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- Q5532431 subject Q7036089.
- Q5532431 subject Q7457477.
- Q5532431 subject Q8234763.
- Q5532431 subject Q8383027.
- Q5532431 subject Q8613711.
- Q5532431 abstract "In mathematics, a Generalized Clifford algebra (GCA) is an associative algebra that generalizes the Clifford algebra, and goes back to the work of Hermann Weyl, who utilized and formalized these clock-and-shift operators introduced by J. J. Sylvester (1882), and organized by Cartan (1898) and Schwinger.Clock and shift matrices find routine applications in numerous areas of mathematical physics, providing the cornerstone of quantum mechanical dynamics in finite-dimensional vector spaces. The concept of a spinor can further be linked to these algebras.The term Generalized Clifford Algebras can also refer to associative algebras that are constructed using forms of higher degree instead of quadratic forms.".
- Q5532431 wikiPageExternalLink 1005.4300.
- Q5532431 wikiPageWikiLink Q131752.
- Q5532431 wikiPageWikiLink Q186465.
- Q5532431 wikiPageWikiLink Q245457.
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- Q5532431 wikiPageWikiLink Q7036089.
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- Q5532431 wikiPageWikiLink Q744960.
- Q5532431 wikiPageWikiLink Q7457477.
- Q5532431 wikiPageWikiLink Q7496248.
- Q5532431 wikiPageWikiLink Q7619449.
- Q5532431 wikiPageWikiLink Q8234763.
- Q5532431 wikiPageWikiLink Q8383027.
- Q5532431 wikiPageWikiLink Q851512.
- Q5532431 wikiPageWikiLink Q8613711.
- Q5532431 comment "In mathematics, a Generalized Clifford algebra (GCA) is an associative algebra that generalizes the Clifford algebra, and goes back to the work of Hermann Weyl, who utilized and formalized these clock-and-shift operators introduced by J. J. Sylvester (1882), and organized by Cartan (1898) and Schwinger.Clock and shift matrices find routine applications in numerous areas of mathematical physics, providing the cornerstone of quantum mechanical dynamics in finite-dimensional vector spaces.".
- Q5532431 label "Generalized Clifford algebra".