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Feature-Preserving Triangular Geometry Images for Level-of-Detail Representation of Static and Skinned Meshes

机译:保留特征的三角形几何图像用于静态和蒙皮网格的详细程度表示

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摘要

Geometry images resample meshes to represent them as texture for efficient GPU processing by forcing a regular parameterization that often incurs a large amount of distortion. Previous approaches broke the geometry image into multiple rectangular or irregular charts to reduce distortion, but complicated the automatic level of detail one gets from MIP-maps of the geometry image.rnWe introduce triangular-chart geometry images and show this new approach better supports the GPU-side representation and display of skinned dynamic meshes, with support for feature preservation, bounding volumes, and view-dependent level of detail. Triangular charts pack efficiently, simplify the elimination of T-junctions, arise naturally from an edge-collapse simplification base mesh, and layout more flexibly to allow their edges to follow curvilinear mesh features. To support the construction and application of triangular-chart geometry images, this article introduces a new spectral clustering method for feature detection, and new methods for incorporating skinning weights and skinned bounding boxes into the representation. This results in a tenfold improvement in fidelity when compared to quad-chart geometry images.
机译:几何图像通过强制进行规则参数化(通常会引起大量失真)来对网格进行重新采样,以将其表示为用于高效GPU处理的纹理。先前的方法将几何图像分解为多个矩形或不规则图表以减少失真,但是使从几何图像的MIP贴图获得的自动细节级别复杂化。rn我们引入了三角形图表几何图像,并显示了这种新方法更好地支持GPU面的动态网格物体的侧面表示和显示,并支持特征保留,边界体积和与视图相关的详细程度。三角图有效打包,简化T形结的消除,自然地从边缘折叠简化基础网格中产生,并且布局更加灵活,以使其边缘能够遵循曲线网格特征。为了支持三角图几何图像的构建和应用,本文介绍了一种用于特征检测的新光谱聚类方法,以及将蒙皮权重和蒙皮边界框合并到表示中的新方法。与四图几何图形相比,保真度提高了十倍。

著录项

  • 来源
    《ACM Transactions on Graphics》 |2010年第2期|p.11.1-11.13|共13页
  • 作者单位

    Department of Computer Science, University of Illinois, 201 North Goodwin Avenue, Urbana, IL 61801;

    Department of Computer Science, University of Illinois, 201 North Goodwin Avenue, Urbana, IL 61801;

    Department of Computer Science, University of Illinois, 201 North Goodwin Avenue, Urbana, IL 61801;

    Intel Inc., 2200 Mission College Blvd., Santa Clara, CA 95054-1549;

    Department of Computer Science, University of Illinois, 201 North Goodwin Avenue, Urbana, IL 61801;

  • 收录信息 美国《科学引文索引》(SCI);
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

    curvilinear features; spectral clustering; mesh simplification; mesh skinning;

    机译:曲线特征光谱聚类网格简化;网格蒙皮;

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