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A simple solution for the non perspective three point pose problem

机译:一个简单的非透视三点姿势问题解决方案

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Non-Perspective Three Point Pose (NP3P) problem is a generalization of the classical three point pose problem for the case of multi-camera that have no common projection center. In this paper, we develop a simple, minimal algebraic solution to the NP3P problem where the projection rays of three points may have arbitrary but known directions. This problem is known to have a maximum of eight solutions. The problem is formulated mathematically as the solution of three multivariate polynomials. The technique of Sylvester matrix resultants of two equations is used to obtain an eighth order polynomial that can be solved to yield the pose parameters. The accuracy and computational cost of the new method is compared to other methods reported in the literature and it was found to have comparable accuracy with less computational cost.
机译:非透视三点姿势(NP3P)问题是对于没有公共投影中心的多摄像机的情况的经典三点姿势问题的概括。 在本文中,我们为NP3P问题开发了一个简单的最小代数解决方案,其中三个点的投影光线可能具有任意但已知的方向。 已知该问题最多包含八个解决方案。 问题在数学上被制定为三种多变量多项式的解决方案。 两个方程的Sylvester基质结果的技术用于获得可以解决以产生姿势参数的第八阶多项式。 将新方法的准确性和计算成本与文献中报告的其他方法进行比较,发现具有较少计算成本的可比准确性。

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