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Francesco Tudisco

15 accepted papers

2026

Are we measuring oversmoothing in graph neural networks correctly?

ICLR 2026poster

Oversmoothing is a fundamental challenge in graph neural networks (GNNs): as the number of layers increases, node embeddings become increasingly similar, and model performance drops sharply. Traditionally, oversmoothing has been quantified using metrics that measure the similarity of neighbouring no…

Cited by 5SourceScholar
2026

Neural-HSS: Hierarchical Semi-Separable Neural PDE Solver

ICML 2026poster

Deep learning-based methods have shown remarkable effectiveness in solving PDEs, largely due to their ability to enable fast simulations once trained. However, despite the availability of high-performance computing infrastructure, many critical applications remain constrained by the substantial comp…

Cited by 0SourceScholar
2026

Test-Time Accuracy-Cost Control in Neural Simulators via Recurrent-Depth

ICLR 2026poster

Accuracy-cost trade-offs are a fundamental aspect of scientific computing. Classical numerical methods inherently offer such a trade-off: increasing resolution, order, or precision typically yields more accurate solutions at higher computational cost. We introduce \textbf{Recurrent-Depth Simulator}…

Cited by 0SourceScholar
2025

GeoLoRA: Geometric integration for parameter efficient fine-tuning

ICLR 2025poster

Low-Rank Adaptation (LoRA) has become a widely used method for parameter-efficient fine-tuning of large-scale, pre-trained neural networks. However, LoRA and its extensions face several challenges, including the need for rank adaptivity, robustness, and computational efficiency during the fine-tunin…

Cited by 0SourcePDFScholar
2025

dEBORA: Efficient Bilevel Optimization-based low-Rank Adaptation

ICLR 2025poster

Low-rank adaptation methods are a popular approach for parameter-efficient fine-tuning of large-scale neural networks. However, selecting the optimal rank for each layer remains a challenging problem that significantly affects both performance and efficiency. In this paper, we introduce a novel bile…

Cited by 1SourcePDFScholar
2024

Geometry-aware training of factorized layers in tensor Tucker format

NeurIPS 2024poster

Reducing parameter redundancies in neural network architectures is crucial for achieving feasible computational and memory requirements during train and inference of large networks. Given its easy implementation and flexibility, one promising approach is layer factorization, which reshapes weight te…

Cited by 2SourcePDFScholar
2023

Learning the Right Layers a Data-Driven Layer-Aggregation Strategy for Semi-Supervised Learning on Multilayer Graphs

ICML 2023poster

Clustering (or community detection) on multilayer graphs poses several additional complications with respect to standard graphs as different layers may be characterized by different structures and types of information. One of the major challenges is to establish the extent to which each layer contri…

2023

Robust low-rank training via approximate orthonormal constraints

NeurIPS 2023poster

With the growth of model and data sizes, a broad effort has been made to design pruning techniques that reduce the resource demand of deep learning pipelines, while retaining model performance. In order to reduce both inference and training costs, a prominent line of work uses low-rank matrix factor…

Cited by 15SourcePDFScholar
2022

Low-rank lottery tickets: finding efficient low-rank neural networks via matrix differential equations

NeurIPS 2022accept

Neural networks have achieved tremendous success in a large variety of applications. However, their memory footprint and computational demand can render them impractical in application settings with limited hardware or energy resources. In this work, we propose a novel algorithm to find efficient lo…

Cited by 43SourcePDFScholar
2019

Generalized Matrix Means for Semi-Supervised Learning with Multilayer Graphs

NeurIPS 2019poster

We study the task of semi-supervised learning on multilayer graphs by taking into account both labeled and unlabeled observations together with the information encoded by each individual graph layer. We propose a regularizer based on the generalized matrix mean, which is a one-parameter family of ma…

2018

The Power Mean Laplacian for Multilayer Graph Clustering

AISTATS 2018poster

Multilayer graphs encode different kind of interactions between the same set of entities. When one wants to cluster such a multilayer graph, the natural question arises how one should merge the information from different layers. We introduce in this paper a one-parameter family of matrix power means…

Cited by 0SourcePDFScholar
2016

Clustering Signed Networks with the Geometric Mean of Laplacians

NeurIPS 2016poster

Signed networks allow to model positive and negative relationships. We analyze existing extensions of spectral clustering to signed networks. It turns out that existing approaches do not recover the ground truth clustering in several situations where either the positive or the negative network struc…

Cited by 58SourcePDFScholar