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A novel method for harmonic geometric transformation model based on wavelet collocation

机译:基于小波配点的谐波几何变换模型的新方法

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Geometric distortion may occur in the data acquisition phase in information systems, and it can be characterized by some geometric transformation models. Once the distorted image is approximated by a certain geometric transformation model, we can apply its inverse transformation for the geometric restoration to remove the distortion. The harmonic model is a very important one, which can cover other linear and nonlinear geometric models. However, its implementation is very complicated, because it cannot be described by any fixed functions in mathematics. In fact, it is represented by a partial differential equation with a given boundary condition. In the paper a wavelet-based method is presented to handle the harmonic model. Our approach has two main advantages, the shape of an image is arbitrary and the program code is independent of the boundary. The performances are evaluated by experiments.
机译:在信息系统中的数据采集阶段中可能出现几何失真,并且它可以表征一些几何变换模型。一旦扭曲的图像被某个几何变换模型近似,我们就可以应用其对几何恢复以去除失真的逆变换。谐波模型是一个非常重要的模型,可以涵盖其他线性和非线性几何模型。但是,它的实现非常复杂,因为它不能通过数学中的任何固定功能来描述。事实上,它由具有给定边界条件的部分微分方程表示。本文提出了一种基于小波的方法来处理谐波模型。我们的方法具有两个主要优点,图像的形状是任意的,程序代码与边界无关。通过实验评估性能。

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