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20202022
most citedDecimated Framelet System on Graphs and Fast G-Framelet Transforms

21 citations · 47 across the 7 of their papers we have counts for

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7 papers · 1 filter

cs.LG2022★ 2 cited

Embedding Graphs on Grassmann Manifold

Bingxin Zhou, Xuebin Zheng, Yu Guang Wang +2

Learning efficient graph representation is the key to favorably addressing downstream tasks on graphs, such as node or graph property prediction. Given the non-Euclidean structural…

cs.LG2022★ 4 cited

Quasi-Framelets: Robust Graph Neural Networks via Adaptive Framelet Convolution

Mengxi Yang, Dai Shi, Xuebin Zheng +2

This paper aims to provide a novel design of a multiscale framelet convolution for spectral graph neural networks (GNNs). While current spectral methods excel in various graph lear…

cs.LG2021★ 1 cited

Graph Denoising with Framelet Regularizer

Bingxin Zhou, Ruikun Li, Xuebin Zheng +2

As graph data collected from the real world is merely noise-free, a practical representation of graphs should be robust to noise. Existing research usually focuses on feature smoot…

cs.LG2021★ 9 cited

How Framelets Enhance Graph Neural Networks

Xuebin Zheng, Bingxin Zhou, Junbin Gao +4

This paper presents a new approach for assembling graph neural networks based on framelet transforms. The latter provides a multi-scale representation for graph-structured data. We…

cs.LG2020★ 21 cited

Decimated Framelet System on Graphs and Fast G-Framelet Transforms

Xuebin Zheng, Bingxin Zhou, Yu Guang Wang +1

Graph representation learning has many real-world applications, from super-resolution imaging, 3D computer vision to drug repurposing, protein classification, social networks analy…

cs.LG2020★ 8 cited

MathNet: Haar-Like Wavelet Multiresolution-Analysis for Graph Representation and Learning

Xuebin Zheng, Bingxin Zhou, Ming Li +2

Graph Neural Networks (GNNs) have recently caught great attention and achieved significant progress in graph-level applications. In this paper, we propose a framework for graph neu…

cs.LG2020★ 2 cited

On the Trend-corrected Variant of Adaptive Stochastic Optimization Methods

Bingxin Zhou, Xuebin Zheng, Junbin Gao

Adam-type optimizers, as a class of adaptive moment estimation methods with the exponential moving average scheme, have been successfully used in many applications of deep learning…