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Geometry-Aware Deep Recurrent Neural Networks for Hyperspectral Image Classification

机译:用于高光谱图像分类的几何感知深度经常性神经网络

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摘要

Variants of deep networks have been widely used for hyperspectral image (HSI)-classification tasks. Among them, in recent years, recurrent neural networks (RNNs) have attracted considerable attention in the remote sensing community. However, complex geometries cannot be learned easily by the traditional recurrent units [e.g., long short-term memory (LSTM) and gated recurrent unit (GRU)]. In this article, we propose a geometry-aware deep recurrent neural network (Geo-DRNN) for HSI classification. We build this network upon two modules: a U-shaped network (U-Net) and RNNs. We first input the original HSI patches to the U-Net, which can be trained with very few images and obtain a preliminary classification result. We then add RNNs on the top of the U-Net so as to mimic the human brain to refine continuously the output-classification map. However, instead of using the traditional dot product in each gate of the RNNs, we introduce a Net-Gated GRU that increases the nonlinear representation power. Finally, we use a pretrained ResNet as a regularizer to improve further the ability of the proposed network to describe complex geometries. To this end, we construct a geometry-aware ResNet loss, which leverages the pretrained ResNet's knowledge about the different structures in the real world. Our experimental results on real HSIs and road topology images demonstrate that our approach outperforms the state-of-the-art classification methods and can learn complex geometries.
机译:深度网络的变体已广泛用于高光谱图像(HSI)Classification任务。其中,近年来,经常性的神经网络(RNNS)在遥感群落中引起了相当大的关注。然而,传统的复发单元不能轻易学习复杂的几何形状[例如,长短短期记忆(LSTM)和门控复发单元(GRU)]。在本文中,我们为HSI分类提出了一种几何形状意识的深度反复性神经网络(Geo-DRNN)。我们在两个模块上构建此网络:U形网络(U-Net)和RNN。我们首先将原始的HSI补丁输入到U-NET,这可以用极少的图像培训,并获得初步分类结果。然后,我们在U-Net的顶部添加RNN,以便模拟人类大脑以连续细化输出分类图。然而,而不是在RNN的每个栅极中使用传统的点产品,我们引入了一种增加非线性表示功率的网格栅GRU。最后,我们使用预先介绍的RESET作为符号器,以进一步提高所提出的网络描述复杂几何形状的能力。为此,我们构建一个几何感知的resnet丢失,它利用预先训练的reset对现实世界中不同结构的了解。我们对实际HSIS和道路拓扑图像的实验结果表明,我们的方法优于最先进的分类方法,可以学习复杂的几何形状。

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