A Taste of Jordan Algebras

By K. Mccrimmon. 2003

506 citations recorded by the source corpus.

Subfields: Algebra and Number Theory, Computational Theory and Mathematics, Theoretical Computer Science

View Paper: https://www.semanticscholar.org/paper/35bed62847e5df9189bf3fb0dea66b205d65ddb6

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Algebra and Number Theory

1. A. Pianzola
2. S. Berman
3. J. Faulkner
4. B. Allison
5. Yōji Yoshii
6. Michael Lau
7. Yung Gao
8. E. Neher

In Computational Theory and Mathematics

1. A. Pianzola
2. Michael Lau

In Theoretical Computer Science

1. A. Pianzola

Citations in the corpus

• Multiloop realization of extended affine Lie algebras and Lie tori (2007, background): “8.5]. (See for example [ Mc , x7.2] for information about isotopes of Jordan algebras.)”
• Charge Orbits of Symmetric Special Geometries and Attractors (2006, unknown): “x = y = 0 for all elements x,y of J. 15 ψ(D) : (α,β,x,y) −→(α,β′′,x′′,y′′), β′′ ≡β+αI 3 (D)+T(y,D∧D)+T(x,D); x′′ ≡x+αD∧D+2y∧D; y′′ ≡y+αD; D∈J. (3.19) We should note that [49, 63] I3 (S(x)) = λI3(x) (3.20) and Se(x∧y) = S(x)∧S(y). (3.21) Furthermore, Str(J) can be written as the direct pro”