Cross product (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Cross product" in English language version.

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archive.org

Wilson 1901, p. 60–61. Wilson, Edwin Bidwell (1901). Vector Analysis: A text-book for the use of students of mathematics and physics, founded upon the lectures of J. Willard Gibbs. Yale University Press.
Lounesto, Pertti (2001). Clifford algebras and spinors. Cambridge: Cambridge University Press. pp. 193. ISBN 978-0-521-00551-7.
Cajori (1929), p. 134. Cajori, Florian (1929). A History Of Mathematical Notations Volume II. Open Court Publishing. p. 134. ISBN 978-0-486-67766-8.
Crowe (1994), p. 83. Crowe, Michael J. (1994). A History of Vector Analysis. Dover. ISBN 0-486-67910-1.
Clifford, William Kingdon (1878). "Elements of Dynamic, Part I". London: MacMillan & Co. p. 95.
Gibbs, Josiah Willard (1884). Elements of vector analysis : arranged for the use of students in physics. New Haven : Printed by Tuttle, Morehouse & Taylor.
Crowe (1994), p. 154. Crowe, Michael J. (1994). A History of Vector Analysis. Dover. ISBN 0-486-67910-1.
Wilson (1901), p. 61. Wilson, Edwin Bidwell (1901). Vector Analysis: A text-book for the use of students of mathematics and physics, founded upon the lectures of J. Willard Gibbs. Yale University Press.

bnf.fr

gallica.bnf.fr

Lagrange, Joseph-Louis (1773). "Solutions analytiques de quelques problèmes sur les pyramides triangulaires". Oeuvres. Vol. 3. p. 661.

books.google.com

Dennis G. Zill; Michael R. Cullen (2006). "Definition 7.4: Cross product of two vectors". Advanced engineering mathematics (3rd ed.). Jones & Bartlett Learning. p. 324. ISBN 0-7637-4591-X.
Vladimir A. Boichenko; Gennadiĭ Alekseevich Leonov; Volker Reitmann (2005). Dimension theory for ordinary differential equations. Vieweg+Teubner Verlag. p. 26. ISBN 3-519-00437-2.
Pertti Lounesto (2001). Clifford algebras and spinors (2nd ed.). Cambridge University Press. p. 94. ISBN 0-521-00551-5.
by Eric W. Weisstein (2003). "Binet-Cauchy identity". CRC concise encyclopedia of mathematics (2nd ed.). CRC Press. p. 228. ISBN 1-58488-347-2.
Arthur, John W. (2011). Understanding Geometric Algebra for Electromagnetic Theory. IEEE Press. p. 49. ISBN 978-0470941638.
Doran, Chris; Lasenby, Anthony (2003). Geometric Algebra for Physicists. Cambridge University Press. pp. 401–408. ISBN 978-0521715959.
Cauchy, Augustin-Louis (1900). Ouvres. Vol. 12. p. 16.

doi.org

Massey, William S. (December 1983). "Cross products of vectors in higher dimensional Euclidean spaces" (PDF). The American Mathematical Monthly. 90 (10): 697–701. doi:10.2307/2323537. JSTOR 2323537. S2CID 43318100. Archived from the original (PDF) on 2021-02-26. If one requires only three basic properties of the cross product ... it turns out that a cross product of vectors exists only in 3-dimensional and 7-dimensional Euclidean space.
WS Massey (Dec 1983). "Cross products of vectors in higher dimensional Euclidean spaces". The American Mathematical Monthly. 90 (10). The American Mathematical Monthly, Vol. 90, No. 10: 697–701. doi:10.2307/2323537. JSTOR 2323537.
Filippov, V.T. (1985). "n-Lie algebras". Sibirsk. Mat. Zh. 26 (6): 879–891. doi:10.1007/BF00969110. S2CID 125051596.

jstor.org

Massey, William S. (December 1983). "Cross products of vectors in higher dimensional Euclidean spaces" (PDF). The American Mathematical Monthly. 90 (10): 697–701. doi:10.2307/2323537. JSTOR 2323537. S2CID 43318100. Archived from the original (PDF) on 2021-02-26. If one requires only three basic properties of the cross product ... it turns out that a cross product of vectors exists only in 3-dimensional and 7-dimensional Euclidean space.
WS Massey (Dec 1983). "Cross products of vectors in higher dimensional Euclidean spaces". The American Mathematical Monthly. 90 (10). The American Mathematical Monthly, Vol. 90, No. 10: 697–701. doi:10.2307/2323537. JSTOR 2323537.

mathsisfun.com

"Cross Product". www.mathsisfun.com. Retrieved 2020-09-06.

researchgate.net

Shuangzhe Liu; Gõtz Trenkler (2008). "Hadamard, Khatri-Rao, Kronecker and other matrix products". Int J Information and Systems Sciences. 4 (1). Institute for scientific computing and education: 160–177.

semanticscholar.org

api.semanticscholar.org

Massey, William S. (December 1983). "Cross products of vectors in higher dimensional Euclidean spaces" (PDF). The American Mathematical Monthly. 90 (10): 697–701. doi:10.2307/2323537. JSTOR 2323537. S2CID 43318100. Archived from the original (PDF) on 2021-02-26. If one requires only three basic properties of the cross product ... it turns out that a cross product of vectors exists only in 3-dimensional and 7-dimensional Euclidean space.
Filippov, V.T. (1985). "n-Lie algebras". Sibirsk. Mat. Zh. 26 (6): 879–891. doi:10.1007/BF00969110. S2CID 125051596.

pdfs.semanticscholar.org

Massey, William S. (December 1983). "Cross products of vectors in higher dimensional Euclidean spaces" (PDF). The American Mathematical Monthly. 90 (10): 697–701. doi:10.2307/2323537. JSTOR 2323537. S2CID 43318100. Archived from the original (PDF) on 2021-02-26. If one requires only three basic properties of the cross product ... it turns out that a cross product of vectors exists only in 3-dimensional and 7-dimensional Euclidean space.

springer.com

link.springer.com

Filippov, V.T. (1985). "n-Lie algebras". Sibirsk. Mat. Zh. 26 (6): 879–891. doi:10.1007/BF00969110. S2CID 125051596.

ucdavis.edu

math.ucdavis.edu

A History of Vector Analysis by Michael J. Crowe, Math. UC Davis.

web.archive.org

Massey, William S. (December 1983). "Cross products of vectors in higher dimensional Euclidean spaces" (PDF). The American Mathematical Monthly. 90 (10): 697–701. doi:10.2307/2323537. JSTOR 2323537. S2CID 43318100. Archived from the original (PDF) on 2021-02-26. If one requires only three basic properties of the cross product ... it turns out that a cross product of vectors exists only in 3-dimensional and 7-dimensional Euclidean space.

wolfram.com

mathworld.wolfram.com

Weisstein, Eric W. "Cross Product". Wolfram MathWorld. Retrieved 2020-09-06.

worldcat.org

search.worldcat.org

Jeffreys, H.; Jeffreys, B. S. (1999). Methods of mathematical physics. Cambridge University Press. OCLC 41158050.