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Path planning method based on discontinuous grid partition algorithm of point cloud for in situ printing

机译:基于不连续网格分区算法的POINTU打印路径规划方法

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Purpose Path planning is an important part of three-dimensional (3D) printing data processing technology. This study aims to propose a new path planning method based on a discontinuous grid partition algorithm of point cloud for in situ printing. Design/methodology/approach Three types of parameters (i.e. structural, process and path interruption parameters) were designed to establish the algorithm model with the path error and the computation amount as the dependent variables. The path error (i.e. boundary error and internal error) was further studied and the influence of each parameter on the path point density was analyzed quantitatively. The feasibility of this method was verified by skin in situ printing experiments. Findings Path point density was positively correlated with Grid_size and negatively related to other parameters. Point_space, Sparsity and Line_space had greater influence on path point density than Indentation and Grid_size. In skin in situ printing experiment, two layers of orthogonal printing path were generated, and the material was printed accurately in the defect, which proved the feasibility of this method. Originality/value This study proposed a new path planning method that converted 3D point cloud data to a printing path directly, providing a new path planning solution for in situ printing. The discontinuous grid partition algorithm achieved controllability of the path planning accuracy and computation amount that could be applied to different processes.
机译:目的路径规划是三维(3D)印刷数据处理技术的重要组成部分。本研究旨在提出一种基于点云的不连续网格分区算法的新路径规划方法,用于原位打印。设计/方法/方法三种类型的参数(即结构,过程和路径中断参数)被设计为使用路径误差和计算量建立算法模型作为从属变量。进一步研究了路径误差(即边界误差和内部错误),并且定量地分析了每个参数对路径点密度的影响。这种方法的可行性通过皮肤验证了原位印刷实验。发现路径点密度与Grid_size呈正相关,与其他参数负相关。 point_space,spararsity和line_space对路径点密度的影响更大,而不是缩进和grid_size。在原位印刷实验中,产生两层正交的印刷路径,并在缺陷中精确打印材料,这证明了该方法的可行性。原创性/值本研究提出了一种新的路径规划方法,将3D点云数据转换为直接打印路径,为原位打印提供新的路径规划解决方案。不连续的网格分区算法实现了可以应用于不同过程的路径规划精度和计算量的可控性。

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