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2002.10553
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Neural Networks are Convex Regularizers: Exact Polynomial-time Convex Optimization Formulations for Two-layer Networks
24 February 2020
Mert Pilanci
Tolga Ergen
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Papers citing
"Neural Networks are Convex Regularizers: Exact Polynomial-time Convex Optimization Formulations for Two-layer Networks"
17 / 17 papers shown
Title
SAPPHIRE: Preconditioned Stochastic Variance Reduction for Faster Large-Scale Statistical Learning
Jingruo Sun
Zachary Frangella
Madeleine Udell
31
0
0
28 Jan 2025
Learning with Norm Constrained, Over-parameterized, Two-layer Neural Networks
Fanghui Liu
L. Dadi
V. Cevher
72
2
0
29 Apr 2024
Deep Reinforcement Learning: A Convex Optimization Approach
Ather Gattami
24
0
0
29 Feb 2024
Analyzing Neural Network-Based Generative Diffusion Models through Convex Optimization
Fangzhao Zhang
Mert Pilanci
DiffM
45
3
0
03 Feb 2024
ReLU Neural Networks with Linear Layers are Biased Towards Single- and Multi-Index Models
Suzanna Parkinson
Greg Ongie
Rebecca Willett
60
6
0
24 May 2023
When Deep Learning Meets Polyhedral Theory: A Survey
Joey Huchette
Gonzalo Muñoz
Thiago Serra
Calvin Tsay
AI4CE
91
32
0
29 Apr 2023
Convex Dual Theory Analysis of Two-Layer Convolutional Neural Networks with Soft-Thresholding
Chunyan Xiong
Meng Lu
Xiaotong Yu
JIAN-PENG Cao
Zhong Chen
D. Guo
X. Qu
MLT
35
0
0
14 Apr 2023
Function Space and Critical Points of Linear Convolutional Networks
Kathlén Kohn
Guido Montúfar
V. Shahverdi
Matthew Trager
16
11
0
12 Apr 2023
Deep Learning Meets Sparse Regularization: A Signal Processing Perspective
Rahul Parhi
Robert D. Nowak
23
25
0
23 Jan 2023
On the Implicit Bias in Deep-Learning Algorithms
Gal Vardi
FedML
AI4CE
32
72
0
26 Aug 2022
Dual Convexified Convolutional Neural Networks
Site Bai
Chuyang Ke
Jean Honorio
19
1
0
27 May 2022
Fast Convex Optimization for Two-Layer ReLU Networks: Equivalent Model Classes and Cone Decompositions
Aaron Mishkin
Arda Sahiner
Mert Pilanci
OffRL
77
30
0
02 Feb 2022
Path Regularization: A Convexity and Sparsity Inducing Regularization for Parallel ReLU Networks
Tolga Ergen
Mert Pilanci
24
16
0
18 Oct 2021
The Convex Geometry of Backpropagation: Neural Network Gradient Flows Converge to Extreme Points of the Dual Convex Program
Yifei Wang
Mert Pilanci
MLT
MDE
47
11
0
13 Oct 2021
Parallel Deep Neural Networks Have Zero Duality Gap
Yifei Wang
Tolga Ergen
Mert Pilanci
79
10
0
13 Oct 2021
Practical Convex Formulation of Robust One-hidden-layer Neural Network Training
Yatong Bai
Tanmay Gautam
Yujie Gai
Somayeh Sojoudi
AAML
19
3
0
25 May 2021
Convex Geometry and Duality of Over-parameterized Neural Networks
Tolga Ergen
Mert Pilanci
MLT
34
54
0
25 Feb 2020
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