Pseudovector (English Wikipedia)

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

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12books.google.com

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2electropedia.org

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2caltech.edu

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archive.org

William E Baylis (1994). Theoretical methods in the physical sciences: an introduction to problem solving using Maple V. Birkhäuser. p. 234, see footnote. ISBN 0-8176-3715-X.

books.google.com

Stephen A. Fulling; Michael N. Sinyakov; Sergei V. Tischchenko (2000). Linearity and the mathematics of several variables. World Scientific. p. 343. ISBN 981-02-4196-8.
Aleksandr Ivanovich Borisenko; Ivan Evgenʹevich Tarapov (1979). Vector and tensor analysis with applications (Reprint of 1968 Prentice-Hall ed.). Courier Dover. p. 125. ISBN 0-486-63833-2.
William M Pezzaglia Jr. (1992). "Clifford algebra derivation of the characteristic hypersurfaces of Maxwell's equations". In Julian Ławrynowicz (ed.). Deformations of mathematical structures II. Springer. p. 131 ff. ISBN 0-7923-2576-1.
In four dimensions, such as a Dirac algebra, the pseudovectors are trivectors. Venzo De Sabbata; Bidyut Kumar Datta (2007). Geometric algebra and applications to physics. CRC Press. p. 64. ISBN 978-1-58488-772-0.
William E Baylis (2004). "§4.2.3 Higher-grade multivectors in Cℓ_n: Duals". Lectures on Clifford (geometric) algebras and applications. Birkhäuser. p. 100. ISBN 0-8176-3257-3.
R Wareham, J Cameron & J Lasenby (2005). "Application of conformal geometric algebra in computer vision and graphics". Computer algebra and geometric algebra with applications. Springer. p. 330. ISBN 3-540-26296-2. In three dimensions, a dual may be right-handed or left-handed; see Leo Dorst; Daniel Fontijne; Stephen Mann (2007). "Figure 3.5: Duality of vectors and bivectors in 3-D". Geometric Algebra for Computer Science: An Object-Oriented Approach to Geometry (2nd ed.). Morgan Kaufmann. p. 82. ISBN 978-0-12-374942-0.
Christian Perwass (2009). "§1.5.2 General vectors". Geometric Algebra with Applications in Engineering. Springer. p. 17. ISBN 978-3-540-89067-6.
David Hestenes (1999). "The vector cross product". New foundations for classical mechanics: Fundamental Theories of Physics (2nd ed.). Springer. p. 60. ISBN 0-7923-5302-1.
Venzo De Sabbata; Bidyut Kumar Datta (2007). "The pseudoscalar and imaginary unit". Geometric algebra and applications to physics. CRC Press. p. 53 ff. ISBN 978-1-58488-772-0.
Eduardo Bayro Corrochano; Garret Sobczyk (2001). Geometric algebra with applications in science and engineering. Springer. p. 126. ISBN 0-8176-4199-8.
For example, Bernard Jancewicz (1988). Multivectors and Clifford algebra in electrodynamics. World Scientific. p. 11. ISBN 9971-5-0290-9.
Stephen A. Fulling; Michael N. Sinyakov; Sergei V. Tischchenko (2000). Linearity and the mathematics of several variables. World Scientific. p. 340. ISBN 981-02-4196-8.

caltech.edu

feynmanlectures.caltech.edu

electropedia.org

"Details for IEV number 102-03-33: "axial vector"". International Electrotechnical Vocabulary (in Japanese). Retrieved 2023-11-07.
"Details for IEV number 102-03-34: "polar vector"". International Electrotechnical Vocabulary (in Japanese). Retrieved 2023-11-07.