most citedDisciplined Geodesically Convex Programming

1 citations · 1 across the 4 of their papers we have counts for

collaborators

6 papers

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

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…

math.OC2024

Structured Regularization for Constrained Optimization on the SPD Manifold

Andrew Cheng, Melanie Weber

Matrix-valued optimization tasks, including those involving symmetric positive definite (SPD) matrices, arise in a wide range of applications in machine learning, data science and…

math.OC2024★ 1 cited

Disciplined Geodesically Convex Programming

Andrew Cheng, Vaibhav Dixit, Melanie Weber

Convex programming plays a fundamental role in machine learning, data science, and engineering. Testing convexity structure in nonlinear programs relies on verifying the convexity…