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20182026
most citedCounting Substructures with Higher-Order Graph Neural Networks: Possibility and Impossibility Results

6 citations · 15 across the 15 of their papers we have counts for

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cs.LG2026

Dimension-Free Scaling Laws for Size Generalization: An Exponential Separation

Behrooz Tahmasebi, Melanie Weber

Modern machine learning models increasingly operate on variable-size structured data, such as sets and graphs. A central requirement is \emph{size generalization}: the ability of a…

cs.LG2026

Sparse Data Augmentation for Optimization with Provable Guarantees

Behrooz Tahmasebi, Melanie Weber

In nonconvex optimization problems arising in geometric machine learning, data augmentation is commonly used to promote invariance by averaging empirical losses over transformation…

cs.LG2026

Efficient Learning and Symmetry Discovery under Exact Invariances

Ashkan Soleymani, Behrooz Tahmasebi, Patrick Jaillet +1

Learning with group invariances is central to many scientific and geometric learning problems, yet its computational foundations remain poorly understood. Even for classical superv…

cs.LG2026

Learning-Theoretic Foundation for General Coded Computing: The Straggler Setting

Parsa Moradi, Behrooz Tahmasebi, Mohammad Ali Maddah-Ali

Coded computing has emerged as a powerful paradigm for mitigating the impact of straggling workers in distributed computing systems. However, existing coded-computing schemes are p…

cs.LG2026

Adaptive Symmetry Discovery for Dynamical System Identification

Behrooz Tahmasebi, Melanie Weber

Dynamical systems model trajectory data generated by fixed underlying dynamics, with applications ranging from biology to physics. Especially in scientific settings, dynamical syst…

cs.LG2026

Data Augmentation: A Fourier Analysis Perspective

Behrooz Tahmasebi, Melanie Weber, Stefanie Jegelka

Data augmentation is a simple and model-agnostic approach for exploiting known invariances in learning problems. Given a group acting on the input space, one augments the training…

cs.LG2025

Achieving Approximate Symmetry Is Exponentially Easier than Exact Symmetry

Behrooz Tahmasebi, Melanie Weber

Enforcing exact symmetry in machine learning models often yields significant gains in scientific applications, serving as a powerful inductive bias. However, recent work suggests t…

cs.LG2025

Geometric Algorithms for Neural Combinatorial Optimization with Constraints

Nikolaos Karalias, Akbar Rafiey, Yifei Xu +4

Self-Supervised Learning (SSL) for Combinatorial Optimization (CO) is an emerging paradigm for solving combinatorial problems using neural networks. In this paper, we address a cen…

cs.LG2025

Learning with Exact Invariances in Polynomial Time

Ashkan Soleymani, Behrooz Tahmasebi, Stefanie Jegelka +1

We study the statistical-computational trade-offs for learning with exact invariances (or symmetries) using kernel regression. Traditional methods, such as data augmentation, group…

cs.LG2024

A Universal Class of Sharpness-Aware Minimization Algorithms

Behrooz Tahmasebi, Ashkan Soleymani, Dara Bahri +2

Recently, there has been a surge in interest in developing optimization algorithms for overparameterized models as achieving generalization is believed to require algorithms with s…

cs.LG2024

Coded Computing for Resilient Distributed Computing: A Learning-Theoretic Framework

Parsa Moradi, Behrooz Tahmasebi, Mohammad Ali Maddah-Ali

Coded computing has emerged as a promising framework for tackling significant challenges in large-scale distributed computing, including the presence of slow, faulty, or compromise…

cs.LG2023★ 1 cited

Sample Complexity Bounds for Estimating Probability Divergences under Invariances

Behrooz Tahmasebi, Stefanie Jegelka

Group-invariant probability distributions appear in many data-generative models in machine learning, such as graphs, point clouds, and images. In practice, one often needs to estim…

cs.LG2023★ 3 cited

The Exact Sample Complexity Gain from Invariances for Kernel Regression

Behrooz Tahmasebi, Stefanie Jegelka

In practice, encoding invariances into models improves sample complexity. In this work, we study this phenomenon from a theoretical perspective. In particular, we provide minimax o…

cs.LG2020★ 6 cited

Counting Substructures with Higher-Order Graph Neural Networks: Possibility and Impossibility Results

Behrooz Tahmasebi, Derek Lim, Stefanie Jegelka

While message passing Graph Neural Networks (GNNs) have become increasingly popular architectures for learning with graphs, recent works have revealed important shortcomings in the…