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Taoran Fang

dblp:318/9276 · DBLP profile ↗
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4ranked-venue papers
4as first author
4since 2021 · last 2025
—ORCID · none

Domains — the database's venue-derived domains; a paper can count in several

Artificial intelligence and machine learning · 4 · 4 first-author · 4 since 2021Graphics, computer vision, multimedia, augmented reality and games · 1 · 1 first-author · 1 since 2021

Expertise — from the expertise taxonomy: the topics of the expert's papers under the CCF categories. A weight counts papers with recency: 1 for a paper about the topic, 0.3 when the topic is its context, halved every five years.

Artificial intelligence
4 papers
Graph learning · 59% Learning paradigms · 14% Deep learning architectures and training · 8%

Topics — the 13 heaviest of 13, each with the papers that count most for it

TopicWeightPapersLastEvidence papers
Machine learning › Graph learning
graph neural network
2.442025
KAA: Kolmogorov-Arnold Attention for Enhancing Attentive Graph Neural Networks · ICLR 2025
Universal Prompt Tuning for Graph Neural Networks · NeurIPS 2023
DropMessage: Unifying Random Dropping for Graph Neural Networks · AAAI 2023
Machine learning › Graph learning › graph neural network
attention-based graph neural network
0.912025
KAA: Kolmogorov-Arnold Attention for Enhancing Attentive Graph Neural Networks · ICLR 2025
Machine learning › Deep learning architectures and training › feedforward neural network
kolmogorov-arnold networks
0.912025
KAA: Kolmogorov-Arnold Attention for Enhancing Attentive Graph Neural Networks · ICLR 2025
Machine learning › Graph learning
graph self-supervised learning
0.812024
Exploring Correlations of Self-Supervised Tasks for Graphs · ICML 2024
Machine learning › Learning paradigms
multi-task learning
0.812024
Exploring Correlations of Self-Supervised Tasks for Graphs · ICML 2024
Machine learning › Learning paradigms › multi-task learning
task relationship modeling
0.812024
Exploring Correlations of Self-Supervised Tasks for Graphs · ICML 2024
Machine learning › Graph learning
graph prompt learning
0.712023
Universal Prompt Tuning for Graph Neural Networks · NeurIPS 2023
Machine learning › Graph learning › graph neural network
message passing
0.712023
DropMessage: Unifying Random Dropping for Graph Neural Networks · AAAI 2023
Machine learning › Graph learning › graph neural network › deep graph neural network
over-smoothing
0.712023
DropMessage: Unifying Random Dropping for Graph Neural Networks · AAAI 2023
Machine learning › Efficient and distributed learning
parameter-efficient fine-tuning
0.712023
Universal Prompt Tuning for Graph Neural Networks · NeurIPS 2023
Natural language and speech › Language models and text generation
prompt tuning
0.712023
Universal Prompt Tuning for Graph Neural Networks · NeurIPS 2023
Machine learning › Trustworthy machine learning
robustness
0.712023
DropMessage: Unifying Random Dropping for Graph Neural Networks · AAAI 2023
Machine learning › Graph learning
graph pre-training
0.212023
Universal Prompt Tuning for Graph Neural Networks · NeurIPS 2023

