Reversible discrete volume polyhedrization using Marching Cubes simplification

机译：使用Marching Cubes简化的可逆离散体积多面体化

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The digital structure of 3D discrete volumes induces many difficulties in the exploitation and study of these objects due to the huge volume of data stored. The general idea to solve those problems is to transform the discrete surfaces of those volumes into polygonal surfaces in a reversible way (the original object can be retrieved from the polygonal surface). The aim of this article is to present a first reversible and topologically correct solution using both Marching Cubes and digital plane segmentation processes.

机译：由于存储的海量数据，3D离散体的数字结构在开发和研究这些对象时引起许多困难。解决这些问题的总体思路是将这些体积的离散表面以可逆的方式转换为多边形表面（可以从多边形表面检索原始对象）。本文的目的是提供一种同时使用Marching Cubes和数字平面分割过程的可逆且拓扑正确的解决方案。

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来源
《Conference on Vision Geometry XII; 20040119-20040120; San Jose,CA; US》|2004年|P.1-11|共11页
会议地点 San Jose CA(US)
作者
David Coeurjolly; Alexis Guillaume; Isabelle Sivignon;
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作者单位

Laboratoire LIRIS, FRE 2672 CNRS Universite Claude Bernard Lyon 1 43 Bd. du 11 novembre 1918 F-69622 Villeurbanne, France;

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会议组织
原文格式 PDF
正文语种 eng
中图分类几何、拓扑;信息处理（信息加工）;
关键词
reversible polyhedrization; marching-cubes; digital plane segmentation;

机译：可逆多面体化；行军立方体；数字平面分割;

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1. Simplified marching cubes: An efficient discretization scheme for simulations of deposition/ablation in complex media [J] . Vignoles G.L., Donias M., Mulat C., Computational Materials Science . 2011,第3期

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2. A novel interpolation scheme for dual marching cubes on octree volume fraction data [J] . Kim Seungki, Ohtake Yutaka, Nagai Yukie, Computers & Graphics . 2017,第auga期

机译：八叉树体积分数数据上双行进立方体的一种新型插值方案
3. A Positive‐Definite, WENO‐Limited, High‐Order Finite Volume Solver for 2‐D Transport on the Cubed Sphere Using an ADER Time Discretization [J] . M. R. Norman, R. D. Nair Journal of Advances in Modeling Earth Systems . 2018,第7期

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4. Optimization Schemes for the Reversible Discrete Volume Polyhedrization Using Marching Cubes Simplification [C] . David Coeurjolly, Florent Dupont, Laurent Jospin, Discrete Geometry for Computer Imagery; Lecture Notes in Computer Science; 4245 . 2006

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5. Fast correction of internal ambiguity in marching cubes using a commodity graphics architecture [D] . Joshi, Manish Lal 2011

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6. Evaluation of Thick-Slab Overlapping MIP Images of Contrast-Enhanced 3D T1-Weighted CUBE for Detection of Intracranial Metastases: A Pilot Study for Comparison of Lesion Detection Interpretation Time and Sensitivity with Nonoverlapping CUBE MIP CUBE and Inversion-Recovery-Prepared Fast-Spoiled Gradient Recalled Brain Volume [O] . B.C. Yoon, A.F. Saad, P. Rezaii, 2018

机译：对比度增强3D T1加权立方体厚板重叠MIP图像检测颅内转移的厚板重叠MIP图像：对损伤检测解释时间和敏感性的比较试验研究具有绝对覆盖立方体立方体和反转恢复准备的快速损坏的梯度召回脑体积
7. Optimization schemes for the reversible discrete volume polyhedrization using Marching Cubes simplification [O] . Coeurjolly, David, Dupont, Florent, Jospin, Laurent, 2006

机译：使用Marching Cubes简化的可逆离散体积多面体化优化方案

Reversible discrete volume polyhedrization using Marching Cubes simplification

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