论文标题
通过使用有监督的学习方法近似接近关节信号检测和本地化任务的理想观察者
Approximating the Ideal Observer for joint signal detection and localization tasks by use of supervised learning methods
论文作者
论文摘要
通常通过使用客观的图像质量度量(IQ)来评估和优化医学成像系统。理想的观察者(IO)性能被倡导提供用于评估和优化成像系统的合并,因为IO设定了所有观察者之间的较高性能限制。当考虑关节信号检测和定位任务时,采用经过改进的广义似然比测试的IO最大化观察者的性能,其特征在于定位接收器操作特征(LROC)曲线。在大多数情况下,在分析中可能会棘手的可能性计算。因此,已经开发出采用Markov-Chain Monte Carlo(MCMC)技术的基于抽样的方法来近似可能的可能性比。但是,MCMC方法的应用仅限于相对简单的对象模型。最近已经开发了采用卷积神经网络的基于学习的基于学习的方法,以近似二进制信号检测任务的IO。在本文中,探讨了基于监督的基于学习的方法近似IO进行联合信号检测和本地化任务的能力。均考虑了背景知名的表现和背景知名信号检测和本地化任务。所考虑的对象模型包括块状对象模型和簇状的块模型,并且所考虑的测量噪声模型包括拉普拉斯噪声,高斯噪声和混合泊松高斯噪声。将基于监督的学习方法产生的LROC曲线与可行的MCMC方法或分析计算产生的方法进行了比较。探索了提出的计算智商客观度量以优化成像系统性能的潜在效用。
Medical imaging systems are commonly assessed and optimized by use of objective measures of image quality (IQ). The Ideal Observer (IO) performance has been advocated to provide a figure-of-merit for use in assessing and optimizing imaging systems because the IO sets an upper performance limit among all observers. When joint signal detection and localization tasks are considered, the IO that employs a modified generalized likelihood ratio test maximizes observer performance as characterized by the localization receiver operating characteristic (LROC) curve. Computations of likelihood ratios are analytically intractable in the majority of cases. Therefore, sampling-based methods that employ Markov-Chain Monte Carlo (MCMC) techniques have been developed to approximate the likelihood ratios. However, the applications of MCMC methods have been limited to relatively simple object models. Supervised learning-based methods that employ convolutional neural networks have been recently developed to approximate the IO for binary signal detection tasks. In this paper, the ability of supervised learning-based methods to approximate the IO for joint signal detection and localization tasks is explored. Both background-known-exactly and background-known-statistically signal detection and localization tasks are considered. The considered object models include a lumpy object model and a clustered lumpy model, and the considered measurement noise models include Laplacian noise, Gaussian noise, and mixed Poisson-Gaussian noise. The LROC curves produced by the supervised learning-based method are compared to those produced by the MCMC approach or analytical computation when feasible. The potential utility of the proposed method for computing objective measures of IQ for optimizing imaging system performance is explored.