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作 者:陈世荣
出 处:《Acta Mathematica Scientia》1999年第4期425-430,共6页数学物理学报(B辑英文版)
摘 要:Hardin and Massopust([1]) introduced a class of fractal interpolation functions and calculated their Bouligand dimensions. This paper deals with the non-differentiability of these functions and shows some conditions under which they are nowhere differentiable. The basic technique here is based on the presentation the author obtains.Hardin and Massopust([1]) introduced a class of fractal interpolation functions and calculated their Bouligand dimensions. This paper deals with the non-differentiability of these functions and shows some conditions under which they are nowhere differentiable. The basic technique here is based on the presentation the author obtains.
关 键 词:fractal interpolation iterated system nowhere differentiablity Hausdorff metric
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