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Jordan homomorphisms of triangular algebras over noncommutative algebras
D. Benkovič described Jordan homomorphisms of algebras of triangular matrices over a commutative unital ring without additive $2$-torsion. We extend this result to the case of noncommutative rings and remove the assumption of additive torsion. Let $R$ be an associative unital algebra over a commutative unital ring $Φ$. Consider the algebra $T_n(R)$ of
openaire +2 more sources
A note on derivations of Murray-von Neumann algebras. [PDF]
Kadison RV, Liu Z.
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"The Heisenberg Method": Geometry, Algebra, and Probability in Quantum Theory. [PDF]
Plotnitsky A.
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Special relativity derived from spacetime magma. [PDF]
Greensite F.
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Fuglede-Kadison determinant: theme and variations. [PDF]
de la Harpe P.
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Minimal representations of E6, E7, and E8 and the generalized Capelli identity. [PDF]
Brylinski R, Kostant B.
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Determination of a for the simple flexible algebras. [PDF]
Block RE.
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On generalized standard algebras. [PDF]
Schafer RD.
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Flexible power-associative algebras of degree 1. [PDF]
Oehmke RH.
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