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Invariant pattern recognition by use of a spatial code division multiplexing approach

机译:通过使用空间码分复用方法进行不变模式识别

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Invariant pattern recognition can be achieved by use of harmonic decomposition, for example circular harmonics are used for rotation invariant recognition. A common problem with such methods is that often only a single term of the harmonic decomposition is used, and it does not contain a sufficient amount of the reference energy. Thus discrimination capability is limited, especially in the presence of noise or other disturbances. By using several terms of the harmonic decomposition together this problem can be solved; this can be achieved by the use of code division filter multiplexing. Several harmonic terms are encoded onto a single filter, and the signal is simultaneously correlated with all of them, hence producing enhanced discrimination capabilities. Here two methods are suggested for such encoding. The first involves multiplexing the filters in the Fourier plane,: while the second involves multiplexing in the image plane. (C) 2003 Optical Society of America. [References: 13]
机译:可以通过使用谐波分解来实现不变模式识别,例如将圆形谐波用于旋转不变识别。这种方法的一个普遍问题是,通常仅使用谐波分解的一个项,并且它不包含足够量的参考能量。因此,辨别能力受到限制,尤其是在存在噪声或其他干扰的情况下。通过一起使用谐波分解的多个项,可以解决此问题。这可以通过使用码分滤波器多路复用来实现。多个谐波项被编码到单个滤波器上,并且信号与所有谐波项同时相关,从而增强了识别能力。这里提出了两种用于这种编码的方法。第一个涉及在傅立叶平面中复用滤波器,而第二个涉及在图像平面中复用。 (C)2003年美国眼镜学会。 [参考:13]

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