László Fejes Tóth (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "László Fejes Tóth" in English language version.

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Fejes Tóth, László (1953), Lagerungen in der Ebene, auf der Kugel und im Raum, Die Grundlehren der Mathematischen Wissenschaften in Einzeldarstellungen mit besonderer Berücksichtigung der Anwendungsgebiete (in German), vol. LXV, Berlin, New York: Springer-Verlag, p. 238, MR 0057566
Hales, Thomas C. (2000), "Cannonballs and honeycombs", Notices of the American Mathematical Society, 47 (4): 440–449, ISSN 0002-9920, MR 1745624 An elementary exposition of the proof of the Kepler conjecture.
Hales, Thomas C. (1994), "The status of the Kepler conjecture", The Mathematical Intelligencer, 16 (3): 47–58, doi:10.1007/BF03024356, ISSN 0343-6993, MR 1281754, S2CID 123375854
Hales, Thomas C. (2006), "Historical overview of the Kepler conjecture", Discrete & Computational Geometry, 36 (1): 5–20, doi:10.1007/s00454-005-1210-2, ISSN 0179-5376, MR 2229657
Hales, Thomas C.; Ferguson, Samuel P. (2006), "A formulation of the Kepler conjecture", Discrete & Computational Geometry, 36 (1): 21–69, arXiv:math/9811078, doi:10.1007/s00454-005-1211-1, ISSN 0179-5376, MR 2229658, S2CID 6529590

ams.org

Hales, Thomas C. (2000), "Cannonballs and honeycombs", Notices of the American Mathematical Society, 47 (4): 440–449, ISSN 0002-9920, MR 1745624 An elementary exposition of the proof of the Kepler conjecture.

arxiv.org

Tom Kennedy (2006). "Compact packings of the plane with two sizes of discs". Discrete and Computational Geometry. 35 (2): 255–267. arXiv:math/0407145. doi:10.1007/s00454-005-1172-4. S2CID 11688453.
Hales, Thomas C.; Ferguson, Samuel P. (2006), "A formulation of the Kepler conjecture", Discrete & Computational Geometry, 36 (1): 21–69, arXiv:math/9811078, doi:10.1007/s00454-005-1211-1, ISSN 0179-5376, MR 2229658, S2CID 6529590

bbaw.de

Staff (2010). "Mitglieder der Vorgängerakademien". Berlin-Brandenburgischen Akademie der Wissenschaften. Retrieved 2018-08-25.

doi.org

Todd, J.A. (1964), Fejes Toth, L., Regular Figures, Proceedings of the Edinburgh Mathematical Society, vol. 14, Cambridge, England: Cambridge University Press, pp. 174–175, doi:10.1017/S0013091500026055
Heppes, Aladár (1 August 2003). "Some Densest Two-Size Disc Packings in the Plane". Discrete and Computational Geometry. 30 (2): 241–262. doi:10.1007/s00454-003-0007-6. S2CID 39450175.
Tom Kennedy (2006). "Compact packings of the plane with two sizes of discs". Discrete and Computational Geometry. 35 (2): 255–267. arXiv:math/0407145. doi:10.1007/s00454-005-1172-4. S2CID 11688453.
O’Toole, P. I.; Hudson, T. S. (2011). "New High-Density Packings of Similarly Sized Binary Spheres". The Journal of Physical Chemistry C. 115 (39): 19037. doi:10.1021/jp206115p.
Coxeter, H. S. M. (1954). "Review: Lagerungen in der Ebene, auf der Kugel und im Raum by L. Fejes Tóth". Bull. Amer. Math. Soc. 60 (2): 202–206. doi:10.1090/S0002-9904-1954-09805-1.
Hales, Thomas C. (1994), "The status of the Kepler conjecture", The Mathematical Intelligencer, 16 (3): 47–58, doi:10.1007/BF03024356, ISSN 0343-6993, MR 1281754, S2CID 123375854
Hales, Thomas C. (2006), "Historical overview of the Kepler conjecture", Discrete & Computational Geometry, 36 (1): 5–20, doi:10.1007/s00454-005-1210-2, ISSN 0179-5376, MR 2229657
Hales, Thomas C.; Ferguson, Samuel P. (2006), "A formulation of the Kepler conjecture", Discrete & Computational Geometry, 36 (1): 21–69, arXiv:math/9811078, doi:10.1007/s00454-005-1211-1, ISSN 0179-5376, MR 2229658, S2CID 6529590

iif.hu

matud.iif.hu

Hargittai, István (2005). "Interview (with László Fejes Tóth)" (in Hungarian). Hungarian Science. p. 318. Retrieved 2013-11-16.

