An improved quadric error metrics based on feature matrix

Lihong Xu, Weihai Chen, Jingmeng Liu, Tao Lv
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引用次数: 1

Abstract

The research on the base of Quadric Error Metrics (QEM) has provided some excellent eclectic methods of model approximation and time cost for mesh simplification. However, there are still some deficiencies in these methods to be settled, such as ignoring some important features and excessive simplification in some parts of the model, etc. To preserve the important geometric features, the paper has presented an improved method based on Garland¿s QEM by integrating a feature matrix into the approximating error with quadrics of the vertex. The new matrix based on the geometric importance and the area attribution of a vertex are considered together and used for changing the order of edge collapse in the simplification. It is shown by the experimental results that the proposed algorithm can not only be highly efficient in terms of both space and time cost, but also get highly quality approximation of the original model with the important features well preserved.
基于特征矩阵的改进二次误差度量
基于二次误差度量(QEM)的研究为网格化简提供了模型逼近和时间代价的折衷方法。但是,这些方法仍然存在一些不足,如忽略了一些重要的特征,模型的某些部分过于简化等。为了保留重要的几何特征,本文提出了一种基于Garland’s QEM的改进方法,将特征矩阵与顶点的二次曲面积分到近似误差中。同时考虑了基于几何重要性的新矩阵和顶点的面积属性,并用于改变简化过程中边塌缩的顺序。实验结果表明,该算法不仅在空间和时间成本上具有很高的效率,而且在保留了重要特征的情况下,对原始模型进行了高质量的逼近。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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