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Fuzzy quaternion approach to object recognition incorporating Zernike moment invariants

机译:结合Zernike矩不变量的模糊四元数目标识别方法

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A novel approach to 3-D object recognition based on fuzzy subset theory is described. This method uses Zernike moment invariants of the silhouette of the unknown object to form a set of fuzzy-weighted quantities called fuzzy quaternions. These are matched against those of known objects at predetermined viewpoints. The determination of the Zernike moment invariants can be faster if the equivalent contour integrals are calculated instead. By employing a novel rho -correction scheme, errors due to the digitization are reduced. To speed up the recognition process, a modified Nelder-Mead simplex method is used. Preliminary results demonstrate the potential of the fuzzy quaternion as a viable basis for discrimination. It is concluded that the primary merits of this approach are the ease of model formation, the simplicity of the recognition scheme, and the speed of object recognition. Its disadvantages include the inability to recognize occluded objects and a poor object recognition rate for high perspective distortion of objects.
机译:描述了一种基于模糊子集理论的3-D目标识别新方法。该方法使用未知对象的轮廓的Zernike矩不变量来形成一组称为模糊四元数的模糊加权量。这些在预定的视点上与已知物体相匹配。如果改为计算等效轮廓积分,则Zernike矩不变式的确定会更快。通过采用新颖的rho-校正方案,减少了由于数字化引起的误差。为了加快识别过程,使用了改进的Nelder-Mead单纯形法。初步结果表明,模糊四元数有可能作为判别的可行基础。结论是,这种方法的主要优点是易于模型形成,识别方案的简单性以及对象识别的速度。它的缺点包括无法识别被遮挡的物体,以及由于物体的高视角失真而导致的物体识别率差。

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