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Demosaicing of Noisy Data: Spatially Adaptive Approach

机译:噪声数据的去马赛克:空间自适应方法

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In this paper we propose a novel color demosaicing algorithm for noisy data. It is assumed that the data is given according to the Bayer pattern and corrupted by signal-dependant noise which is common for CCD and CMOS digital image sensors. Demosaicing algorithms are used to reconstruct missed red, green, and blue values to produce an RGB image. This is an interpolation problem usually called color filter array interpolation (CFAI). The conventional approach used in image restoration chains for the noisy raw sensor data exploits denoising and CFAI as two independent steps. The denoising step comes first and the CFAI is usually designed to perform on noiseless data. In this paper we propose to integrate the denoising and CFAI into one procedure. Firstly, we compute initial directional interpolated estimates of noisy color intensities. Afterward, these estimates are decorrelated and denoised by the special directional anisotropic adaptive filters. This approach is found to be efficient in order to attenuate both noise and interpolation errors. The exploited denoising technique is based on the local polynomial approximation (LPA). The adaptivity to data is provided by the multiple hypothesis testing called the intersection of confidence intervals (ICI) rule which is applied for adaptive selection of varying scales (window sizes) of LPA. We show the efficiency of the proposed approach in terms of both numerical and visual evaluation.
机译:在本文中,我们提出了一种用于噪声数据的新颖的颜色去马赛克算法。假定数据是根据拜耳模式给出的,并受到与信号有关的噪声的破坏,这是CCD和CMOS数字图像传感器常见的。去马赛克算法用于重建丢失的红色,绿色和蓝色值,以生成RGB图像。这是一个插值问题,通常称为滤色器阵列插值(CFAI)。在图像恢复链中用于嘈杂的原始传感器数据的常规方法将去噪和CFAI作为两个独立的步骤。去噪步骤首先出现,并且CFAI通常被设计为对无噪声数据进行处理。在本文中,我们建议将去噪和CFAI集成到一个过程中。首先,我们计算噪声颜色强度的初始方向插值估计。之后,这些估计值将被去相关,并通过特殊的方向各向异性自适应滤波器进行去噪。发现该方法是有效的,以便同时衰减噪声和内插误差。利用的去噪技术基于局部多项式逼近(LPA)。对数据的适应性由称为“置信区间相交”(ICI)规则的多重假设测试提供,该规则适用于LPA的各种比例(窗口大小)的自适应选择。我们在数值和视觉评估方面展示了所提出方法的效率。

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