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A Novel Latent Gaussian Copula Framework for Modeling Spatial Correlation in Quantized SAR Imagery with Applications to ATR

机译:一种用于在ATR应用中量化SAR图像中的空间相关性模拟空间相关性的新型潜高斯Copula框架

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With all of the new remote sensing modalities available, and with ever increasing capabilities and frequency of collection, there is a desire to fundamentally understand/quantify the information content in the collected image data relative to various exploitation goals, such as detection/classification. A fundamental approach for this is the framework of Bayesian decision theory, but a daunting challenge is to have significantly flexible and accurate multivariate models for the features and/or pixels that capture a wide assortment of distributions and dependencies. In addition, data can come in the form of both continuous and discrete representations, where the latter is often generated based on considerations of robustness to imaging conditions and occlusions/degradations. In this paper we propose a novel suite of "latent" models fundamentally based on multivariate Gaussian copula models that can be used for quantized data from SAR imagery. For this Latent Gaussian Copula (LGC) model, we derive an approximate, maximum-likelihood estimation algorithm and demonstrate very reasonable estimation performance even for the larger images with many pixels. However applying these LGC models to large dimensions/images within a Bayesian decision/classification theory is infeasible due to the computational/numerical issues in evaluating the true full likelihood, and we propose an alternative class of novel pseudo-likelihoood detection statistics that are computationally feasible. We show in a few simple examples that these statistics have the potential to provide very good and robust detection/classification performance. All of this framework is demonstrated on a simulated SLICY data set, and the results show the importance of modeling the dependencies, and of utilizing the pseudo-likelihood methods.
机译:对于所有可用的新的遥感方式,并且随着收集的能力和频率的增加,有希望从根本上地理解/量化收集的图像数据中的信息内容,相对于各种剥削目标,例如检测/分类。这是一项基本方法,这是贝叶斯决策理论的框架,但令人生畏的挑战是为捕获各种各样的分布和依赖性的特征和/或像素具有显着灵活和准确的多变量模型。此外,数据可以以连续和离散表示的形式出现,其中后者通常基于对成像条件和闭塞/降解的鲁棒性的考虑。在本文中,我们提出了一种新颖的“潜伏”模型套件,基于多元高斯Copula模型,该模型可用于来自SAR图像的量化数据。对于这种潜在高斯谱(LGC)模型,我们推出了近似,最大似然估计算法,并且即使对于具有许多像素的较大的图像,也表现出非常合理的估计性能。然而,在贝叶斯决策/分类理论中将这些LGC模型应用于大尺寸/图像,这是不可行的,因为评估了真正的完全可能性,我们提出了一种替代的伪碱基挑选统计数据,这些探测统计数据是计算可行的。我们在一些简单的例子中展示了这些统计数据有可能提供非常好的和稳健的检测/分类性能。所有这些框架都在模拟的SLICY数据集上进行了演示,结果显示了建模依赖关系的重要性,并利用伪似然方法。

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