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Covariance-based adaptive deinterlacing method using edge map

机译:基于边缘图的基于协方差的自适应去隔行方法

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The purpose of this article is to discuss deinterlacing results in a computationally constrained and varied environment. The proposed covariance-based adaptive deinterlacing method using edge map (CADEM) consists of two methods: the modified edge-based line averaging (MELA) method for plain regions and the covariance-based adaptive deinterlacing (CAD) method along the edges. The proposed CADEM uses the edge map of the interlaced input image for assigning the appropriate method between MELA and the modified CAD (MCAD) methods. We first introduce the MCAD method. The principle idea of the MCAD is based on the correspondence between the high-resolution covariance and the low-resolution covariance. The MCAD estimates the local covariance coefficients from an interlaced image using Wiener filtering theory and then uses these optimal minimum mean squared error interpolation coefficients to obtain a deinterlaced image. However, the MCAD method, though more robust than most known methods, was not found to be very fast compared with the others. To alleviate this issue, we propose an adaptive selection approach rather than using only one MCAD algorithm. The proposed hybrid approach of switching between the MELA and MCAD is proposed to reduce the overall computational load. A reliable condition to be used for switching the schemes is established by the edge map composed of binary image. The results of computer simulations showed that the proposed methods outperformed a number of methods presented in the literature.
机译:本文的目的是讨论在受计算约束和变化的环境中的去隔行结果。提出的使用边缘图(CADEM)的基于协方差的自适应去隔行方法包括两种方法:用于平原区域的改进的基于边缘的线平均(MELA)方法和沿边缘的基于协方差的自适应去隔行(CAD)方法。提出的CADEM使用隔行输入图像的边缘图在MELA和修改的CAD(MCAD)方法之间分配适当的方法。我们首先介绍MCAD方法。 MCAD的原理基于高分辨率协方差和低分辨率协方差之间的对应关系。 MCAD使用维纳滤波理论从隔行图像中估计局部协方差系数,然后使用这些最佳最小均方误差插值系数来获得去隔行图像。但是,尽管MCAD方法比大多数已知方法更健壮,但与其他方法相比并没有很快。为了缓解此问题,我们提出了一种自适应选择方法,而不是仅使用一种MCAD算法。提出了在MELA和MCAD之间切换的混合方法,以减少总体计算负荷。由二进制图像组成的边缘图建立了用于切换方案的可靠条件。计算机仿真结果表明,所提出的方法优于文献中提出的许多方法。

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