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20142026
most citedNewton Sketch: A Linear-time Optimization Algorithm with Linear-Quadratic Convergence

38 citations · 247 across the 108 of their papers we have counts for

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56 papers · 1 filter

cs.LG2026

Convex Optimization for Alignment and Preference Learning on a Single GPU

Miria Feng, Mert Pilanci

Fine-tuning large language models (LLMs) to align with human preferences has driven the success of systems such as Gemini and ChatGPT. However, approaches like Reinforcement Learni…

cs.LG2026

Convex Low-resource Accent-Robust Language Detection in Speech Recognition

Miria Feng, William Tan, Mert Pilanci

Globalization and multiculturalism continue to produce increasingly diverse speech varieties. Yet current spoken dialogue systems frequently fail on under-represented dialects and…

cs.LG2026

Unveiling Hidden Convexity in Deep Learning: a Sparse Signal Processing Perspective

Emi Zeger, Mert Pilanci

Deep neural networks (DNNs), particularly those using Rectified Linear Unit (ReLU) activation functions, have achieved remarkable success across diverse machine learning tasks, inc…

cs.LG2025

A Recovery Guarantee for Sparse Neural Networks

Sara Fridovich-Keil, Mert Pilanci

We prove the first guarantees of sparse recovery for ReLU neural networks, where the sparse network weights constitute the signal to be recovered. Specifically, we study structural…

cs.LG2025

MatRL: Provably Generalizable Iterative Algorithm Discovery via Monte-Carlo Tree Search

Sungyoon Kim, Rajat Vadiraj Dwaraknath, Longling geng +1

Iterative methods for computing matrix functions have been extensively studied and their convergence speed can be significantly improved with the right tuning of parameters and by…

cs.LG2025★ 2 cited

LLM-Lasso: A Robust Framework for Domain-Informed Feature Selection and Regularization

Erica Zhang, Ryunosuke Goto, Naomi Sagan +7

We introduce LLM-Lasso, a novel framework that leverages large language models (LLMs) to guide feature selection in Lasso regression. Unlike traditional methods that rely…

cs.LG2024

CRONOS: Enhancing Deep Learning with Scalable GPU Accelerated Convex Neural Networks

Miria Feng, Zachary Frangella, Mert Pilanci

We introduce the CRONOS algorithm for convex optimization of two-layer neural networks. CRONOS is the first algorithm capable of scaling to high-dimensional datasets such as ImageN…

cs.LG2024

Exploring the loss landscape of regularized neural networks via convex duality

Sungyoon Kim, Aaron Mishkin, Mert Pilanci

We discuss several aspects of the loss landscape of regularized neural networks: the structure of stationary points, connectivity of optimal solutions, path with nonincreasing loss…

cs.LG2024

Black Boxes and Looking Glasses: Multilevel Symmetries, Reflection Planes, and Convex Optimization in Deep Networks

Emi Zeger, Mert Pilanci

We show that training deep neural networks (DNNs) with absolute value activation and arbitrary input dimension can be formulated as equivalent convex Lasso problems with novel feat…

cs.LG2024★ 1 cited

Convex Distillation: Efficient Compression of Deep Networks via Convex Optimization

Prateek Varshney, Mert Pilanci

Deploying large and complex deep neural networks on resource-constrained edge devices poses significant challenges due to their computational demands and the complexities of non-co…

cs.LG2024

Active Learning of Deep Neural Networks via Gradient-Free Cutting Planes

Erica Zhang, Fangzhao Zhang, Mert Pilanci

Active learning methods aim to improve sample complexity in machine learning. In this work, we investigate an active learning scheme via a novel gradient-free cutting-plane trainin…

cs.LG2024

ConvexECG: Lightweight and Explainable Neural Networks for Personalized, Continuous Cardiac Monitoring

