http://orcid.org/0000-0002-2407-9601
References
- Shirokov DS . Classification of elements of Clifford algebras according to quaternionic types. Dokl Math. 2009;80(1):610–612.
- Shirokov DS . Quaternion typification of Clifford algebra elements. Adv Appl Clifford Algebras. 2012;22(1):243–256.
- Shirokov DS . Development of the method of quaternion typification of Clifford algebra elements. Adv Appl Clifford Algebras. 2012;22(2):483–497.
- Shirokov DS . Symplectic, orthogonal and linear Lie groups in Clifford algebra. Adv Appl Clifford Algebras. 2015;25(3):707–718.
- Shirokov DS . On some Lie groups containing spin group in Clifford algebra. J Geometry Symmetry Phys. 2016;42:73–94.
- Porteous IR . Clifford algebras and the classical groups. Cambridge: Cambridge University Press; 1995.
- Lounesto P . Clifford algebra and spinors. Cambridge: Cambridge University Press; 2001.
- Benn IM , Tucker RW . An introduction to spinors and geometry with applications in physics. Adam Hilger (Bristol). 1987.
- Abłamowicz R , Fauser B . On the transposition anti-involution in real Clifford algebras III: the automorphism group of the transposition scalar product on spinor spaces. Linear Multilinear Algebra. 2012;60(6):621–644.
- Snygg J . Clifford algebra. New York (NY): Oxford University Press; 1997.
- Shirokov DS . Pauli theorem in the description of n-dimensional spinors in the Clifford algebra formalism. Theor Math Phys. 2013;175(1):454–474.
- Marchuk NG , Shirokov DS . Unitary spaces on Clifford algebras. Adv Appl Clifford Algebras. 2008;18(2):237–254.
- Salingaros N . Realization, extension, and classification of certain physically important groups and algebras. J Math Phys. 1981;22(2):226–232.
- Abłamowicz R , Fauser B . On the Transposition anti-involution in real Clifford algebras II: stabilizer groups of primitive idempotents. Linear Multilinear Algebra. 2011;59(12):1359–1381.
- Shirokov DS . Concepts of trace, determinant and inverse of Clifford algebra elements. arXiv: 1108.5447.
- Abłamowicz R , Fauser B . On the Transposition anti-involution in real Clifford algebras I: the transposition map. Linear Multilinear Algebra. 2011;59(12):1331–1358.
- Shirokov DS . A classification of Lie algebras of pseudo-unitary groups in the techniques of Clifford algebras. Adv Appl Clifford Algebras. 2010;20(2):411–425.