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Neural Networks are Convex Regularizers: Exact Polynomial-time Convex Optimization Formulations for Two-layer Networks

ICML 2020 · Learning theory and algorithms › Combinatorial and search optimization · approach: Constrained neural network optimization · 7 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use the exact convex program instead of GDTwo-layer ReLU network · 2D synthetic datasettraining objective: 0.0032 -> 0.0026Helped
Approximate the convex program with sampled sign patterns instead of using GDTwo-layer ReLU network · 2D synthetic datasettraining objective: 0.0032 -> 0.0028Helped
Use Alg1's sampled sign patterns rather than GDTwo-layer ReLU network · CIFAR-10 binary classification subsettraining objective: 0.0042 -> 0.0022Helped
Use Alg1's sampled sign patterns rather than GDTwo-layer ReLU network · CIFAR-10 binary classification subsettest accuracy: 62.75 -> 66.80Helped
Use initialization-derived sign patterns (Alg2) rather than Alg1's sampled patternsTwo-layer ReLU network · CIFAR-10 binary classification subsettraining objective: 0.0022 -> 0.0032Hurt
Use initialization-derived sign patterns (Alg2) rather than Alg1's sampled patternsTwo-layer ReLU network · CIFAR-10 binary classification subsettest accuracy: 66.80 -> 60.15Hurt
Use heuristically adapted initial sign patterns (Alg3) rather than Alg1's sampled patternsTwo-layer ReLU network · CIFAR-10 binary classification subsettraining objective: 0.0022 -> 0.0032Hurt
Use heuristically adapted initial sign patterns (Alg3) rather than Alg1's sampled patternsTwo-layer ReLU network · CIFAR-10 binary classification subsettest accuracy: 66.80 -> 60.20Hurt
Use the convex ℓ1 formulation rather than GDTwo-layer linear CNN · CIFAR-10 subsettraining objective: 0.804 -> 0.803Helped

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