Arrow Research search

Author name cluster

Thomas Laurent

Possible papers associated with this exact author name in Arrow. This page groups case-insensitive exact name matches and is not a full identity disambiguation profile.

6 papers
1 author row

Possible papers

6

NeurIPS Conference 2024 Conference Paper

G-Retriever: Retrieval-Augmented Generation for Textual Graph Understanding and Question Answering

  • Xiaoxin He
  • Yijun Tian
  • Yifei Sun
  • Nitesh V. Chawla
  • Thomas Laurent
  • Yann LeCun
  • Xavier Bresson
  • Bryan Hooi

Given a graph with textual attributes, we enable users to `chat with their graph': that is, to ask questions about the graph using a conversational interface. In response to a user's questions, our method provides textual replies and highlights the relevant parts of the graph. While existing works integrate large language models (LLMs) and graph neural networks (GNNs) in various ways, they mostly focus on either conventional graph tasks (such as node, edge, and graph classification), or on answering simple graph queries on small or synthetic graphs. In contrast, we develop a flexible question-answering framework targeting real-world textual graphs, applicable to multiple applications including scene graph understanding, common sense reasoning, and knowledge graph reasoning. Toward this goal, we first develop a Graph Question Answering (GraphQA) benchmark with data collected from different tasks. Then, we propose our \textit{G-Retriever} method, introducing the first retrieval-augmented generation (RAG) approach for general textual graphs, which can be fine-tuned to enhance graph understanding via soft prompting. To resist hallucination and to allow for textual graphs that greatly exceed the LLM's context window size, \textit{G-Retriever} performs RAG over a graph by formulating this task as a Prize-Collecting Steiner Tree optimization problem. Empirical evaluations show that our method outperforms baselines on textual graph tasks from multiple domains, scales well with larger graph sizes, and mitigates hallucination. ~\footnote{Our codes and datasets are available at: \url{https: //github. com/XiaoxinHe/G-Retriever}}

JMLR Journal 2023 Journal Article

Benchmarking Graph Neural Networks

  • Vijay Prakash Dwivedi
  • Chaitanya K. Joshi
  • Anh Tuan Luu
  • Thomas Laurent
  • Yoshua Bengio
  • Xavier Bresson

In the last few years, graph neural networks (GNNs) have become the standard toolkit for analyzing and learning from data on graphs. This emerging field has witnessed an extensive growth of promising techniques that have been applied with success to computer science, mathematics, biology, physics and chemistry. But for any successful field to become mainstream and reliable, benchmarks must be developed to quantify progress. This led us in March 2020 to release a benchmark framework that i) comprises of a diverse collection of mathematical and real-world graphs, ii) enables fair model comparison with the same parameter budget to identify key architectures, iii) has an open-source, easy-to use and reproducible code infrastructure, and iv) is flexible for researchers to experiment with new theoretical ideas. As of December 2022, the GitHub repository has reached 2,000 stars and 380 forks, which demonstrates the utility of the proposed open-source framework through the wide usage by the GNN community. In this paper, we present an updated version of our benchmark with a concise presentation of the aforementioned framework characteristics, an additional medium-sized molecular dataset AQSOL, similar to the popular ZINC, but with a real-world measured chemical target, and discuss how this framework can be leveraged to explore new GNN designs and insights. As a proof of value of our benchmark, we study the case of graph positional encoding (PE) in GNNs, which was introduced with this benchmark and has since spurred interest of exploring more powerful PE for Transformers and GNNs in a robust experimental setting. [abs] [ pdf ][ bib ] [ code ] &copy JMLR 2023. ( edit, beta )

JMLR Journal 2016 Journal Article

Consistency of Cheeger and Ratio Graph Cuts

  • Nicolás García Trillos
  • Dejan Slepčev
  • James von Brecht
  • Thomas Laurent
  • Xavier Bresson

This paper establishes the consistency of a family of graph-cut- based algorithms for clustering of data clouds. We consider point clouds obtained as samples of a ground-truth measure. We investigate approaches to clustering based on minimizing objective functionals defined on proximity graphs of the given sample. Our focus is on functionals based on graph cuts like the Cheeger and ratio cuts. We show that minimizers of these cuts converge as the sample size increases to a minimizer of a corresponding continuum cut (which partitions the ground truth measure). Moreover, we obtain sharp conditions on how the connectivity radius can be scaled with respect to the number of sample points for the consistency to hold. We provide results for two-way and for multiway cuts. Furthermore we provide numerical experiments that illustrate the results and explore the optimality of scaling in dimension two. [abs] [ pdf ][ bib ] &copy JMLR 2016. ( edit, beta )

NeurIPS Conference 2016 Conference Paper

The Product Cut

  • Thomas Laurent
  • James von Brecht
  • Xavier Bresson
  • Arthur Szlam

We introduce a theoretical and algorithmic framework for multi-way graph partitioning that relies on a multiplicative cut-based objective. We refer to this objective as the Product Cut. We provide a detailed investigation of the mathematical properties of this objective and an effective algorithm for its optimization. The proposed model has strong mathematical underpinnings, and the corresponding algorithm achieves state-of-the-art performance on benchmark data sets.

NeurIPS Conference 2013 Conference Paper

Multiclass Total Variation Clustering

  • Xavier Bresson
  • Thomas Laurent
  • David Uminsky
  • James von Brecht

Ideas from the image processing literature have recently motivated a new set of clustering algorithms that rely on the concept of total variation. While these algorithms perform well for bi-partitioning tasks, their recursive extensions yield unimpressive results for multiclass clustering tasks. This paper presents a general framework for multiclass total variation clustering that does not rely on recursion. The results greatly outperform previous total variation algorithms and compare well with state-of-the-art NMF approaches.

NeurIPS Conference 2012 Conference Paper

Convergence and Energy Landscape for Cheeger Cut Clustering

  • Xavier Bresson
  • Thomas Laurent
  • David Uminsky
  • James Brecht

Unsupervised clustering of scattered, noisy and high-dimensional data points is an important and difficult problem. Continuous relaxations of balanced cut problems yield excellent clustering results. This paper provides rigorous convergence results for two algorithms that solve the relaxed Cheeger Cut minimization. The first algorithm is a new steepest descent algorithm and the second one is a slight modification of the Inverse Power Method algorithm \cite{pro: HeinBuhler10OneSpec}. While the steepest descent algorithm has better theoretical convergence properties, in practice both algorithm perform equally. We also completely characterize the local minima of the relaxed problem in terms of the original balanced cut problem, and relate this characterization to the convergence of the algorithms.

v2026.09.13