English

Jordan derivations on block upper triangular matrix algebras

Rings and Algebras 2014-01-03 v2

Abstract

We provide that any Jordan derivation from the block upper triangular matrix algebra \T=\T(n1,n2,,nk)Mn(\C)\T = \T(n_{1},n_{2}, \cdots, n_{k})\subseteq M_{n}(\mathbb{\C}) into a 22-torsion free unital \T\T-bimodule is the sum of a derivation and an antiderivation.

Keywords

Cite

@article{arxiv.1312.6950,
  title  = {Jordan derivations on block upper triangular matrix algebras},
  author = {Hoger Ghahramani},
  journal= {arXiv preprint arXiv:1312.6950},
  year   = {2014}
}

Comments

To appear in OaM

R2 v1 2026-06-22T02:34:57.284Z