ENAS

E899017

ENAS (Efficient Neural Architecture Search) is a method that dramatically reduces the computational cost of neural architecture search by sharing parameters among many candidate architectures within a single super-network.

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ENAS canonical 1

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Statements (47)

Predicate Object
instanceOf AutoML technique ⓘ
neural architecture search method ⓘ
abbreviationFor Efficient Neural Architecture Search ⓘ
aimsTo reduce computational cost of neural architecture search ⓘ
appliedTo image classification ⓘ
language modeling ⓘ
assumes weight sharing does not overly bias architecture evaluation ⓘ
benchmarkDataset CIFAR-10 ⓘ
Penn Treebank ⓘ
category meta-learning method ⓘ
model search algorithm ⓘ
citationType highly cited NAS paper ⓘ
comparedTo NASNet ⓘ
Neural Architecture Search with Reinforcement Learning ⓘ
controllerOutput architecture decisions ⓘ
domain deep learning ⓘ
evaluationMetric validation performance of sampled architectures ⓘ
field artificial intelligence ⓘ
machine learning ⓘ
fullName Efficient Neural Architecture Search ⓘ
linked to: ProxylessNAS
hasTitle Efficient Neural Architecture Search via Parameter Sharing ⓘ
improvesOver standard neural architecture search in efficiency ⓘ
influenced later efficient NAS methods ⓘ
optimizesFor computational efficiency ⓘ
validation accuracy ⓘ
organizationAffiliation Google Brain ⓘ
proposedBy Barret Zoph ⓘ
Hieu Pham ⓘ
Jeff Dean ⓘ
Melody Y. Guan ⓘ
Quoc V. Le ⓘ
publicationYear 2018 ⓘ
publishedIn arXiv ⓘ
reduces GPU hours required for architecture search ⓘ
search time by orders of magnitude compared to earlier NAS methods ⓘ
samples subgraphs from a super-network ⓘ
searchesOver neural network architectures ⓘ
searchGranularity cell-level architecture search ⓘ
searchSpaceType cell-based search space ⓘ
searchStrategy RL-based controller over shared-weights supernet ⓘ
sharesParametersAmong candidate architectures ⓘ
superNetworkType directed acyclic graph ⓘ
trains a single super-network ⓘ
uses controller RNN ⓘ
parameter sharing ⓘ
reinforcement learning ⓘ
usesOptimization policy gradient ⓘ

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