插值(计算机图形学)
数字图像相关
流离失所(心理学)
多项式的
像素
算法
多项式插值
数学
相位相关
图像(数学)
虚假关系
整数(计算机科学)
线性插值
人工智能
计算机科学
数学分析
统计
光学
物理
傅里叶分析
心理治疗师
程序设计语言
短时傅里叶变换
傅里叶变换
心理学
作者
Antonio Baldi,Filippo Bertolino
出处
期刊:Strain
[Wiley]
日期:2015-04-27
卷期号:51 (3): 248-263
被引量:37
摘要
Abstract Digital image correlation attempts to estimate displacement fields by digitally correlating two images acquired before and after motion. To do so, pixel intensity has to be interpolated at non‐integer locations. The ideal interpolator is the sinc, but as it requires infinite support, it is not normally used and is replaced by polynomials. Polynomial interpolation produces visually appealing results but introduces positional errors in the signal, thus causing the digital image correlation algorithms to converge to incorrect results. In this work, an experimental campaign is described, that aims to characterise the errors introduced by interpolation, focusing in particular on the systematic error and the standard deviation of displacements.
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