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Established in 2020, POSTECH Mathematical Institute for Data Science (MINDS) is the community of researchers in the areas of fundamental data science, machine learning, artificial intelligence, scientific computing, and humanitarian data science. MINDS mission is to provide a platform for collaboration among researchers and to provide various opportunities for students in data science. MINDS also aims to use our data science research to serve our local and global communities pursuing humanitarian data science.

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MINDS SEMINAR

MINDS Seminar Series | Kookjin Lee (Arizona state university) - Solving Parameterized PDEs with Low-rank Structured Physics-Informed Neural Networks

MINDS SEMINAR
period : 2024-07-08 ~ 2024-07-08
time : 14:00:00 ~ 15:30:00
개최 장소 : Math Bldg 402 & Online streaming (Zoom)
Topic : Solving Parameterized PDEs with Low-rank Structured Physics-Informed Neural Networks
개요
Date 2024-07-08 ~ 2024-07-08 Time 14:00:00 ~ 15:30:00
Speaker Kookjin Lee Affiliation Arizona state university
Place Math Bldg 402 & Online streaming (Zoom) Streaming link ID : 688 896 1076 / PW : 54321
Topic Solving Parameterized PDEs with Low-rank Structured Physics-Informed Neural Networks
Contents In various engineering and applied science applications, repetitive numerical simulations of partial differential equations (PDEs) for varying input parameters are often required (e.g., aircraft shape optimization over many design parameters) and solvers are required to perform rapid execution. In this study, we suggest a path that potentially opens up a possibility for physics-informed neural networks (PINNs), emerging deep-learning-based solvers, to be considered as one such solver. Although PINNs have pioneered a proper integration of deep-learning and scientific computing, they require repetitive time-consuming training of neural networks, which is not suitable for many-query scenarios. To address this issue, we propose lightweight low-rank PINNs containing only hundreds of model parameters and an associated hypernetwork-based meta-learning algorithm, which allow efficient solution approximations for varying PDE input parameters. Moreover, we show that the proposed method is effective in overcoming a challenging issue, known as “failure modes” of PINNs.
MinDS MinDS · 2024-07-02 11:19 · Views 609

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