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Local Energy based Image Fusion in Sharp Frequency Localized Contourlet Transform

机译:锐频局部Contourlet变换中基于局部能量的图像融合

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摘要

Image fusion method based on multiscale transform (MST) is a popular choice in recent research. Sharp frequency localized contourlet transform (SFLCT) that significantly outperform the original contourlet transform is proposed. Commonly, the upsamplers and the downsamplers presented in directional filter banks of SFLCT make the resulting image not shift-invariant and easily cause the pseudo-Gibbs phenomena. In order to suppress the pseudo-Gibbs phenomena, we apply cycle spinning as compensation. Then, the coefficients of shifted images are calculated. We take the following image fusion rules. First, cycle spinning the source images, the shifted images are obtained. Second, selecting the low-frequency coefficients by the local energy method and calculating the high-frequency coefficients by the sum modified Laplacian (SML), and the coefficients fusion follows. Third, applying the inverse SFLCT and the inverse cycle-spinning sequentially, the image is reconstructed. Numerical experiment results show that the proposed method significantly outperform the wavelet transform, the pyramid transform and the curvelet transform both in visual quality and in quantitative analysis.
机译:基于多尺度变换(MST)的图像融合方法是当前研究的一种流行选择。提出了明显优于原始轮廓波变换的尖锐频率局部轮廓波变换(SFLCT)。通常,在SFLCT的定向滤波器组中提供的上采样器和下采样器使结果图像不发生位移不变,并容易引起伪Gibbs现象。为了抑制伪吉布斯现象,我们应用循环旋转作为补偿。然后,计算移位图像的系数。我们采用以下图像融合规则。首先,循环旋转源图像,获得移位后的图像。其次,通过局部能量方法选择低频系数,并通过总和修正拉普拉斯算子(SML)计算高频系数,然后进行系数融合。第三,顺序应用逆SFLCT和逆循环旋转,可以重建图像。数值实验结果表明,该方法在视觉质量和定量分析上均明显优于小波变换,金字塔变换和曲波变换。

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