Yanni Dong

Prof. Yanni Dong

Institute of Geophysics and Geomatics, China University of Geosciences, Wuhan 430074, China
orcid

Research Focus & Metrics

Academic Career Length

12Years (2015-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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25 January 2022 in IEEE Transactions on Image Processing
Verified
Journal Article
Closed access
Yanni DongYanni Dong
Yanni Dong
QLQuanwei Liu
Quanwei Liu
BDBo Du
Bo Du
Liangpei ZhangLiangpei Zhang
Liangpei Zhang
Convolutional Neural Networks (CNN) and Graph Neural Networks (GNN), such as Graph Attention Networks (GAT), are two classic neural network models, which are applied to the processing of grid data and graph data respectively. They have achieved outstanding performance in hyperspectral images (HSIs) classification field, which have attracted great interest. However, CNN has been facing the problem of small samples and GNN has to pay a huge computational cost, which restrict the performance of the two models. In this paper, we propose Weighted Feature Fusion of Convolutional Neural Network and Graph Attention Network (WFCG) for HSI classification, by using the characteristics of superpixel-based GAT and pixel-based CNN, which proved to be complementary. We first establish GAT with the help of superpixel-based encoder and decoder modules. Then we combined the attention mechanism to construct CNN. Finally, the features are weighted fusion with the characteristics of two neural network models. Rigorous experiments on three real-world HSI data sets show WFCG can fully explore the high-dimensional feature of HSI, and obtain competitive results compared to other state-of-the art methods.

17 January 2017 in IEEE Transactions on Geoscience and Remote Sensing
Verified
Journal Article
Closed access
Yanni DongYanni Dong
Yanni Dong
BDBo Du
Bo Du
Liangpei ZhangLiangpei Zhang
Liangpei Zhang
LZLefei Zhang
Lefei Zhang
The high-dimensional data space of hyperspectral images (HSIs) often result in ill-conditioned formulations, which finally leads to many of the high-dimensional feature spaces being empty and the useful data existing primarily in a subspace. To avoid these problems, we use distance metric learning for dimensionality reduction. The goal of distance metric learning is to incorporate abundant discriminative information by reducing the dimensionality of the data. Considering that global metric learning is not appropriate for all training samples, this paper proposes an ensemble discriminative local metric learning (EDLML) algorithm for HSI analysis. The EDLML algorithm learns robust local metrics from both the training samples and the relative neighborhood of them and considers the different local discriminative distance metrics by dealing with the data region by region. It aims to learn a subspace to keep all the samples in the same class are as near as possible, while those from different classes are separated. The learned local metrics are then used to build an ensemble metric. Experiments on a number of different hyperspectral data sets confirm the effectiveness of the proposed EDLML algorithm compared with that of the other dimension reduction methods.

6 April 2015 in IEEE Journal of Selected Topics in Applied Earth Observations and Remote Sensing
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Journal Article
Closed access
Yanni DongYanni Dong
Yanni Dong
BDBo Du
Bo Du
LZLiangpei Zhang
Liangpei Zhang
Target detection is aimed at detecting and identifying target pixels based on specific spectral signatures, and is of great interest in hyperspectral image (HSI) processing. Target detection can be considered as essentially a binary classification. Random forests have been effectively applied to the classification of HSI data. However, random forests need a huge amount of labeled data to achieve a good performance, which can be difficult to obtain in target detection. In this paper, we propose an efficient metric learning detector based on random forests, named the random forest metric learning (RFML) algorithm, which combines semimultiple metrics with random forests to better separate the desired targets and background. The experimental results demonstrate that the proposed method outperforms both the state-of-the-art target detection algorithms and the other classical metric learning methods.

10 July 2020 in IEEE Transactions on Cybernetics
Verified
Journal Article
Closed access
Yanni DongYanni Dong
Yanni Dong
TLTianyang Liang
Tianyang Liang
Yuxiang ZhangYuxiang Zhang
Yuxiang Zhang
BDBo Du
Bo Du
Feature distortions of data are a typical problem in remote sensing image classification, especially in the area of transfer learning. In addition, many transfer learning-based methods only focus on spectral information and fail to utilize spatial information of remote sensing images. To tackle these problems, we propose spectral-spatial weighted kernel manifold embedded distribution alignment (SSWK-MEDA) for remote sensing image classification. The proposed method applies a novel spatial information filter to effectively use similarity between nearby sample pixels and avoid the influence of nonsample pixels. Then, a complex kernel combining spatial kernel and spectral kernel with different weights is constructed to adaptively balance the relative importance of spectral and spatial information of the remote sensing image. Finally, we utilize the geometric structure of features in manifold space to solve the problem of feature distortions of remote sensing data in transfer learning scenarios. SSWK-MEDA provides a novel approach for the combination of transfer learning and remote sensing image characteristics. Extensive experiments have demonstrated that the proposed method is more effective than several state-of-the-art methods.

15 October 2019 in IEEE Geoscience and Remote Sensing Letters
Verified
Journal Article
Closed access
Yuxiang ZhangYuxiang Zhang
Yuxiang Zhang
KLKang Liu
Kang Liu
Yanni DongYanni Dong
Yanni Dong
Ke WuKe Wu
Ke Wu
XHXiangyun Hu
Xiangyun Hu

2 July 2025 in Information Fusion
Verified
Journal Article
Closed access
CLChang Liu
Chang Liu
XMXin Ma
Xin Ma
XYXiaochen Yang
Xiaochen Yang
YZYuxiang Zhang
Yuxiang Zhang
Yanni DongYanni Dong
Yanni Dong