Radon's theorem (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Radon's theorem" in English language version.

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Clarkson et al. (1996). Clarkson, Kenneth L.; Eppstein, David; Miller, Gary L.; Sturtivant, Carl; Teng, Shang-Hua (1996), "Approximating center points with iterated Radon points", International Journal of Computational Geometry & Applications, 6 (3): 357–377, doi:10.1142/s021819599600023x, MR 1409651.

ams.org

mathscinet.ams.org

Clarkson et al. (1996). Clarkson, Kenneth L.; Eppstein, David; Miller, Gary L.; Sturtivant, Carl; Teng, Shang-Hua (1996), "Approximating center points with iterated Radon points", International Journal of Computational Geometry & Applications, 6 (3): 357–377, doi:10.1142/s021819599600023x, MR 1409651.
Kay & Womble (1971). Kay, David C.; Womble, Eugene W. (1971), "Axiomatic convexity theory and relationships between the Carathéodory, Helly, and Radon numbers", Pacific Journal of Mathematics, 38 (2): 471–485, doi:10.2140/pjm.1971.38.471, MR 0310766.

ams.org

Lovász, László; Schrijver, Alexander (1998). "A Borsuk theorem for antipodal links and a spectral characterization of linklessly embeddable graphs". Proceedings of the American Mathematical Society. 126 (5): 1275–1285. doi:10.1090/S0002-9939-98-04244-0. ISSN 0002-9939. S2CID 7790459.

books.google.com

Cieslik, Dietmar (2006), Shortest Connectivity: An Introduction with Applications in Phylogeny, Combinatorial Optimization, vol. 17, Springer, p. 6, ISBN 9780387235394.

doi.org

Clarkson et al. (1996). Clarkson, Kenneth L.; Eppstein, David; Miller, Gary L.; Sturtivant, Carl; Teng, Shang-Hua (1996), "Approximating center points with iterated Radon points", International Journal of Computational Geometry & Applications, 6 (3): 357–377, doi:10.1142/s021819599600023x, MR 1409651.
Bajmóczy, E. G.; Bárány, I. (1979-09-01). "On a common generalization of Borsuk's and Radon's theorem". Acta Mathematica Academiae Scientiarum Hungaricae. 34 (3): 347–350. doi:10.1007/BF01896131. ISSN 1588-2632. S2CID 12971298.
Lovász, László; Schrijver, Alexander (1998). "A Borsuk theorem for antipodal links and a spectral characterization of linklessly embeddable graphs". Proceedings of the American Mathematical Society. 126 (5): 1275–1285. doi:10.1090/S0002-9939-98-04244-0. ISSN 0002-9939. S2CID 7790459.
Plastria, Frank (2006), "Four-point Fermat location problems revisited. New proofs and extensions of old results" (PDF), IMA Journal of Management Mathematics, 17 (4): 387–396, doi:10.1093/imaman/dpl007, Zbl 1126.90046.
Kay & Womble (1971). Kay, David C.; Womble, Eugene W. (1971), "Axiomatic convexity theory and relationships between the Carathéodory, Helly, and Radon numbers", Pacific Journal of Mathematics, 38 (2): 471–485, doi:10.2140/pjm.1971.38.471, MR 0310766.
Duchet (1987). Duchet, Pierre (1987), "Convex sets in graphs. II. Minimal path convexity", Journal of Combinatorial Theory, Series A, 44 (3): 307–316, doi:10.1016/0095-8956(88)90039-1. As cited by Bandelt & Pesch (1989).

projecteuclid.org

Kay & Womble (1971). Kay, David C.; Womble, Eugene W. (1971), "Axiomatic convexity theory and relationships between the Carathéodory, Helly, and Radon numbers", Pacific Journal of Mathematics, 38 (2): 471–485, doi:10.2140/pjm.1971.38.471, MR 0310766.

semanticscholar.org

api.semanticscholar.org

Bajmóczy, E. G.; Bárány, I. (1979-09-01). "On a common generalization of Borsuk's and Radon's theorem". Acta Mathematica Academiae Scientiarum Hungaricae. 34 (3): 347–350. doi:10.1007/BF01896131. ISSN 1588-2632. S2CID 12971298.
Lovász, László; Schrijver, Alexander (1998). "A Borsuk theorem for antipodal links and a spectral characterization of linklessly embeddable graphs". Proceedings of the American Mathematical Society. 126 (5): 1275–1285. doi:10.1090/S0002-9939-98-04244-0. ISSN 0002-9939. S2CID 7790459.

vub.ac.be

mosi.vub.ac.be

Plastria, Frank (2006), "Four-point Fermat location problems revisited. New proofs and extensions of old results" (PDF), IMA Journal of Management Mathematics, 17 (4): 387–396, doi:10.1093/imaman/dpl007, Zbl 1126.90046.

web.archive.org

Epsilon-nets and VC-dimension, Lecture Notes by Marco Pellegrini, 2004.

worldcat.org

search.worldcat.org

Bajmóczy, E. G.; Bárány, I. (1979-09-01). "On a common generalization of Borsuk's and Radon's theorem". Acta Mathematica Academiae Scientiarum Hungaricae. 34 (3): 347–350. doi:10.1007/BF01896131. ISSN 1588-2632. S2CID 12971298.
Lovász, László; Schrijver, Alexander (1998). "A Borsuk theorem for antipodal links and a spectral characterization of linklessly embeddable graphs". Proceedings of the American Mathematical Society. 126 (5): 1275–1285. doi:10.1090/S0002-9939-98-04244-0. ISSN 0002-9939. S2CID 7790459.

zbmath.org

Plastria, Frank (2006), "Four-point Fermat location problems revisited. New proofs and extensions of old results" (PDF), IMA Journal of Management Mathematics, 17 (4): 387–396, doi:10.1093/imaman/dpl007, Zbl 1126.90046.