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20172025
most citedPrincipled Weight Initialization for Hypernetworks

35 citations · 67 across the 9 of their papers we have counts for

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7 papers · 1 filter

cs.LG2023★ 1 cited

Balanced and Deterministic Weight-sharing Helps Network Performance

Oscar Chang, Hod Lipson

Weight-sharing plays a significant role in the success of many deep neural networks, by increasing memory efficiency and incorporating useful inductive priors about the problem int…

cs.LG2023★ 35 cited

Principled Weight Initialization for Hypernetworks

Oscar Chang, Lampros Flokas, Hod Lipson

Hypernetworks are meta neural networks that generate weights for a main neural network in an end-to-end differentiable manner. Despite extensive applications ranging from multi-tas…

cs.LG2023

Accelerating Meta-Learning by Sharing Gradients

Oscar Chang, Hod Lipson

The success of gradient-based meta-learning is primarily attributed to its ability to leverage related tasks to learn task-invariant information. However, the absence of interactio…

cs.LG2019★ 5 cited

Ensemble Model Patching: A Parameter-Efficient Variational Bayesian Neural Network

Oscar Chang, Yuling Yao, David Williams-King +1

Two main obstacles preventing the widespread adoption of variational Bayesian neural networks are the high parameter overhead that makes them infeasible on large networks, and the…

cs.LG2019

Seven Myths in Machine Learning Research

Oscar Chang, Hod Lipson

We present seven myths commonly believed to be true in machine learning research, circa Feb 2019. This is an archival copy of the blog post at https://crazyoscarchang.github.io/201…

cs.LG2018

Agent Embeddings: A Latent Representation for Pole-Balancing Networks

Oscar Chang, Robert Kwiatkowski, Siyuan Chen +1

We show that it is possible to reduce a high-dimensional object like a neural network agent into a low-dimensional vector representation with semantic meaning that we call agent em…

cs.LG2017★ 2 cited

Gradient Normalization & Depth Based Decay For Deep Learning

Robert Kwiatkowski, Oscar Chang

In this paper we introduce a novel method of gradient normalization and decay with respect to depth. Our method leverages the simple concept of normalizing all gradients in a deep…