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Jordan derivations on block upper triangular matrix algebras
Published 25 Dec 2013 in math.RA | (1312.6950v2)
Abstract: We provide that any Jordan derivation from the block upper triangular matrix algebra $\T = \T(n_{1},n_{2}, \cdots, n_{k})\subseteq M_{n}(\mathbb{\C})$ into a $2$-torsion free unital $\T$-bimodule is the sum of a derivation and an antiderivation.
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