Algebra and Applications 1. Abdenacer Makhlouf

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French by J. Tits. American Mathematical Society, Providence.

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      Okubo, S. (1995). Introduction to Octonion and Other Non-associative Algebras in Physics. Cambridge University Press, Cambridge.

      Okubo, S., Osborn, J.M. (1981a). Algebras with nondegenerate associative symmetric bilinear forms permitting composition. Comm. Algebra, 9(12), 1233–1261.

      Okubo, S., Osborn, J.M. (1981b). Algebras with nondegenerate associative symmetric bilinear forms permitting composition II. Comm. Algebra, 9(20), 2015–2073.

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      Petersson, H.P. (2005). Letter to the editor: An observation on real division algebras. European Math. Soc. Newsletter, 57, 20.

      Rodrigues, O. (1840). Des lois géométriques qui régissent les déplacements d’un système solide dans l’espace, et de la variation des coordonnées provenant de ces déplacements considérés indépendamment des causes qui peuvent les produire. J. de Mathématiques Pures et Appliquées, 5, 380–440.

      Rodríguez-Palacios, A. (2004). Absolute-valued Algebras, and Absolute-valuable Banach Spaces, Advanced Courses of Mathematical Analysis. World Science Publishing, Hackensack.

      Shapiro, D.B. (2000). Compositions of Quadratic Forms. Walter de Gruyter & Co., Berlin.

      Springer, T.A., Veldkamp, F.D. (2000). Octonions, Jordan Algebras and Exceptional Groups. Springer Monographs in Mathematics, Springer-Verlag, Berlin.

      Study, E. (1913). Grundlagen und ziele der analytischer kinematik. Sitz. Ber. Berliner Math. Gesellschaft, 12, 36–60.

      Tits, J. (1959). Sur la trialité et certains groupes qui s’en déduisent. Inst. Hautes Études Sci. Publ. Math., 2, 13–60.

      Urbanik, K., Wright, F.B. (1960). Absolute-valued algebras. Proc. Amer. Math. Soc., 11, 861–866.

      van der Blij, F., Springer, T.A. (1959). The arithmetics of octaves and of the group G2. Nederl. Akad. Wetensch. Proc. Ser. A 62 = Indag. Math., 21, 406–418.

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      1 1 https://www.maths.tcd.ie/pub/HistMath/People/Hamilton/.

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