Đồ thị Cayley (Vietnamese Wikipedia)

Analysis of information sources in references of the Wikipedia article "Đồ thị Cayley" in Vietnamese language version.

refsWebsite

Global rank Vietnamese rank

2^nd place

2^nd place

2books.google.com

3^rd place

6^th place

26^th place

50^th place

451^st place

287^th place

69^th place

100^th place

1hathitrust.org

441^st place

787^th place

230^th place

263^rd place

1semanticscholar.org

11^th place

76^th place

ams.org

Theron, Daniel Peter (1988), An extension of the concept of graphically regular representations, Ph.D. thesis, University of Wisconsin, Madison, tr. 46, MR 2636729.
White, Arthur T. (1972). “On the genus of a group”. Transactions of the American Mathematical Society. 173: 203–214. doi:10.1090/S0002-9947-1972-0317980-2. MR 0317980.

arxiv.org

Proposition 1.12 in Lubotzky, Alexander (2012). “Expander graphs in pure and applied mathematics”. Bulletin of the American Mathematical Society. 49: 113–162. arXiv:1105.2389. doi:10.1090/S0273-0979-2011-01359-3.
Ahmady, Azhvan; Bell, Jason; Mohar, Bojan (2014). “Integral Cayley graphs and groups”. SIAM Journal on Discrete Mathematics. 28 (2): 685–701. arXiv:1307.6155. doi:10.1137/130925487. S2CID 207067134.

books.google.com

Magnus, Wilhelm; Karrass, Abraham; Solitar, Donald (2004) [1966]. Combinatorial Group Theory: Presentations of Groups in Terms of Generators and Relations. Courier. ISBN 978-0-486-43830-6.
See Theorem 3.7 of Babai, László (1995). “27. Automorphism groups, isomorphism, reconstruction” (PDF). Trong Graham, Ronald L.; Grötschel, Martin; Lovász, László (biên tập). Handbook of Combinatorics. 1. Elsevier. tr. 1447–1540. ISBN 9780444823465.

doi.org

Cayley, Arthur (1878). “Desiderata and suggestions: No. 2. The Theory of groups: graphical representation”. American Journal of Mathematics. 1 (2): 174–6. doi:10.2307/2369306. JSTOR 2369306. In his Collected Mathematical Papers 10: 403–405.
Sabidussi, Gert (tháng 10 năm 1958). “On a class of fixed-point-free graphs”. Proceedings of the American Mathematical Society. 9 (5): 800–4. doi:10.1090/s0002-9939-1958-0097068-7. JSTOR 2033090.
White, Arthur T. (1972). “On the genus of a group”. Transactions of the American Mathematical Society. 173: 203–214. doi:10.1090/S0002-9947-1972-0317980-2. MR 0317980.
Proposition 1.12 in Lubotzky, Alexander (2012). “Expander graphs in pure and applied mathematics”. Bulletin of the American Mathematical Society. 49: 113–162. arXiv:1105.2389. doi:10.1090/S0273-0979-2011-01359-3.
Ahmady, Azhvan; Bell, Jason; Mohar, Bojan (2014). “Integral Cayley graphs and groups”. SIAM Journal on Discrete Mathematics. 28 (2): 685–701. arXiv:1307.6155. doi:10.1137/130925487. S2CID 207067134.

hathitrust.org

babel.hathitrust.org

Cayley, Arthur (1878). “Desiderata and suggestions: No. 2. The Theory of groups: graphical representation”. American Journal of Mathematics. 1 (2): 174–6. doi:10.2307/2369306. JSTOR 2369306. In his Collected Mathematical Papers 10: 403–405.

jstor.org

Cayley, Arthur (1878). “Desiderata and suggestions: No. 2. The Theory of groups: graphical representation”. American Journal of Mathematics. 1 (2): 174–6. doi:10.2307/2369306. JSTOR 2369306. In his Collected Mathematical Papers 10: 403–405.
Sabidussi, Gert (tháng 10 năm 1958). “On a class of fixed-point-free graphs”. Proceedings of the American Mathematical Society. 9 (5): 800–4. doi:10.1090/s0002-9939-1958-0097068-7. JSTOR 2033090.

semanticscholar.org

api.semanticscholar.org

Ahmady, Azhvan; Bell, Jason; Mohar, Bojan (2014). “Integral Cayley graphs and groups”. SIAM Journal on Discrete Mathematics. 28 (2): 685–701. arXiv:1307.6155. doi:10.1137/130925487. S2CID 207067134.

uchicago.edu

people.cs.uchicago.edu

See Theorem 3.7 of Babai, László (1995). “27. Automorphism groups, isomorphism, reconstruction” (PDF). Trong Graham, Ronald L.; Grötschel, Martin; Lovász, László (biên tập). Handbook of Combinatorics. 1. Elsevier. tr. 1447–1540. ISBN 9780444823465.