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A Limitation for Underestimation via Twin Arithmetic

机译:通过双算术低估的局限性

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Computing an enclosure for the range of a rational function over an interval is one of the main goals of interval analysis. One way to obtain such an enclosure is to use interval arithmetic evaluation of a formula for the function. Often one would like to check how close the overestimation is to the correct range. Kreinovich, Nesterov, and Zheludeva (Reliable Computing 2 (2) (1996)) suggested a new kind of twin arithmetic which produces a twin of intervals at the same time: the usual enclosure, i.e. an interval which is an overestimation for the range, and an interval which is contained in the range, i.e. an interval which is an underestimation for the range.
机译:计算区间内有理函数范围的封闭度是区间分析的主要目标之一。获得这种包围的一种方法是对函数的公式使用区间算术评估。人们常常想检查一下高估到正确范围的接近程度。 Kreinovich,Nesterov和Zheludeva(Reliable Computing 2(2)(1996))提出了一种新型的孪生算术,它可以同时生成一个孪生区间:通常的包围,即一个区间,该区间被高估了范围,包含在该范围内的间隔,即该范围的低估间隔。

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