Abstract
It is shown that the equivalent nonlinearity of the single-valued function y = g(x) , with x = e + d(t) , where e is a low frequency signal and d(t) a high frequency dither, is the characteristic \bar{y} versus e where \bar{y} = \int\min{-\infty}\max{\infty} g(x) w(x - e) dx . Several examples and some general properties of the weighting function w(x) are given.
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