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20182023
most citedAn AO-ADMM approach to constraining PARAFAC2 on all modes

29 citations · 104 across the 16 of their papers we have counts for

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8 papers · 1 filter

cs.LG2022★ 6 cited

On the Maximum Hessian Eigenvalue and Generalization

Simran Kaur, Jeremy Cohen, Zachary C. Lipton

The mechanisms by which certain training interventions, such as increasing learning rates and applying batch normalization, improve the generalization of deep networks remains a my…

cs.LG2021

Dictionary-based Low-Rank Approximations and the Mixed Sparse Coding problem

Jeremy E. Cohen

Constrained tensor and matrix factorization models allow to extract interpretable patterns from multiway data. Therefore identifiability properties and efficient algorithms for con…

cs.LG2021★ 29 cited

An AO-ADMM approach to constraining PARAFAC2 on all modes

Marie Roald, Carla Schenker, Vince D. Calhoun +4

Analyzing multi-way measurements with variations across one mode of the dataset is a challenge in various fields including data mining, neuroscience and chemometrics. For example,…

cs.LG2021★ 7 cited

PARAFAC2 AO-ADMM: Constraints in all modes

Marie Roald, Carla Schenker, Jeremy E. Cohen +1

The PARAFAC2 model provides a flexible alternative to the popular CANDECOMP/PARAFAC (CP) model for tensor decompositions. Unlike CP, PARAFAC2 allows factor matrices in one mode (i.…

cs.LG2020★ 1 cited

Matrix-wise -constrained Sparse Nonnegative Least Squares

Nicolas Nadisic, Jeremy E Cohen, Arnaud Vandaele +1

Nonnegative least squares problems with multiple right-hand sides (MNNLS) arise in models that rely on additive linear combinations. In particular, they are at the core of most non…

cs.LG2020★ 28 cited

A Flexible Optimization Framework for Regularized Matrix-Tensor Factorizations with Linear Couplings

Carla Schenker, Jeremy E. Cohen, Evrim Acar

Coupled matrix and tensor factorizations (CMTF) are frequently used to jointly analyze data from multiple sources, also called data fusion. However, different characteristics of da…

cs.LG2020

Sparse Separable Nonnegative Matrix Factorization

Nicolas Nadisic, Arnaud Vandaele, Jeremy E. Cohen +1

We propose a new variant of nonnegative matrix factorization (NMF), combining separability and sparsity assumptions. Separability requires that the columns of the first NMF factor…

cs.LG2019★ 9 cited

Universal Lipschitz Approximation in Bounded Depth Neural Networks

Jeremy E. J. Cohen, Todd Huster, Ra Cohen

Adversarial attacks against machine learning models are a rather hefty obstacle to our increasing reliance on these models. Due to this, provably robust (certified) machine learnin…