A Five-point Non-stationary Interpolating Scheme

机译：一个五点非静止内插方案

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摘要

A five-point non-stationary interpolating scheme is proposed in this paper. The limit curve of the scheme is C~1, which is proved by using the theory of asymptotic equivalence. It is analyzed that the scheme can reproduce all original function curves spanned by 1, cos(αx), sin(αx), cos(2αx), sin(2αx) exactly. Comparison experiments are also given to better demonstrate it.

机译：本文提出了五分非静止内插方案。该方案的极限曲线是C〜1，通过使用渐近等效的理论来证明。分析了该方案可以再现1，COS（αx），SIN（αx），COS（2αx），SIN（2αx）跨越的所有原始函数曲线。还提供比较实验以更好地证明它。

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来源
《International Conference on Machine Tool Technology and Mechatronics Engineering》|2014年||共5页
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作者
Feiyi Yan; Hongchan Zheng;
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原文格式 PDF
正文语种
中图分类 TG65-53;
关键词
Five-point; Interpolating; Non-stationary Scheme; Reproduction;

机译：五点;插值;非静止计划;繁殖;

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A Five-point Non-stationary Interpolating Scheme

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