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Computing Approximate Geodesic on Triangular Mesh

机译:在三角网格上计算近似测地线

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A robust algorithm for computing approximate geodesic on triangular mesh by minimizing an energy function defined for piecewise linear path is proposed. Firstly, in order to avoid local minima, a good initial approximate geodesic is provided by Dijkstra's algorithm that is applied to a weighted graph constructed on triangular mesh. Then, the Polak-Ribiere-Polyak conjugate gradient method is chosen to minimize the energy function. Finally, this piecewise linear path achieved is considered as an approximate geodesic between two arbitrary points on mesh. The result of experiment indicates that this algorithm has good stability and high efficiency, thus quite suitable for the geodesic computation of large scale mesh models.
机译:提出了一种通过最小化为分段线性路径定义的能量函数来计算三角形网格上近似测地线的鲁棒算法。首先,为了避免局部极小值,Dijkstra算法提供了良好的初始近似测地线,并将其应用于在三角形网格上构建的加权图。然后,选择Polak-Ribiere-Polyak共轭梯度法以最小化能量函数。最后,该分段的线性路径被视为网格上两个任意点之间的近似测地线。实验结果表明,该算法具有良好的稳定性和高效率,非常适合大规模网格模型的测地线计算。

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