Orthogonal group (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Orthogonal group" in English language version.

refsWebsite

Global rank English rank

1,923^rd place

1,068^th place

451^st place

277^th place

1,553^rd place

1,008^th place

ams.org

(Taylor 1992, p. 141) Taylor, Donald E. (1992), The Geometry of the Classical Groups, Sigma Series in Pure Mathematics, vol. 9, Berlin: Heldermann Verlag, ISBN 3-88538-009-9, MR 1189139, Zbl 0767.20001
(Taylor 1992, page 160) Taylor, Donald E. (1992), The Geometry of the Classical Groups, Sigma Series in Pure Mathematics, vol. 9, Berlin: Heldermann Verlag, ISBN 3-88538-009-9, MR 1189139, Zbl 0767.20001
(Grove 2002, Theorem 6.6 and 14.16) Grove, Larry C. (2002), Classical groups and geometric algebra, Graduate Studies in Mathematics, vol. 39, Providence, R.I.: American Mathematical Society, ISBN 978-0-8218-2019-3, MR 1859189

Baez, John. "Week 105". This Week's Finds in Mathematical Physics. Retrieved 2023-02-01.

Wilson, Robert A. (2009). The finite simple groups. Graduate Texts in Mathematics. Vol. 251. London: Springer. pp. 69–75. ISBN 978-1-84800-987-5. Zbl 1203.20012.
(Taylor 1992, p. 141) Taylor, Donald E. (1992), The Geometry of the Classical Groups, Sigma Series in Pure Mathematics, vol. 9, Berlin: Heldermann Verlag, ISBN 3-88538-009-9, MR 1189139, Zbl 0767.20001
Knus, Max-Albert (1991), Quadratic and Hermitian forms over rings, Grundlehren der Mathematischen Wissenschaften, vol. 294, Berlin etc.: Springer-Verlag, p. 224, ISBN 3-540-52117-8, Zbl 0756.11008
(Taylor 1992, page 160) Taylor, Donald E. (1992), The Geometry of the Classical Groups, Sigma Series in Pure Mathematics, vol. 9, Berlin: Heldermann Verlag, ISBN 3-88538-009-9, MR 1189139, Zbl 0767.20001
Cassels 1978, p. 178 Cassels, J.W.S. (1978), Rational Quadratic Forms, London Mathematical Society Monographs, vol. 13, Academic Press, ISBN 0-12-163260-1, Zbl 0395.10029