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Distributed Multigrid Neural Solver on Megavoxel Domains
Event Type
Machine Learning and Artificial Intelligence
Numerical Algorithms
Registration Categories
TimeWednesday, 17 November 202110:30am - 11am CST
DescriptionWe consider the distributed training of neural networks that serve as PDE solvers producing full field outputs. We specifically consider neural solvers for the generalized 3D Poisson equation over megavoxel domains. A scalable framework is presented that integrates two distinct advances. First, we accelerate training a large model via a method analogous to the multigrid technique used in numerical linear algebra. Here, the network is trained using a hierarchy of increasing resolution inputs in sequence, analogous to the 'V’, 'W’, F', and 'Half-V' cycles used in multigrid approaches. In conjunction with the multi-grid approach, we implement a distributed deep learning framework which significantly reduces the time to solve. We show the scalability of this approach on both GPU and CPU clusters. This approach is deployed to train a generalized 3D Poisson solver that scales well to predict output full-field solutions up to the resolution of 512 x 512 x 512.
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