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Inverse-Halftoning for Error Diffusion Based on Statistical Mechanics of the Spin System

机译:基于旋转系统统计力学的误差扩散逆出半标

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On the basis of statistical mechanics of the Q-Ising model with ferromagnetic interactions under the random fields, we formulate the problem of inverse-halftoning for the error diffusion using the Floyd-Steinburg kernel. Then using the Monte Carlo simulation for a set of the snapshots of the Q-Ising model and a standard image, we estimate the performance of our method based on the mean square error and edge structures of the reconstructed image, such as the edge length and the gradient of the gray-level. We clarify that the optimal performance of the MPM estimate is achieved by suppressing the gradient of the gray-level on the edges of the halftone image and by removing a part of the halftone image if we set parameters appropriately.
机译:在随机场下具有铁磁相互作用的Q ising模型的统计力学的基础上,我们使用Floyd-Steinburg Kernel制定了对误差扩散的反向半色调的问题。然后使用Monte Carlo仿真进行一组Q ising模型的快照和标准图像,我们基于重建图像的平均误差和边缘结构来估计我们的方法的性能,例如边缘长度和灰度级的梯度。我们阐明了通过抑制半色调图像的边缘上的灰度级的梯度以及如果我们适当地设置参数,通过抑制灰度级的梯度来实现MPM估计的最佳性能。

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