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QIYU KANG

18 accepted papers

2025

Efficient Training of Neural Fractional-Order Differential Equation via Adjoint Backpropagation

AAAI 2025technical

Fractional-order differential equations (FDEs) enhance traditional differential equations by extending the order of differential operators from integers to real numbers, offering greater flexibility in modeling complex dynamic systems with nonlocal characteristics. Recent progress at the intersectio…

2025

Multi-Modal Aerial-Ground Cross-View Place Recognition with Neural ODEs

CVPR 2025poster

Place recognition (PR) aims at retrieving the query place from a database and plays a crucial role in various applications, including navigation, autonomous driving, and augmented reality. While previous multi-modal PR works have mainly focused on the same-view scenario in which ground-view descript…

Cited by 0SourcePDFScholar
2025

Neural Fractional Attention Differential Equations

NeurIPS 2025poster

The integration of differential equations with neural networks has created powerful tools for modeling complex dynamics effectively across diverse machine learning applications. While standard integer-order neural ordinary differential equations (ODEs) have shown considerable success, they are limit…

Cited by 0SourcecodeScholar
2025

Neural Variable-Order Fractional Differential Equation Networks

AAAI 2025technical

The use of neural differential equation models in machine learning applications has gained significant traction in recent years. In particular, fractional differential equations (FDEs) have emerged as a powerful tool for capturing complex dynamics in various domains. While existing models have prima…

Cited by 1SourcePDFScholar
2024

Coupling Graph Neural Networks with Fractional Order Continuous Dynamics: A Robustness Study

AAAI 2024technical

In this work, we rigorously investigate the robustness of graph neural fractional-order differential equation (FDE) models. This framework extends beyond traditional graph neural (integer-order) ordinary differential equation (ODE) models by implementing the time-fractional Caputo derivative. Utiliz…

Cited by 6SourcePDFScholar
2024

DistilVPR: Cross-Modal Knowledge Distillation for Visual Place Recognition

AAAI 2024technical

The utilization of multi-modal sensor data in visual place recognition (VPR) has demonstrated enhanced performance compared to single-modal counterparts. Nonetheless, integrating additional sensors comes with elevated costs and may not be feasible for systems that demand lightweight operation, there…

2024

Distributed-Order Fractional Graph Operating Network

NeurIPS 2024spotlight

We introduce the Distributed-order fRActional Graph Operating Network (DRAGON), a novel continuous Graph Neural Network (GNN) framework that incorporates distributed-order fractional calculus. Unlike traditional continuous GNNs that utilize integer-order or single fractional-order differential equa…

2024

PosDiffNet: Positional Neural Diffusion for Point Cloud Registration in a Large Field of View with Perturbations

AAAI 2024technical

Point cloud registration is a crucial technique in 3D computer vision with a wide range of applications. However, this task can be challenging, particularly in large fields of view with dynamic objects, environmental noise, or other perturbations. To address this challenge, we propose a model called…

2024

Unleashing the Potential of Fractional Calculus in Graph Neural Networks with FROND

ICLR 2024spotlight

We introduce the FRactional-Order graph Neural Dynamical network (FROND), a new continuous graph neural network (GNN) framework. Unlike traditional continuous GNNs that rely on integer-order differential equations, FROND employs the Caputo fractional derivative to leverage the non-local properties o…

2023

Adversarial Robustness in Graph Neural Networks: A Hamiltonian Approach

NeurIPS 2023spotlight

Graph neural networks (GNNs) are vulnerable to adversarial perturbations, including those that affect both node features and graph topology. This paper investigates GNNs derived from diverse neural flows, concentrating on their connection to various stability notions such as BIBO stability, Lyapunov…

2023

Graph Neural Convection-Diffusion with Heterophily

IJCAI 2023poster

Graph neural networks (GNNs) have shown promising results across various graph learning tasks, but they often assume homophily, which can result in poor performance on heterophilic graphs. The connected nodes are likely to be from different classes or have dissimilar features on heterophilic graphs.…

2023

HypLiLoc: Towards Effective LiDAR Pose Regression With Hyperbolic Fusion

CVPR 2023poster

LiDAR relocalization plays a crucial role in many fields, including robotics, autonomous driving, and computer vision. LiDAR-based retrieval from a database typically incurs high computation storage costs and can lead to globally inaccurate pose estimations if the database is too sparse. On the othe…

2023

Node Embedding from Neural Hamiltonian Orbits in Graph Neural Networks

ICML 2023poster

In the graph node embedding problem, embedding spaces can vary significantly for different data types, leading to the need for different GNN model types. In this paper, we model the embedding update of a node feature as a Hamiltonian orbit over time. Since the Hamiltonian orbits generalize the expon…

2023

RobustLoc: Robust Camera Pose Regression in Challenging Driving Environments

AAAI 2023technical

Camera relocalization has various applications in autonomous driving. Previous camera pose regression models consider only ideal scenarios where there is little environmental perturbation. To deal with challenging driving environments that may have changing seasons, weather, illumination, and the pr…

2022

On the Robustness of Graph Neural Diffusion to Topology Perturbations

NeurIPS 2022accept

Neural diffusion on graphs is a novel class of graph neural networks that has attracted increasing attention recently. The capability of graph neural partial differential equations (PDEs) in addressing common hurdles of graph neural networks (GNNs), such as the problems of over-smoothing and bottlen…

2021

Error-Correcting Output Codes with Ensemble Diversity for Robust Learning in Neural Networks

AAAI 2021technical

Though deep learning has been applied successfully in many scenarios, malicious inputs with human-imperceptible perturbations can make it vulnerable in real applications. This paper proposes an error-correcting neural network (ECNN) that combines a set of binary classifiers to combat adversarial exa…

2021

Stable Neural ODE with Lyapunov-Stable Equilibrium Points for Defending Against Adversarial Attacks

NeurIPS 2021poster

Deep neural networks (DNNs) are well-known to be vulnerable to adversarial attacks, where malicious human-imperceptible perturbations are included in the input to the deep network to fool it into making a wrong classification. Recent studies have demonstrated that neural Ordinary Differential Equati…

Cited by 111SourcePDFScholar