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Neural Topological Ordering for Computation Graphs
by
Jeon, Wonseok
, Herke Van Hoof
, Lott, Christopher
, Bondesan, Roberto
, Weiliang Will Zeng
, Zappi, Piero
, Yang, Yang
, Gagrani, Mukul
, Teague, Harris
, Rainone, Corrado
in
Coders
/ Combinatorial analysis
/ Computation
/ Computer architecture
/ Encoders-Decoders
/ Graph neural networks
/ Graphs
/ Heuristic methods
/ Machine learning
/ Message passing
/ Optimization
/ Topology
2022
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Neural Topological Ordering for Computation Graphs
by
Jeon, Wonseok
, Herke Van Hoof
, Lott, Christopher
, Bondesan, Roberto
, Weiliang Will Zeng
, Zappi, Piero
, Yang, Yang
, Gagrani, Mukul
, Teague, Harris
, Rainone, Corrado
in
Coders
/ Combinatorial analysis
/ Computation
/ Computer architecture
/ Encoders-Decoders
/ Graph neural networks
/ Graphs
/ Heuristic methods
/ Machine learning
/ Message passing
/ Optimization
/ Topology
2022
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Do you wish to request the book?
Neural Topological Ordering for Computation Graphs
by
Jeon, Wonseok
, Herke Van Hoof
, Lott, Christopher
, Bondesan, Roberto
, Weiliang Will Zeng
, Zappi, Piero
, Yang, Yang
, Gagrani, Mukul
, Teague, Harris
, Rainone, Corrado
in
Coders
/ Combinatorial analysis
/ Computation
/ Computer architecture
/ Encoders-Decoders
/ Graph neural networks
/ Graphs
/ Heuristic methods
/ Machine learning
/ Message passing
/ Optimization
/ Topology
2022
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Paper
Neural Topological Ordering for Computation Graphs
2022
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Overview
Recent works on machine learning for combinatorial optimization have shown that learning based approaches can outperform heuristic methods in terms of speed and performance. In this paper, we consider the problem of finding an optimal topological order on a directed acyclic graph with focus on the memory minimization problem which arises in compilers. We propose an end-to-end machine learning based approach for topological ordering using an encoder-decoder framework. Our encoder is a novel attention based graph neural network architecture called Topoformer which uses different topological transforms of a DAG for message passing. The node embeddings produced by the encoder are converted into node priorities which are used by the decoder to generate a probability distribution over topological orders. We train our model on a dataset of synthetically generated graphs called layered graphs. We show that our model outperforms, or is on-par, with several topological ordering baselines while being significantly faster on synthetic graphs with up to 2k nodes. We also train and test our model on a set of real-world computation graphs, showing performance improvements.
Publisher
Cornell University Library, arXiv.org
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