Rayan Ansari, John Cao, Sabyasachi Bandyopadhyay +3

We present ConvexECG, an explainable and resource-efficient method for reconstructing six-lead electrocardiograms (ECG) from single-lead data, aimed at advancing personalized and c…

cs.LG2024

AdaPTwin: Low-Cost Adaptive Compression of Product Twins in Transformers

Emil Biju, Anirudh Sriram, Mert Pilanci

While large transformer-based models have exhibited remarkable performance in speaker-independent speech recognition, their large size and computational requirements make them expe…

cs.LG2024

Randomized Geometric Algebra Methods for Convex Neural Networks

Yifei Wang, Sungyoon Kim, Paul Chu +2

We introduce randomized algorithms to Clifford's Geometric Algebra, generalizing randomized linear algebra to hypercomplex vector spaces. This novel approach has many implications…

cs.LG2024★ 1 cited

Compressing Large Language Models using Low Rank and Low Precision Decomposition

Rajarshi Saha, Naomi Sagan, Varun Srivastava +2

The prohibitive sizes of Large Language Models (LLMs) today make it difficult to deploy them on memory-constrained edge devices. This work introduces -- a new post-tr…

cs.LG2024

Adversarial Training of Two-Layer Polynomial and ReLU Activation Networks via Convex Optimization

Daniel Kuelbs, Sanjay Lall, Mert Pilanci

Training neural networks which are robust to adversarial attacks remains an important problem in deep learning, especially as heavily overparameterized models are adopted in safety…

cs.LG2024★ 2 cited

Spectral Adapter: Fine-Tuning in Spectral Space

Fangzhao Zhang, Mert Pilanci

Recent developments in Parameter-Efficient Fine-Tuning (PEFT) methods for pretrained deep neural networks have captured widespread interest. In this work, we study the enhancement…

cs.LG2024

A Library of Mirrors: Deep Neural Nets in Low Dimensions are Convex Lasso Models with Reflection Features

Emi Zeger, Yifei Wang, Aaron Mishkin +3

We prove that training neural networks on 1-D data is equivalent to solving convex Lasso problems with discrete, explicitly defined dictionary matrices. We consider neural networks…

cs.LG2024

Adaptive Inference: Theoretical Limits and Unexplored Opportunities

Soheil Hor, Ying Qian, Mert Pilanci +1

This paper introduces the first theoretical framework for quantifying the efficiency and performance gain opportunity size of adaptive inference algorithms. We provide new approxim…

cs.LG2024

Convex Relaxations of ReLU Neural Networks Approximate Global Optima in Polynomial Time

Sungyoon Kim, Mert Pilanci

In this paper, we study the optimality gap between two-layer ReLU networks regularized with weight decay and their convex relaxations. We show that when the training data is random…

cs.LG2024

Riemannian Preconditioned LoRA for Fine-Tuning Foundation Models

Fangzhao Zhang, Mert Pilanci

Low-Rank Adaptation (LoRA) emerges as a popular parameter-efficient fine-tuning (PEFT) method, which proposes to freeze pretrained model weights and update an additive low-rank tra…

cs.LG2024

Analyzing Neural Network-Based Generative Diffusion Models through Convex Optimization

Fangzhao Zhang, Mert Pilanci

Diffusion models are gaining widespread use in cutting-edge image, video, and audio generation. Score-based diffusion models stand out among these methods, necessitating the estima…

cs.LG2023

The Convex Landscape of Neural Networks: Characterizing Global Optima and Stationary Points via Lasso Models

Tolga Ergen, Mert Pilanci

Due to the non-convex nature of training Deep Neural Network (DNN) models, their effectiveness relies on the use of non-convex optimization heuristics. Traditional methods for trai…

cs.LG2023

Polynomial-Time Solutions for ReLU Network Training: A Complexity Classification via Max-Cut and Zonotopes

Yifei Wang, Mert Pilanci

We investigate the complexity of training a two-layer ReLU neural network with weight decay regularization. Previous research has shown that the optimal solution of this problem ca…