Hurwitz pairs equipped with complex structures

Author:

Ławrynowicz Julian,Rembieliński Jakub

Publisher

Springer Berlin Heidelberg

Reference8 articles.

1. ATIYAH, M.F., R. BOTT, and A. SHAPIRO: Clifford modules, Topology 3, Suppl. 1 (1964), 3–38.

2. HURWITZ, A.: Über die Komposition der quadratischen Formen von beliebig vielen Variablen, Nachrichten von der königlichen Gesellschaft der Wissenschaften zu Göttingen, Math.-phys. Kl. 1898, 309–316; reprinted in: A. HURWITZ, Mathematische Werke II, Birkhäuser Verl., Basel 1933, pp. 565–571.

3. —: Über die Komposition der quadratischen Formen, Math. Ann. 88 (1923), 1–25; reprinted in: A. HURWITZ, Mathematische Werke II, Birkhäuser Verl., Basel 1933, pp. 641–666.

4. KOBAYASHI, S. and K. NOMIZU: Foundations of differential geometry I-II (Interscience Tracts in Pure and Applied Mathematics 15), Interscience Publishers, New York-London-Sydney 1963–1969.

5. Lecture Notes in Math.;J. Ławrynowicz,1982

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1. Quantum Braided Clifford Algebras;Clifford Algebras and Spinor Structures;1995

2. Hermitian Hurwitz Pairs;Deformations of Mathematical Structures II;1994

3. On Dualities Generated by the Generalised Hurwitz Problem;Deformations of Mathematical Structures II;1994

4. The CR problem and Hurwitz pairs applied to field theory and solid state physics;Reports on Mathematical Physics;1991-02

5. Hurwitz Pairs and Octonions;Deformations of Mathematical Structures;1989

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