Approximately intertwining mappings
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文摘
Let be a Banach algebra, and let E be a weak Banach -bimodule. An approximately intertwining mapping corresponding to a functional equation is a mapping with f(0)=0 such that

and for each the mappings

fa(x)=f(ax)−af(x),


are continuous at a point. In this paper, we show that every approximately intertwining mapping corresponding to Cauchy, generalized Jensen or Trif functional equation can be estimated by an intertwining mapping.

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