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Three-dimensional reconstruction of endoscope images by a fast shape from shading method

机译:阴影法快速重构内窥镜图像的三维

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摘要

Three-dimensional (3D) reconstruction from images has been one of the fundamental problems in the domain of computer vision. Shape from shading (SFS) is an approach to obtain the shape of an object from a single intensity image. This paper presents a 3D reconstruction approach for endoscope images using a fast SFS method. A new image irradiance equation of endoscope images is established based on the facts that the image is formed under perspective camera projection and the surface is illuminated by a near point light source. The light source is assumed to be located at the optical center of the camera and the attenuation of the illumination is taken into account. Then the image irradiance equation is derived as a nonlinear partial differential equation (PDE), which is associated with a static Hamilton-Jacobi equation considering the boundary conditions. The viscosity solution of the resulting Hamilton-Jacobi equation is approximated by using a new iterative fast marching method. The proposed approach is evaluated on both synthetic and real medical endoscope images and the experimental results show that the proposed approach is fast and accurate.
机译:从图像进行三维(3D)重建已成为计算机视觉领域的基本问题之一。阴影形状(SFS)是一种从单个强度图像中获取对象形状的方法。本文提出了一种使用快速SFS方法对内窥镜图像进行3D重建的方法。根据以下事实建立新的内窥镜图像图像辐照度方程:在透视相机投影下形成图像,并且表面由近点光源照明。假定光源位于摄像机的光学中心,并考虑了照明的衰减。然后,将图像辐照度方程导出为非线性偏微分方程(PDE),该方程与考虑边界条件的静态Hamilton-Jacobi方程相关联。通过使用新的迭代快速行进方法,可以近似得出所得的Hamilton-Jacobi方程的粘度解。在合成和实际医学内窥镜图像上评估了该方法的有效性,实验结果表明该方法快速准确。

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