Jordan all-derivable points in the algebra of all upper triangular matrices
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Publication:603124
DOI10.1016/j.laa.2010.07.006zbMath1204.47094OpenAlexW4249180194MaRDI QIDQ603124
Publication date: 5 November 2010
Published in: Linear Algebra and its Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.laa.2010.07.006
Related Items (12)
CHARACTERIZATIONS OF JORDAN DERIVATIONS ON STRONGLY DOUBLE TRIANGLE SUBSPACE LATTICE ALGEBRAS ⋮ Zero product determined triangular algebras ⋮ Characterizations of additive (generalized) ξ-Lie (α, β) derivations on triangular algebras ⋮ Jordan and Jordan higher all-derivable points of some algebras ⋮ Linear maps on matrix algebra Jordan derivable at involutory matrices ⋮ Jordan higher all-derivable points in triangular algebras ⋮ Characterizations of Lie higher derivations on triangular algebras ⋮ Derivations on FCIN algebras ⋮ On \((m,n)\)-derivations of some algebras ⋮ Characterizations of \({*}\) and \({*}\)-left derivable mappings on some algebras ⋮ Characterizations of \(\ast\)-antiderivable mappings on operator algebras ⋮ Jordan higher derivable maps on triangular algebras by commutative zero products
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- Local Derivation of Nest Algebras
- Bilocal derivations of standard operator algebras
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