Title : ( Superstability of higher derivations in multi-Banach algebras )
Authors: Mohammad Sal Moslehian ,
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Abstract
Let A be an algebra and n0 2 f0; 1; : : : ; g[f1g. A sequence (dj)n0 j=1 of linear mappings on A is called a (strongly) higher derivation of rank n0 if (d0 is the identity on A and) for each 0 j n0, dj(ab) = jX `=0 d`(a)dj
Keywords
, Hyers{Ulam{Rassias stability, Multi-Banach al- gebra, Cauchy functional equation; Derivation; higher derivation.
@article{paperid:1007595,
author = {Sal Moslehian, Mohammad},
title = {Superstability of higher derivations in multi-Banach algebras},
journal = {Tamsui Oxford Journal of Mathematical Sciences},
year = {2008},
volume = {24},
number = {4},
month = {November},
issn = {11xx-6434},
pages = {417--427},
numpages = {10},
keywords = {Hyers{Ulam{Rassias stability; Multi-Banach al-
gebra; Cauchy functional equation; Derivation; higher derivation.},
}
%0 Journal Article
%T Superstability of higher derivations in multi-Banach algebras
%A Sal Moslehian, Mohammad
%J Tamsui Oxford Journal of Mathematical Sciences
%@ 11xx-6434
%D 2008
