Wei-Jie Xu

Currently I am a master student of School of Artificial Intelligence in Nanjing University and a member of LAMDA group, led by Prof. Zhi-Hua Zhou.

In June 2024, I received my B.Eng. degree from School of Computer Science and Technology, Soochow University. In the same year, I was admitted to study for a master's degree in School of Artificial Intelligence, Nanjing University under the supervision of Prof. Kai Ming Ting.

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News

  • [Jan.2025] Released PIP (Perturbation-based Iterative Pruning for LLMs).
  • [Sep.2024] Enrolled as a master student in Nanjing University.

Research

Research is driven by curiosity and enjoyment, though practical implications may emerge. I have varying degrees of interest in all aspects of artificial intelligence.

PIP Paper Image
PIP: Perturbation-based Iterative Pruning for Large Language Models
Yi Cao, Wei-Jie Xu, Yucheng Shen, Weijie Shi, Chi-Min Chan, Jiajie Xu

PIP (Perturbation-based Iterative Pruning), a novel double-view structured pruning method to optimize LLMs, which combines information from two different views: the unperturbed view and the perturbed view, establishing it as a leading technique for optimizing LLMs in environments with constrained resources.

DDB_SC Paper Image
Data-Dependent Balls for Spectral Clustering with Constant-Time Eigendecomposition
Hang Zhang, Wei-Jie Xu, Kai Ming Ting

We propose a spectral clustering method based on data-dependent balls, which only takes \(\mathcal{O}(n)\) time to construct the balls and the number of balls can be fixed. It is thus the first spectral clustering algorithm to our knowledge that constructs a similarity matrix of constant size and an eigendecomposition of constant time complexity. Experiments show that our method has lower memory and time complexity and has better clustering effects than GBSC.

D-SPEC Paper Image
Is a Small Matrix Eigendecomposition Sufficient for Spectral Clustering?
Hang Zhang, Wei-Jie Xu, Kai Ming Ting

We propose a novel distribution-based spectral clustering. Our method constructs an \(n \times k \) bipartite graph between n data points and k distributions, enabling the eigendecomposition of only a \(k \times k\) matrix and preserving clustering quality at the same time.

Award

  • New Point Software Scholarship,[link],2021-2022, School of Computer Science and Technology, Soochow University.

Academic Service

    Current None