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Positive bi-exponential interpolation

DOI: 10.5899/2013/jiasc-00010

Keywords: exponential &searchField=keyword">"">exponential , log-convexity , midpoint ,&searchField=keyword"> sum"/>

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Abstract:

A function $bexp(cx)+dexp(fx)$ is called positive bi-exponential if $b>0, d>0,$ and $c e f.$ A positive bi-exponential function interpolates a function at equidistant nodes if and only if the function is strictly log-convex. A positive bi-exponential function is itself strictly log-convex. The sum of two not necessarily strictly log-convex functions is strictly log-convex if their derivatives are distinct.

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