All-derivable points in the algebra of all upper triangular matrices
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Let be the algebra of all n×n upper triangular matrices. We say that an element 2448674f500d553adec1627a11""> is an all-derivable point of if every derivable linear mapping φ at G (i.e. φ(ST)=φ(S)T+Sφ(T) for any with ST=G) is a derivation. In this paper we show that is an all derivable point of if and only if G≠0.

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