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Shape Reconstruction From Brightness Functions

机译:亮度功能的形状重构

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摘要

In this paper we address the problem of reconstructing the shape of a convex object from measurements of the areas of its shadows in several directions. This type of very weak measurement is sometime referred to as the brightness function of the object, and may be observed in an imaging scenario by recording the total number of pixels where the object's image appears. Related measurements, collected as a function of viewing angle, are also referred to as "lightcurves" in the astrophysics community, and are employed in estimating the shape of at.mosphereless rotating bodies (e.g. asteroids). We address the problem of shape reconstruction from brightness functions by constructing a least-squares optimization framework for approximating the underlying shapes with polygons in two dimensions, or polyhedra in three dimensions, from noisy, and possibly sparse measurements of the brightness values.
机译:在本文中,我们解决了从多个方向上的阴影区域的测量中重建凸形物体的形状的问题。这种类型的非常弱的测量有时称为对象的亮度函数,可以通过记录出现对象图像的像素总数在成像场景中观察到。根据视角收集的相关测量值在天体物理学界也被称为“光曲线”,并用于估算无大气旋转体(例如小行星)的形状。我们通过构造一个最小二乘优化框架来解决亮度函数的形状重构问题,该最小二乘法最优化框架用于根据噪声值和可能稀疏的亮度值测量结果来近似二维的多边形或三维的多面体的基础形状。

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