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Convex-Set Perimeter Estimation from Its Two Projections

机译:凸集周长估计的两个投影

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This paper addresses the problem of extracting qualitative and quantitative information from few tomographic projections without object reconstruction. It focuses on the extraction of quantitative information, precisely the border perimeter estimation for a convex set from horizontal and vertical projections. In the case of a unique reconstruction, we give conditions and a method for constructing an inscribed polygon in a convex set only from the convex-set projections. An inequality on border perimeter is proved when a convex set in included in another one. The convergence of the polygon perimeter when the ver-tice number increases is established for such polygons. In the case of a multiple reconstruction, lower and upper bounds for the perimeter are exhibited.
机译:本文讨论了从很少的断层投影中提取定性和定量信息而无需重建对象的问题。它着重于定量信息的提取,准确地是从水平和垂直投影的凸集的边界周长估计。在唯一重建的情况下,我们给出了仅根据凸集投影来构造凸集中内切多边形的条件和方法。当凸集包含在另一个凸集中时,证明边界周长不等式。对于这种多边形,建立了顶点数增加时多边形周长的收敛。在多重重建的情况下,显示出周边的上下限。

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