用于图像处理和监控的非线性三维和二维变换

Y. Tirat-Gefen
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引用次数: 1

摘要

由于测不准原理的限制,二维和三维空间傅里叶变换等线性变换在图像应用中存在局限性。此外,傅里叶变换允许负亮度的存在,这在物理上是不可能的。小波变换通过使用非负小波函数基缓解了这一点,但它仍然导致宽频谱表示。本文讨论了利用微处理器和现场可编程门阵列在低成本嵌入式应用中部署新的非线性方法,如Hilbert-Huang变换。基本上,我们提取了一组内禀模态函数(IMFs),这些函数代表了一个空间的3D或2D场景的频谱,使用这些函数作为希尔伯特基。我们的低成本高性能硬件导向架构的直接应用包括生物医学应用的图像处理(例如模式识别和图像压缩远程医疗)和监控。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Nonlinear 3D and 2D Transforms for Image Processing and Surveillance
Linear transforms such as bidimensional and tridimensional spatial Fourier transforms for image applications have their limitations due to the uncertainty principle. Also, Fourier transforms allow the existence of negative luminance, which is not physically possible. Wavelet transforms alleviate that through the use of a non-negative wavelet function base, but it still leads to wide spectrum representations. This paper discusses the deployment of new nonlinear methods such as Hilbert-Huang transform for low-cost embedded applications using microprocessors and field programmable gate arrays. Basically, we extract a set of intrinsic mode functions (IMFs), which represent the spectrum of the 3D or 2D scene of a space using these functions as a Hilbert base. Immediate applications for our low cost high performance hardware oriented architecture include image processing for biomedical applications (e.g. pattern recognition and image compression telemedicine) and surveillance.
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