]. Nova Acta academiae scientiarum imperialis Petropolitanae (in Latin). 3: 90–99.
Gudermann, Christoph (1835). "Integralia elliptica tertiae speciei reducendi methodus simplicior, quae simul ad ipsorum applicationem facillimam et computum numericum expeditum perducit. Sectionum conico–sphaericarum qudratura et rectification" [A simpler method of reducing elliptic integrals of the third kind, providing easy application and convenient numerical computation: Quadrature and rectification of conico-spherical sections]. Crelle's Journal. 14: 169–181.
Booth, James (1844). "IV. On the rectification and quadrature of the spherical ellipse". The London, Edinburgh, and Dublin Philosophical Magazine and Journal of Science. 25 (163): 18–38. doi:10.1080/14786444408644925.

arxiv.org (Global: 69^th place; English: 59^th place)

Higgs, Peter W. (1979). "Dynamical symmetries in a spherical geometry I". Journal of Physics A: Mathematical and General. 12 (3): 309–323. doi:10.1088/0305-4470/12/3/006.
Kozlov, Valery Vasilevich; Harin, Alexander O. (1992). "Kepler's problem in constant curvature spaces". Celestial Mechanics and Dynamical Astronomy. 54 (4): 393–399. doi:10.1007/BF00049149.
Cariñena, José F.; Rañada, Manuel F.; Santander, Mariano (2005). "Central potentials on spaces of constant curvature: The Kepler problem on the two-dimensional sphere $S 2$ and the hyperbolic plane $H 2$ ". Journal of Mathematical Physics. 46 (5): 052702. arXiv:math-ph/0504016. doi:10.1063/1.1893214.
Arnold, Vladimir; Kozlov, Valery Vasilevich; Neishtadt, Anatoly I. (2007). Mathematical Aspects of Classical and Celestial Mechanics. doi:10.1007/978-3-540-48926-9.
Diacu, Florin (2013). "The curved N-body problem: risks and rewards" (PDF). Mathematical Intelligencer. 35 (3): 24–33.

doi.org (Global: 2^nd place; English: 2^nd place)

Gudermann, Christoph (1835). "Integralia elliptica tertiae speciei reducendi methodus simplicior, quae simul ad ipsorum applicationem facillimam et computum numericum expeditum perducit. Sectionum conico–sphaericarum qudratura et rectification" [A simpler method of reducing elliptic integrals of the third kind, providing easy application and convenient numerical computation: Quadrature and rectification of conico-spherical sections]. Crelle's Journal. 14: 169–181.
Booth, James (1844). "IV. On the rectification and quadrature of the spherical ellipse". The London, Edinburgh, and Dublin Philosophical Magazine and Journal of Science. 25 (163): 18–38. doi:10.1080/14786444408644925.
Higgs, Peter W. (1979). "Dynamical symmetries in a spherical geometry I". Journal of Physics A: Mathematical and General. 12 (3): 309–323. doi:10.1088/0305-4470/12/3/006.
Kozlov, Valery Vasilevich; Harin, Alexander O. (1992). "Kepler's problem in constant curvature spaces". Celestial Mechanics and Dynamical Astronomy. 54 (4): 393–399. doi:10.1007/BF00049149.
Cariñena, José F.; Rañada, Manuel F.; Santander, Mariano (2005). "Central potentials on spaces of constant curvature: The Kepler problem on the two-dimensional sphere $S 2$ and the hyperbolic plane $H 2$ ". Journal of Mathematical Physics. 46 (5): 052702. arXiv:math-ph/0504016. doi:10.1063/1.1893214.
Arnold, Vladimir; Kozlov, Valery Vasilevich; Neishtadt, Anatoly I. (2007). Mathematical Aspects of Classical and Celestial Mechanics. doi:10.1007/978-3-540-48926-9.
Diacu, Florin (2013). "The curved N-body problem: risks and rewards" (PDF). Mathematical Intelligencer. 35 (3): 24–33.
Cox, Jacques-François (1946). "The doubly equidistant projection". Bulletin Géodésique. 2 (1): 74–76. doi:10.1007/bf02521618.
Razin, Sheldon (1967). "Explicit (Noniterative) Loran Solution". Navigation. 14 (3): 265–269. doi:10.1002/j.2161-4296.1967.tb02208.x.
Freiesleben, Hans-Christian (1976). "Spherical hyperbolae and ellipses". The Journal of Navigation. 29 (2): 194–199. doi:10.1017/S0373463300030186.

noaa.gov (Global: 212^th place; English: 172^nd place)

library.oarcloud.noaa.gov

Guyou, Émile (1887). "Nouveau système de projection de la sphère: Généralisation de la projection de Mercator" [New sphere projection system: Generalization of the Mercator projection]. Annales Hydrographiques. Ser. 2 (in French). 9: 16–35.
Adams, Oscar Sherman (1925). Elliptic functions applied to conformal world maps (PDF). US Government Printing Office. US Coast and Geodetic Survey Special Publication No. 112.

retronews.fr (Global: 7,032^nd place; English: low place)

Guyou, Émile (1887). "Nouveau système de projection de la sphère: Généralisation de la projection de Mercator" [New sphere projection system: Generalization of the Mercator projection]. Annales Hydrographiques. Ser. 2 (in French). 9: 16–35.
Adams, Oscar Sherman (1925). Elliptic functions applied to conformal world maps (PDF). US Government Printing Office. US Coast and Geodetic Survey Special Publication No. 112.

tugraz.at (Global: low place; English: low place)

geometrie.tugraz.at

Stachel, Hellmuth; Wallner, Johannes (2004). "Ivory's theorem in hyperbolic spaces" (PDF). Siberian Mathematical Journal. 45 (4): 785–794.

uvic.ca (Global: 7,619^th place; English: 4,828^th place)

math.uvic.ca

Higgs, Peter W. (1979). "Dynamical symmetries in a spherical geometry I". Journal of Physics A: Mathematical and General. 12 (3): 309–323. doi:10.1088/0305-4470/12/3/006.
Kozlov, Valery Vasilevich; Harin, Alexander O. (1992). "Kepler's problem in constant curvature spaces". Celestial Mechanics and Dynamical Astronomy. 54 (4): 393–399. doi:10.1007/BF00049149.
Cariñena, José F.; Rañada, Manuel F.; Santander, Mariano (2005). "Central potentials on spaces of constant curvature: The Kepler problem on the two-dimensional sphere $S 2$ and the hyperbolic plane $H 2$ ". Journal of Mathematical Physics. 46 (5): 052702. arXiv:math-ph/0504016. doi:10.1063/1.1893214.
Arnold, Vladimir; Kozlov, Valery Vasilevich; Neishtadt, Anatoly I. (2007). Mathematical Aspects of Classical and Celestial Mechanics. doi:10.1007/978-3-540-48926-9.
Diacu, Florin (2013). "The curved N-body problem: risks and rewards" (PDF). Mathematical Intelligencer. 35 (3): 24–33.

Spherical conic (English Wikipedia)

archive.org (Global: 6th place; English: 6th place)

arxiv.org (Global: 69th place; English: 59th place)

doi.org (Global: 2nd place; English: 2nd place)

noaa.gov (Global: 212th place; English: 172nd place)