Θεωρία γράφων (Greek Wikipedia)

Analysis of information sources in references of the Wikipedia article "Θεωρία γράφων" in Greek language version.

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archive.org

Sylvester, James Joseph (1878). «Chemistry and Algebra». Nature 17 (432): 284. doi:10.1038/017284a0. Bibcode: 1878Natur..17..284S. https://archive.org/stream/nature15unkngoog#page/n312/mode/1up.
Appel, K.; Haken, W. (1977). «Every planar map is four colorable. Part I. Discharging». Illinois J. Math. 21 (3): 429–490. doi:10.1215/ijm/1256049011. https://archive.org/details/sim_illinois-journal-of-mathematics_1977-09_21_3/page/429.
Appel, K.; Haken, W. (1977). «Every planar map is four colorable. Part II. Reducibility». Illinois J. Math. 21 (3): 491–567. doi:10.1215/ijm/1256049012. https://archive.org/details/sim_illinois-journal-of-mathematics_1977-09_21_3/page/491.

aueb.gr

dmst.aueb.gr

Δ. Σπινέλλης «Γράφοι», Οικονομικό Πανεπιστήμιο Αθηνών Αρχειοθετήθηκε 2010-01-02 στο Wayback Machine..

books.google.com

Tutte, W.T. (2001), Graph Theory, Cambridge University Press, σελ. 30, ISBN 978-0-521-79489-3, https://books.google.com/books?id=uTGhooU37h4C&pg=PA30, ανακτήθηκε στις 2016-03-14

doi.org

dx.doi.org

Cayley, A. (1857), «On the theory of the analytical forms called trees», Philosophical Magazine, Series IV 13 (85): 172–176, doi:10.1017/CBO9780511703690.046, ISBN 9780511703690, https://rcin.org.pl/dlibra/docmetadata?showContent=true&id=173708
Cayley, A. (1875). «Ueber die Analytischen Figuren, welche in der Mathematik Bäume genannt werden und ihre Anwendung auf die Theorie chemischer Verbindungen». Berichte der deutschen Chemischen Gesellschaft 8: 1056–1059. doi:10.1002/cber.18750080252. .
Sylvester, James Joseph (1878). «Chemistry and Algebra». Nature 17 (432): 284. doi:10.1038/017284a0. Bibcode: 1878Natur..17..284S. https://archive.org/stream/nature15unkngoog#page/n312/mode/1up.
Appel, K.; Haken, W. (1977). «Every planar map is four colorable. Part I. Discharging». Illinois J. Math. 21 (3): 429–490. doi:10.1215/ijm/1256049011. https://archive.org/details/sim_illinois-journal-of-mathematics_1977-09_21_3/page/429.
Appel, K.; Haken, W. (1977). «Every planar map is four colorable. Part II. Reducibility». Illinois J. Math. 21 (3): 491–567. doi:10.1215/ijm/1256049012. https://archive.org/details/sim_illinois-journal-of-mathematics_1977-09_21_3/page/491.
Robertson, N.; Sanders, D.; Seymour, P.; Thomas, R. (1997), «The four color theorem», Journal of Combinatorial Theory, Series B 70: 2–44, doi:10.1006/jctb.1997.1750

harvard.edu

adsabs.harvard.edu

Sylvester, James Joseph (1878). «Chemistry and Algebra». Nature 17 (432): 284. doi:10.1038/017284a0. Bibcode: 1878Natur..17..284S. https://archive.org/stream/nature15unkngoog#page/n312/mode/1up.

jstor.org

May, Kenneth O. (1965). «The Origin of the Four-Color Conjecture». Isis 56 (3): 346-348. https://www.jstor.org/stable/228109.

rcin.org.pl

Cayley, A. (1857), «On the theory of the analytical forms called trees», Philosophical Magazine, Series IV 13 (85): 172–176, doi:10.1017/CBO9780511703690.046, ISBN 9780511703690, https://rcin.org.pl/dlibra/docmetadata?showContent=true&id=173708

siam.org

Society for Industrial and Applied Mathematics (2002), «The George Polya Prize», Looking Back, Looking Ahead: A SIAM History, σελ. 26, http://www.siam.org/about/more/siam50.pdf, ανακτήθηκε στις 2016-03-14

st-andrews.ac.uk

mathshistory.st-andrews.ac.uk

O'Connor, J. J .· Robertson, E. F. «The four colour theorem». MacTutor.

web.archive.org

Δ. Σπινέλλης «Γράφοι», Οικονομικό Πανεπιστήμιο Αθηνών Αρχειοθετήθηκε 2010-01-02 στο Wayback Machine..