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3D Shape from Silhouette Points in Registered 2D Images Using Conjugate Gradient Method

机译:3D从注册的2D图像中的剪影点的形状使用共轭梯度法

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We describe a simple and robust algorithm for estimating 3D shape given a number of silhouette points obtained from two or more viewpoints and a parametric model of the shape. Our algorithm minimizes (in the least squares sense) the distances from the lines obtained by unprojecting the silhouette points to 3D to their closest silhouette points on the 3D shape. The solution is found using an iterative approach. In each iteration, we locally approximate the least squares problem with a degree-4 polynomial function. The approximate problem is solved using a nonlinear conjugate gradient solver that takes advantage of its structure to perform exact and global line searches. We tested our algorithm by applying it to reconstruct patient-specific femur shapes from simulated biplanar X-ray images.
机译:我们描述了一种用于估计3D形状的简单且稳健的算法,给出了从两个或多个观点获得的一些轮廓点和形状的参数模型。我们的算法最小化(在最小的方形ise)中,通过未进行轮廓而获得的线的距离点到3D到3D形状上的最接近的剪影点。使用迭代方法找到解决方案。在每次迭代中,我们在局部地近似于度为4多项式函数的最小二乘问题。使用非线性共轭梯度求解器来解决近似问题,该求解器利用其结构来执行精确和全局线路搜索。我们通过应用它来重建从模拟的双X射线图像来重建患者特定的股骨形状来测试算法。

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