jstor.org

Edge, W.L. (October 1965), Regular Figures by L. Fejes Toth, vol. 49, Leicester, England: The Mathematical Gazette, pp. 343–345, JSTOR 3612913

nol.hu

Pach, János (2005-04-09), "Ötvenévesen a nyújtón—Fejes Tóth László emlékezete", Népszabadság (in Hungarian), archived from the original on 2016-04-14, retrieved 2013-12-06

renyi.hu

Pach, János; et al. (2008), Intuitive Geometry, in Memoriam László Fejes Tóth, Alfréd Rényi Institute of Mathematics

semanticscholar.org

api.semanticscholar.org

Heppes, Aladár (1 August 2003). "Some Densest Two-Size Disc Packings in the Plane". Discrete and Computational Geometry. 30 (2): 241–262. doi:10.1007/s00454-003-0007-6. S2CID 39450175.
Tom Kennedy (2006). "Compact packings of the plane with two sizes of discs". Discrete and Computational Geometry. 35 (2): 255–267. arXiv:math/0407145. doi:10.1007/s00454-005-1172-4. S2CID 11688453.
Hales, Thomas C. (1994), "The status of the Kepler conjecture", The Mathematical Intelligencer, 16 (3): 47–58, doi:10.1007/BF03024356, ISSN 0343-6993, MR 1281754, S2CID 123375854
Hales, Thomas C.; Ferguson, Samuel P. (2006), "A formulation of the Kepler conjecture", Discrete & Computational Geometry, 36 (1): 21–69, arXiv:math/9811078, doi:10.1007/s00454-005-1211-1, ISSN 0179-5376, MR 2229658, S2CID 6529590

software3d.com

Robert Webb: Stella software http://www.software3d.com/Stella.php

ucalgary.ca

math.ucalgary.ca

Centre for Computational and Discrete Geometry (2015), Professor Károly Bezdek awarded the László Fejes Tóth Prize, University of Calgary, retrieved 2015-07-08

uni-pannon.hu

Pannon Egyetem Műszaki Informatikai Kar Szervezeti és Működési Rend (in Hungarian), University of Pannonia, 2023, pp. 38–40, retrieved 2024-06-17

web.archive.org

Pach, János (2005-04-09), "Ötvenévesen a nyújtón—Fejes Tóth László emlékezete", Népszabadság (in Hungarian), archived from the original on 2016-04-14, retrieved 2013-12-06

worldcat.org

Bárány, Imre; Böröczky, Károly; et al. (2014). Bárány, I.; Böröczky, K.J.; Fejes Tóth, G.; Pach, J (eds.). Geometry - Intuitive, Discrete, and Convex—A Tribute to László Fejes Tóth. Bolyai Society Mathematical Studies. Vol. 24. Berlin: Springer. pp. 7–8. ISSN 1217-4696.
Hales, Thomas C. (2000), "Cannonballs and honeycombs", Notices of the American Mathematical Society, 47 (4): 440–449, ISSN 0002-9920, MR 1745624 An elementary exposition of the proof of the Kepler conjecture.
Hales, Thomas C. (1994), "The status of the Kepler conjecture", The Mathematical Intelligencer, 16 (3): 47–58, doi:10.1007/BF03024356, ISSN 0343-6993, MR 1281754, S2CID 123375854
Hales, Thomas C. (2006), "Historical overview of the Kepler conjecture", Discrete & Computational Geometry, 36 (1): 5–20, doi:10.1007/s00454-005-1210-2, ISSN 0179-5376, MR 2229657
Hales, Thomas C.; Ferguson, Samuel P. (2006), "A formulation of the Kepler conjecture", Discrete & Computational Geometry, 36 (1): 21–69, arXiv:math/9811078, doi:10.1007/s00454-005-1211-1, ISSN 0179-5376, MR 2229658, S2CID 6529590