Rotations in the space of Split octonions.

Gogberashvili, Merab

The search session has expired. Please query the service again.

Displaying similar documents to “Rotations in the space of Split octonions.”

Seeable matter; unseeable antimatter

Geoffrey Dixon (2014)

Commentationes Mathematicae Universitatis Carolinae

Similarity:

The universe we see gives every sign of being composed of matter. This is considered a major unsolved problem in theoretical physics. Using the mathematical modeling based on the algebra $𝐓 : = 𝐂 \otimes 𝐇 \otimes 𝐎$ , an interpretation is developed that suggests that this seeable universe is not the whole universe; there is an unseeable part of the universe composed of antimatter galaxies and stuff, and an extra 6 dimensions of space (also unseeable) linking the matter side to the antimatter—at the very least. ...

Two brief remarks on Martin Carrier’s paper

André Coret (2004)

Philosophia Scientiae

Similarity:

Field theory on curved noncommutative spacetimes.

Schenkel, Alexander, Uhlemann, Christoph F. (2010)

SIGMA. Symmetry, Integrability and Geometry: Methods and Applications [electronic only]

Similarity:

Partial Bell-state analysis with parametric down conversion in the Wigner function formalism.

Casado, A., Guerra, S., Plácido, J. (2010)

Advances in Mathematical Physics

Similarity:

Quantum fields on noncommutative spacetimes: theory and phenomenology.

Balachandran, Aiyalam P., Ibort, Alberto, Marmo, Giuseppe, Martone, Mario (2010)

SIGMA. Symmetry, Integrability and Geometry: Methods and Applications [electronic only]

Similarity:

Bar-invariant bases of the quantum cluster algebra of type $A_{2}^{(2)}$

Xueqing Chen, Ming Ding, Jie Sheng (2011)

Czechoslovak Mathematical Journal

Similarity:

We construct bar-invariant $ℤ [q^{\pm 1 / 2}]$ -bases of the quantum cluster algebra of the valued quiver $A_{2}^{(2)}$ , one of which coincides with the quantum analogue of the basis of the corresponding cluster algebra discussed in P. Sherman, A. Zelevinsky: Positivity and canonical bases in rank 2 cluster algebras of finite and affine types, Moscow Math. J., 4, 2004, 947–974.

Oscillations of a polarizable vacuum.

Gilson, James G. (1991)

Journal of Applied Mathematics and Stochastic Analysis

Similarity:

The intertwining of affine Kac-Moody and current algebras

Lochlainn O'Raifeartaigh (1998)

Publications Mathématiques de l'IHÉS

Similarity: