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首页> 外文期刊>Pattern Recognition: The Journal of the Pattern Recognition Society >Geometrically-constrained balloon fitting for multiple connected ellipses
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Geometrically-constrained balloon fitting for multiple connected ellipses

机译:用于多个连接椭圆的几何约束气球拟合

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This paper presents a framework to fit data to a model consisting of multiple connected ellipses. For each iteration of the fitting algorithm, the representation of the multiple ellipses is mapped to a Gaussian mixture model (GMM) and the connections are mapped to geometric constraints for the GMM. The fitting is a modified constrained expectation maximisation (EM) method on the GMM (maximising with respect to the ellipse parameters rather than Gaussian parameters). A key modification is that the precision of the chosen GMM is increased at each iteration. This is similar to slowly inflating a bunch of connected balloons and so this is called balloon fitting. Extensions of the framework to other constraints and possible pre-processing are also discussed. The superiority of balloon fitting is demonstrated through experiments on several silhouettes with noisy edges which compare other existing methods with balloon fitting and some of the extensions. Crown Copyright (C) 2015 Published by Elsevier Ltd. All rights reserved.
机译:本文介绍了将数据拟合到由多个连接省略号组成的模型的框架。对于拟合算法的每次迭代,多个椭圆的表示映射到高斯混合模型(GMM),并且连接被映射到GMM的几何约束。该拟合是GMM上的修改约束预期最大化(EM)方法(相对于椭圆参数而不是高斯参数最大化)。关键修改是,所选择的GMM的精度在每次迭代时增加。这类似于缓慢膨胀一堆连接的气球,因此这被称为球囊配件。还讨论了框架的扩展到其他限制和可能的预处理。通过在几个带有嘈杂边缘的剪影上的实验证明了气球配件的优越性,该噪音与球囊配件的其他现有方法与一些延伸进行了比较。 Crown版权所有(c)2015由elestvier有限公司出版。保留所有权利。

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