Generalized standard algebras
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Publication:2539442
DOI10.1016/0021-8693(69)90039-8zbMath0196.06102OpenAlexW1975139507MaRDI QIDQ2539442
Publication date: 1969
Published in: Journal of Algebra (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/0021-8693(69)90039-8
Structure theory for nonassociative algebras (17A60) Alternative rings (17D05) Nonassociative algebras satisfying other identities (17A30)
Related Items (20)
Lie (Jordan) centralizers on alternative algebras ⋮ Jordan axioms for C*-algebras ⋮ Multiplicative δ-derivation in alternative algebras ⋮ Topologically nilpotent normed algebras ⋮ Rings with (x,y,x) and commutators in the left nucleus ⋮ Prime Ideals in a Large Class of Nonassociative Rings ⋮ On multiplicatively closed subsets of normed algebras ⋮ Generalization of alternative and commutative rings ⋮ Unnamed Item ⋮ Generalized standard rings ⋮ On the nilpotency of generalized alternative algebras ⋮ The Wedderburn Principal Theorem for a Generalization of Alternative Algebras ⋮ When is a Multiplicative Derivation Additive in Alternative Rings? ⋮ Zum Wedderburnschen Zerlegungssatz ⋮ On rings with commutators in the nuclei ⋮ Generalization of alternative rings. I, II ⋮ Varieties of algebras ⋮ Finite-dimensional algebras with a nil-basis ⋮ Unnamed Item ⋮ Certain classes of noncommutative Jordan rings
Cites Work
- Unnamed Item
- Norms and noncommutative Jordan algebras
- Zum Wedderburnschen Zerlegungssatz
- A structure theory for Jordan algebras
- Standard and Accessible Rings
- A THEOREM ON THE STRUCTURE OF JORDAN ALGEBRAS
- On Noncommutative Jordan Algebras
- Some Nodal Noncommutative Jordan Algebras
- Structure and Representations of Noncommutative Jordan Algebras
- ON GENERALIZED STANDARD ALGEBRAS
- The Wedderburn principal theorem for alternative algebras
- Power-associative rings
- The Wedderburn Principal Theorem for Jordan Algebras
- The Structure of Alternative Division Rings
- Noncommutative Jordan Algebras of Characteristic 0
- Structure and representation of nonassociative algebras
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