Isoperimetric inequality (English Wikipedia)

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

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ams.org

Osserman, Robert. "The Isoperimetric Inequality." Bulletin of the American Mathematical Society. 84.6 (1978) http://www.ams.org/journals/bull/1978-84-06/S0002-9904-1978-14553-4/S0002-9904-1978-14553-4.pdf

archive.org

See Bollobás (1986) and Section 4 in Hoory, Linial & Widgerson (2006) Bollobás, Béla (1986). Combinatorics: set systems, hypergraphs, families of vectors, and combinatorial probability. Cambridge University Press. ISBN 978-0-521-33703-8. Hoory, Shlomo; Linial, Nathan; Widgerson, Avi (2006). "Expander graphs and their applications" (PDF). Bulletin of the American Mathematical Society. New Series. 43 (4): 439–561. doi:10.1090/S0273-0979-06-01126-8.
Cf. Calabro (2004) or Bollobás (1986) Calabro, Chris (2004). "Harper's Theorem" (PDF). Retrieved 8 February 2011. Bollobás, Béla (1986). Combinatorics: set systems, hypergraphs, families of vectors, and combinatorial probability. Cambridge University Press. ISBN 978-0-521-33703-8.

arxiv.org

Zwierzyński, Michał (2016). "The improved isoperimetric inequality and the Wigner caustic of planar ovals". J. Math. Anal. Appl. 442 (2): 726–739. arXiv:1512.06684. doi:10.1016/j.jmaa.2016.05.016. S2CID 119708226.

cern.ch

cds.cern.ch

Gromov, Mikhail; Pansu, Pierre (2006). "Appendix C. Paul Levy's Isoperimetric Inequality". Metric Structures for Riemannian and Non-Riemannian Spaces. Modern Birkhäuser Classics. Dordrecht: Springer. p. 519. ISBN 9780817645830.

doi.org

Blåsjö, Viktor (2005). "The Evolution of the Isoperimetric Problem". Amer. Math. Monthly. 112 (6): 526–566. doi:10.2307/30037526. JSTOR 30037526.
Zwierzyński, Michał (2016). "The improved isoperimetric inequality and the Wigner caustic of planar ovals". J. Math. Anal. Appl. 442 (2): 726–739. arXiv:1512.06684. doi:10.1016/j.jmaa.2016.05.016. S2CID 119708226.
Hoory, Linial & Widgerson (2006) Hoory, Shlomo; Linial, Nathan; Widgerson, Avi (2006). "Expander graphs and their applications" (PDF). Bulletin of the American Mathematical Society. New Series. 43 (4): 439–561. doi:10.1090/S0273-0979-06-01126-8.
Definitions 4.2 and 4.3 of Hoory, Linial & Widgerson (2006) Hoory, Shlomo; Linial, Nathan; Widgerson, Avi (2006). "Expander graphs and their applications" (PDF). Bulletin of the American Mathematical Society. New Series. 43 (4): 439–561. doi:10.1090/S0273-0979-06-01126-8.
See Bollobás (1986) and Section 4 in Hoory, Linial & Widgerson (2006) Bollobás, Béla (1986). Combinatorics: set systems, hypergraphs, families of vectors, and combinatorial probability. Cambridge University Press. ISBN 978-0-521-33703-8. Hoory, Shlomo; Linial, Nathan; Widgerson, Avi (2006). "Expander graphs and their applications" (PDF). Bulletin of the American Mathematical Society. New Series. 43 (4): 439–561. doi:10.1090/S0273-0979-06-01126-8.
Also stated in Hoory, Linial & Widgerson (2006) Hoory, Shlomo; Linial, Nathan; Widgerson, Avi (2006). "Expander graphs and their applications" (PDF). Bulletin of the American Mathematical Society. New Series. 43 (4): 439–561. doi:10.1090/S0273-0979-06-01126-8.

elpais.com

Olmo, Carlos Beltrán, Irene (4 January 2021). "Sobre mates y mitos". El País (in Spanish). Retrieved 14 January 2021.{{cite web}}: CS1 maint: multiple names: authors list (link)

fau.edu

forumgeom.fau.edu

Dragutin Svrtan and Darko Veljan, "Non-Euclidean Versions of Some Classical Triangle Inequalities", Forum Geometricorum 12, 2012, 197–209. http://forumgeom.fau.edu/FG2012volume12/FG201217.pdf

huji.ac.il

cs.huji.ac.il

Hoory, Linial & Widgerson (2006) Hoory, Shlomo; Linial, Nathan; Widgerson, Avi (2006). "Expander graphs and their applications" (PDF). Bulletin of the American Mathematical Society. New Series. 43 (4): 439–561. doi:10.1090/S0273-0979-06-01126-8.
Definitions 4.2 and 4.3 of Hoory, Linial & Widgerson (2006) Hoory, Shlomo; Linial, Nathan; Widgerson, Avi (2006). "Expander graphs and their applications" (PDF). Bulletin of the American Mathematical Society. New Series. 43 (4): 439–561. doi:10.1090/S0273-0979-06-01126-8.
See Bollobás (1986) and Section 4 in Hoory, Linial & Widgerson (2006) Bollobás, Béla (1986). Combinatorics: set systems, hypergraphs, families of vectors, and combinatorial probability. Cambridge University Press. ISBN 978-0-521-33703-8. Hoory, Shlomo; Linial, Nathan; Widgerson, Avi (2006). "Expander graphs and their applications" (PDF). Bulletin of the American Mathematical Society. New Series. 43 (4): 439–561. doi:10.1090/S0273-0979-06-01126-8.
Also stated in Hoory, Linial & Widgerson (2006) Hoory, Shlomo; Linial, Nathan; Widgerson, Avi (2006). "Expander graphs and their applications" (PDF). Bulletin of the American Mathematical Society. New Series. 43 (4): 439–561. doi:10.1090/S0273-0979-06-01126-8.

jstor.org

Blåsjö, Viktor (2005). "The Evolution of the Isoperimetric Problem". Amer. Math. Monthly. 112 (6): 526–566. doi:10.2307/30037526. JSTOR 30037526.

maa.org

Blåsjö, Viktor (2005). "The Evolution of the Isoperimetric Problem". Amer. Math. Monthly. 112 (6): 526–566. doi:10.2307/30037526. JSTOR 30037526.

semanticscholar.org

api.semanticscholar.org

Zwierzyński, Michał (2016). "The improved isoperimetric inequality and the Wigner caustic of planar ovals". J. Math. Anal. Appl. 442 (2): 726–739. arXiv:1512.06684. doi:10.1016/j.jmaa.2016.05.016. S2CID 119708226.

ucsd.edu

cseweb.ucsd.edu

Cf. Calabro (2004) or Bollobás (1986) Calabro, Chris (2004). "Harper's Theorem" (PDF). Retrieved 8 February 2011. Bollobás, Béla (1986). Combinatorics: set systems, hypergraphs, families of vectors, and combinatorial probability. Cambridge University Press. ISBN 978-0-521-33703-8.