Methods — techniques the papers use, named apart from their topics

kolmogorov-arnold network · 0.9b-spline · 0.9correlation analysis · 0.8random dropping · 0.7prompt tuning · 0.7information theory analysis · 0.7fine-tuning · 0.7data augmentation · 0.7
YearPublicationVenuePosition
2025 KAA: Kolmogorov-Arnold Attention for Enhancing Attentive Graph Neural Networks
abstract
Graph neural networks (GNNs) with attention mechanisms, often referred to as attentive GNNs, have emerged as a prominent paradigm in advanced GNN models in recent years. However, our understanding of the critical process of scoring neighbor nodes remains limited, leading to the underperformance of many existing attentive GNNs. In this paper, we unify the scoring functions of current attentive GNNs and propose Kolmogorov-Arnold Attention (KAA), which integrates the Kolmogorov-Arnold Network (KAN) architecture into the scoring process. KAA enhances the performance of scoring functions across the board and can be applied to nearly all existing attentive GNNs. To compare the expressive power of KAA with other scoring functions, we introduce Maximum Ranking Distance (MRD) to quantitatively estimate their upper bounds in ranking errors for node importance. Our analysis reveals that, under limited parameters and constraints on width and depth, both linear transformation-based and MLP-based scoring functions exhibit finite expressive power. In contrast, our proposed KAA, even with a single-layer KAN parameterized by zero-order B-spline functions, demonstrates nearly infinite expressive power. Extensive experiments on both node-level and graph-level tasks using various backbone models show that KAA-enhanced scoring functions consistently outperform their original counterparts, achieving performance improvements of over 20% in some cases.
Taoran Fang, Tianhong Gao, Chunping Wang 0001, Yihao Shang, Wei Chow, Lei Chen 0082, Yang Yang 0009
ICLR1
2024 Exploring Correlations of Self-Supervised Tasks for Graphs
abstract
Graph self-supervised learning has sparked a research surge in training informative representations without accessing any labeled data. However, our understanding of graph self-supervised learning remains limited, and the inherent relationships between various self-supervised tasks are still unexplored. Our paper aims to provide a fresh understanding of graph self-supervised learning based on task correlations. Specifically, we evaluate the performance of the representations trained by one specific task on other tasks and define correlation values to quantify task correlations. Through this process, we unveil the task correlations between various self-supervised tasks and can measure their expressive capabilities, which are closely related to downstream performance. By analyzing the correlation values between tasks across various datasets, we reveal the complexity of task correlations and the limitations of existing multi-task learning methods. To obtain more capable representations, we propose Graph Task Correlation Modeling (GraphTCM) to illustrate the task correlations and utilize it to enhance graph self-supervised training. The experimental results indicate that our method significantly outperforms existing methods across various downstream tasks.
Taoran Fang, Wei Chow, Yifei Sun 0002, Kaiqiao Han, Lvbin Ma, Yang Yang 0009
ICML1
2023 DropMessage: Unifying Random Dropping for Graph Neural Networks
abstract
Graph Neural Networks (GNNs) are powerful tools for graph representation learning. Despite their rapid development, GNNs also face some challenges, such as over-fitting, over-smoothing, and non-robustness. Previous works indicate that these problems can be alleviated by random dropping methods, which integrate augmented data into models by randomly masking parts of the input. However, some open problems of random dropping on GNNs remain to be solved. First, it is challenging to find a universal method that are suitable for all cases considering the divergence of different datasets and models. Second, augmented data introduced to GNNs causes the incomplete coverage of parameters and unstable training process. Third, there is no theoretical analysis on the effectiveness of random dropping methods on GNNs. In this paper, we propose a novel random dropping method called DropMessage, which performs dropping operations directly on the propagated messages during the message-passing process. More importantly, we find that DropMessage provides a unified framework for most existing random dropping methods, based on which we give theoretical analysis of their effectiveness. Furthermore, we elaborate the superiority of DropMessage: it stabilizes the training process by reducing sample variance; it keeps information diversity from the perspective of information theory, enabling it become a theoretical upper bound of other methods. To evaluate our proposed method, we conduct experiments that aims for multiple tasks on five public datasets and two industrial datasets with various backbone models. The experimental results show that DropMessage has the advantages of both effectiveness and generalization, and can significantly alleviate the problems mentioned above. A detailed version with full appendix can be found on arXiv: https://arxiv.org/abs/2204.10037.
Taoran Fang, Zhiqing Xiao, Chunping Wang 0001, Jiarong Xu, Yang Yang 0009
AAAI1
2023 Universal Prompt Tuning for Graph Neural Networks
abstract
In recent years, prompt tuning has sparked a research surge in adapting pre-trained models. Unlike the unified pre-training strategy employed in the language field, the graph field exhibits diverse pre-training strategies, posing challenges in designing appropriate prompt-based tuning methods for graph neural networks. While some pioneering work has devised specialized prompting functions for models that employ edge prediction as their pre-training tasks, these methods are limited to specific pre-trained GNN models and lack broader applicability. In this paper, we introduce a universal prompt-based tuning method called Graph Prompt Feature (GPF) for pre-trained GNN models under any pre-training strategy. GPF operates on the input graph's feature space and can theoretically achieve an equivalent effect to any form of prompting function. Consequently, we no longer need to illustrate the prompting function corresponding to each pre-training strategy explicitly. Instead, we employ GPF to obtain the prompted graph for the downstream task in an adaptive manner. We provide rigorous derivations to demonstrate the universality of GPF and make guarantee of its effectiveness. The experimental results under various pre-training strategies indicate that our method performs better than fine-tuning, with an average improvement of about 1.4% in full-shot scenarios and about 3.2% in few-shot scenarios. Moreover, our method significantly outperforms existing specialized prompt-based tuning methods when applied to models utilizing the pre-training strategy they specialize in. These numerous advantages position our method as a compelling alternative to fine-tuning for downstream adaptations.
Taoran Fang, Yunchao Zhang
NeurIPS1