使用三变量b样条固体和三周期最小表面生成非均质多孔支架

IF 2.5 4区 计算机科学 Q2 COMPUTER SCIENCE, SOFTWARE ENGINEERING Graphical Models Pub Date : 2021-05-01 DOI:10.1016/j.gmod.2021.101105
Chuanfeng Hu , Hongwei Lin
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引用次数: 12

摘要

多孔支架是由大量孔隙组成的三维网状结构,三周期极小面(tpms)是多孔支架设计的常用工具之一。然而,不连续性、不完整性和存储空间要求高是使用tpms设计多孔支架的三个主要缺点。在本研究中,我们开发了一种有效的非均质多孔支架生成方法,以克服多孔支架设计的上述缺点。该方法的输入是一个具有三次参数域的三变量b样条实体。该方法首先在三次参数域中构造阈值分布场(TDF),然后在其中生成连续完整的TPMS。最后,通过将参数域的TPMS映射到三元b样条实体,生成连续完整的多孔支架。此外,我们还定义了一种新的基于TDF的存储空间节省文件格式来存储多孔支架。本文的实验结果证明了该方法的有效性和效率,以及所提出的存储格式的优越节省空间。
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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Heterogeneous porous scaffold generation using trivariate B-spline solids and triply periodic minimal surfaces

A porous scaffold is a three-dimensional network structure composed of a large number of pores, and triply periodic minimal surfaces (TPMSs) are one of the conventional tools for designing porous scaffolds. However, discontinuity, incompleteness, and high storage space requirements are the three main shortcomings of porous scaffold design using TPMSs. In this study, we developed an effective method for heterogeneous porous scaffold generation to overcome the abovementioned shortcomings of porous scaffold design. The input of the proposed method is a trivariate B-spline solid with a cubic parametric domain. The proposed method first constructs a threshold distribution field (TDF) in the cubic parametric domain, and then produces a continuous and complete TPMS within it. Finally, by mapping the TPMS in the parametric domain to the trivariate B-spline solid, a continuous and complete porous scaffold is generated. Moreover, we defined a new storage space-saving file format based on the TDF to store porous scaffolds. The experimental results presented in this paper demonstrate the effectiveness and efficiency of the method using a trivariate B-spline solid, as well as the superior space-saving of the proposed storage format.

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来源期刊
Graphical Models
Graphical Models 工程技术-计算机:软件工程
CiteScore
3.60
自引率
5.90%
发文量
15
审稿时长
47 days
期刊介绍: Graphical Models is recognized internationally as a highly rated, top tier journal and is focused on the creation, geometric processing, animation, and visualization of graphical models and on their applications in engineering, science, culture, and entertainment. GMOD provides its readers with thoroughly reviewed and carefully selected papers that disseminate exciting innovations, that teach rigorous theoretical foundations, that propose robust and efficient solutions, or that describe ambitious systems or applications in a variety of topics. We invite papers in five categories: research (contributions of novel theoretical or practical approaches or solutions), survey (opinionated views of the state-of-the-art and challenges in a specific topic), system (the architecture and implementation details of an innovative architecture for a complete system that supports model/animation design, acquisition, analysis, visualization?), application (description of a novel application of know techniques and evaluation of its impact), or lecture (an elegant and inspiring perspective on previously published results that clarifies them and teaches them in a new way). GMOD offers its authors an accelerated review, feedback from experts in the field, immediate online publication of accepted papers, no restriction on color and length (when justified by the content) in the online version, and a broad promotion of published papers. A prestigious group of editors selected from among the premier international researchers in their fields oversees the review process.
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