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Applications of Deep Neural Networks with Fractal Structure and Attention Blocks for 2D and 3D Brain Tumor Segmentation. 分形结构和注意块的深度神经网络在二维和三维脑肿瘤分割中的应用。
IF 0.6 Q4 STATISTICS & PROBABILITY Pub Date : 2024-09-01 Epub Date: 2024-06-17 DOI: 10.1007/s42519-024-00384-5
Kaiming Cheng, Yueyang Shen, Ivo D Dinov

In this paper, we propose a novel deep neural network (DNN) architecture with fractal structure and attention blocks. The new method is tested to identify and segment 2D and 3D brain tumor masks in normal and pathological neuroimaging data. To circumvent the problem of limited 3D volumetric datasets with raw and ground truth tumor masks, we utilized data augmentation using affine transformations to significantly expand the training data prior to estimating the network model parameters. The proposed Attention-based Fractal Unet (AFUnet) technique combines benefits of fractal convolutional networks, attention blocks, and the encoder-decoder structure of Unet. The AFUnet models are fit on training data and their performance is assessed on independent validation and testing datasets. The Dice score is used to measure and contrast the performance of AFUnet against alternative methods, such as Unet, attention Unet, and several other DNN models with relative number of parameters. In addition, we explore the effects of the network depth to the AFUnet prediction accuracy. The results suggest that with a few network structure iterations, the attention-based fractal Unet achieves good performance. Although deeper nested network structure certainly improves the prediction accuracy, this comes with a very substantial computational cost. The benefits of fitting deeper AFUnet models are relative to the extra time and computational demands. Some of the AFUnet networks outperform current state-of-the-art models and achieve highly accurate and realistic brain-tumor boundary segmentation (contours in 2D and surfaces in 3D). In our experiments, the sensitivity of the Dice score to capture significant inter-models differences is marginal. However, there is improved validation loss during long periods of AFUnet training. The lower binary cross entropy loss suggests that AFUNet is superior in finding true negative voxels (i.e., identifying normal tissue), which suggests the new method is more conservative. This approach may be generalized to higher dimensional data, e.g., 4D fMRI hypervolumes, and applied for a wide range of signal, image, volume, and hypervolume segmentation tasks.

本文提出了一种具有分形结构和注意块的深度神经网络(DNN)结构。新方法在正常和病理神经成像数据中用于识别和分割二维和三维脑肿瘤掩膜。为了规避具有原始和真实肿瘤掩模的有限三维体积数据集的问题,我们在估计网络模型参数之前,使用仿射变换进行数据增强,以显着扩展训练数据。提出的基于注意力的分形Unet (AFUnet)技术结合了分形卷积网络、注意力块和Unet的编码器-解码器结构的优点。AFUnet模型在训练数据上拟合,在独立的验证和测试数据集上评估其性能。Dice分数用于衡量AFUnet与其他方法(如Unet、注意力Unet和其他几个具有相对数量参数的DNN模型)的性能并进行比较。此外,我们还探讨了网络深度对AFUnet预测精度的影响。结果表明,在少量的网络结构迭代中,基于注意力的分形Unet获得了较好的性能。尽管更深层次的嵌套网络结构确实提高了预测精度,但这带来了非常可观的计算成本。拟合更深的AFUnet模型的好处是相对于额外的时间和计算需求。一些AFUnet网络优于当前最先进的模型,并实现了高度精确和逼真的脑肿瘤边界分割(2D轮廓和3D表面)。在我们的实验中,Dice分数对捕获显著模型间差异的敏感性是微乎其微的。然而,在长时间的AFUnet训练中,验证损失得到了改善。较低的二值交叉熵损失表明AFUNet在寻找真负体素(即识别正常组织)方面具有优势,这表明新方法更加保守。该方法可以推广到更高维度的数据,如4D fMRI超体积,并适用于广泛的信号、图像、体积和超体积分割任务。
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引用次数: 0
Canonical Dependency Analysis Using a Bias-Corrected $$chi ^2$$ Statistics Matrix 使用经偏差校正的 $$chi ^2$$ 统计矩阵进行典型相关性分析
IF 0.6 Q4 STATISTICS & PROBABILITY Pub Date : 2024-01-08 DOI: 10.1007/s42519-023-00360-5
Jun Tsuchida, Hiroshi Yadohisa
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引用次数: 0
Simultaneous Tests for Mean Vectors and Covariance Matrices with Three-Step Monotone Missing Data 具有三步单调缺失数据的均值向量和协方差矩阵的同步检验
IF 0.6 Q4 STATISTICS & PROBABILITY Pub Date : 2023-12-14 DOI: 10.1007/s42519-023-00355-2
Remi Sakai, Ayaka Yagi, Takashi Seo
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引用次数: 0
A Time-Lagged Penalized Regression Model and Applications to Economic Modeling 时滞惩罚回归模型及其在经济建模中的应用
IF 0.6 Q4 STATISTICS & PROBABILITY Pub Date : 2023-12-06 DOI: 10.1007/s42519-023-00354-3
Mingwei Sun, Rong Zheng
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引用次数: 0
Doubly-Inflated Poisson INGARCH Models for Count Time Series 计数时间序列的双膨胀泊松 INGARCH 模型
IF 0.6 Q4 STATISTICS & PROBABILITY Pub Date : 2023-11-20 DOI: 10.1007/s42519-023-00350-7
Sumen Sen, Ishapathik Das, Fathima Ayoob
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引用次数: 0
A Multiply-Sequential Sampling Scheme 乘等采样方案
IF 0.6 Q4 STATISTICS & PROBABILITY Pub Date : 2023-11-17 DOI: 10.1007/s42519-023-00352-5
Jun Hu
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引用次数: 0
Inference for Type-I and Type-II Hybrid Censored Minimal Repair and Record Data 第一类和第二类混合删失最小修复和记录数据的推论
IF 0.6 Q4 STATISTICS & PROBABILITY Pub Date : 2023-11-15 DOI: 10.1007/s42519-023-00351-6
Moritz Berzborn, E. Cramer
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引用次数: 0
Concave Young Functions Inequalities and An Application for Strong Demimartingales and $${{mathcal {F}}}$$-Strong Demimartingales 凹Young函数不等式及其在强半鞅和$${{mathcal {F}}}$$ -强半鞅中的应用
Q4 STATISTICS & PROBABILITY Pub Date : 2023-11-01 DOI: 10.1007/s42519-023-00347-2
Xiaomei Zhang, Decheng Feng
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引用次数: 0
A New Class of Exponentiated Exponential Distributions: Bimodality, Regression, and Application 一类新的指数分布:双峰、回归及其应用
Q4 STATISTICS & PROBABILITY Pub Date : 2023-11-01 DOI: 10.1007/s42519-023-00349-0
Ahmad Alzaghal, Mahmoud Aldeni, Raid Al-Aqtash
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引用次数: 0
Mediation Analysis in Categorical Variables under Non-Ignorable Missing Data Mechanisms 不可忽略缺失数据机制下分类变量的中介分析
Q4 STATISTICS & PROBABILITY Pub Date : 2023-11-01 DOI: 10.1007/s42519-023-00346-3
Sarah Ayoku, Haresh Rochani, Hani Samawi, Jingjing Yin
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引用次数: 0
期刊
Journal of Statistical Theory and Practice
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