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Nodal Noncommutative Jordan Algebras and Simple Lie Algebras of Characteristic p [PDF]
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Real and complex noncommutative Jordan Banach algebras
Janssen, Gerhard, Alvermann, Klaus
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Generalized simple noncommutative Jordan algebras of degree two
Goldman, Jerry I, Kokoris, Louis A
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A generalization of noncommutative Jordan algebras
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A norm on separable noncommutative Jordan algebras of degree $2$ [PDF]
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THE JORDAN DERIVATIONS OF SEMIPRIME RINGS AND NONCOMMUTATIVE BANACH ALGEBRAS
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On the socle of a noncommutative Jordan algebra
Manuscripta Mathematica, 1986Let A be a nondegenerate noncommutative Jordan algebra over a field of characteristic not two. The socle of A is the sum of the minimal inner ideals of A. The authors prove that the socle contains all elements in A of finite rank, that is, all \(b\in A\) such that \(U_ bA\) is finite- dimensional.
Fernández López, Antonio +1 more
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On lie algebras associated with nodal noncommutative Jordan algebras
Acta Mathematica Sinica, 1986The Lie algebra \(A^-_ n\) associated with a simple Lie-admissible nodal noncommutative Jordan algebra \(A_ n\) over a field of characteristic \(p>2\) is studied. It is shown that either \(A^-_ n/\) or its derived algebra is simple of generalized Cartan type H(2r).
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Noncommutative matrix jordan algebras, cayley-dickson algebras, and schafer's theorem1
Communications in Algebra, 1995We provide a construction of noncommutative Jordan algebras of degree two. The construction can be iterated, and we show that after the first few iterations no new derivations arise. The relationship between this iterative process and the Cayley-Dickson process is studied, and the result on deriva¬tions is used to obtain a generalization of Schafer's ...
Robert B. Brown, Nora C. Hopkins
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