并行增材制造中物体划分为立方体骨架和分段壳盖的算法

Wilson Li, Thomas Poozhikala, Mahmoud Dinar
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引用次数: 0

摘要

尽管增材制造的应用越来越多,但构建体积限制了制造零件的尺寸。能够整体生产大型零件的机器成本高,而且商业化程度低。一种解决方法是将所需部件划分为可以并行制造的更小的分区,这样可以独立控制每个分区的工艺参数并减少制造时间。本文提出了一种方法,将零件分成由外壳段覆盖的立方体骨架,其中所有组件都可以用较小的3D打印机制造。该算法首先将原始的全密集部分掏空到用户指定的厚度,然后使用最大内切立方体(或长方体)的六个面将该部分划分为26个周围区域。岛屿,即每个区域内的小的、不连接的分区,与最小的邻居组合在一起,创建多达26个连接的分区。为了最大限度地减少打印分区的数量,连接的分区根据它们的体积进行排名,并按降序成对地与它们最小的邻居组合在一起,同时确保每对分区都适合预先选择的可用3D打印机的构建体积。该算法生成了最终划分的壳段、立方体(或长方体)中心以及从最大内切立方体的面中心传播的二次立方体层。给出了两个案例的结果。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
An Algorithm for Partitioning Objects Into a Cube Skeleton and Segmented Shell Covers for Parallelized Additive Manufacturing
Despite a growing application of additive manufacturing, build volume has limited the size of fabricated parts. Machines that can produce large-scale parts in whole have high costs and less commercially available. A workaround is to partition the desired part into smaller partitions which can be manufactured in parallel, with the added benefit of controlling process parameters for each partition independently and reducing manufacturing time. This paper proposes an approach that divides a part into a cube skeleton covered by shell segments where all components can be fabricated with smaller 3D printers. The proposed algorithm first hollows out the original fully dense part to a user-specified thickness, then partitions the part into 26 surrounding regions using the six faces of the maximally inscribed cube (or cuboid). Islands, i.e., small, disconnected partitions within each region, are combined with the smallest neighbor to create up to 26 connected partitions. To minimize the number of printed partitions, the connected partitions are ranked based on their volume and combined with their smallest neighbor in pairs in descending order, while ensuring each pair fits within a pre-selected build volume of available 3D printers. The final partitioned shell segments, the cube (or cuboid) center, and the secondary layer of cubes propagated from the face centers of the maximally inscribed cube are generated by the algorithm. Results of two cases are shown.
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