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Total Size:
8.9 MB
Info Hash:
A9AE0C1937920E91A299F740122D6FED2FC417B4
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Added:
July 17, 2025, 1:37 p.m.
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(Last updated: July 17, 2025, 1:38 p.m.)
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| ['Wang Y. Deep Learning-Based Forward Modeling and Inversion Techniques...2024.pdf'] | 0 bytes |
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NOTE
SOURCE: Wang Y. Deep Learning-Based Forward Modeling and Inversion Techniques...2024
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COVER
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MEDIAINFO
Textbook in PDF format This book investigates in detail the emerging deep learning (DL) technique in computational physics, assessing its promising potential to substitute conventional numerical solvers for calculating the fields in real-time. After good training, the proposed architecture can resolve both the forward computing and the inverse retrieve problems. Pursuing a holistic perspective, the book includes the following areas. The first chapter discusses the basic DL frameworks. Then, the steady heat conduction problem is solved by the classical U-net in Chapter 2, involving both the passive and active cases. Afterwards, the sophisticated heat flux on a curved surface is reconstructed by the presented Conv-LSTM, exhibiting high accuracy and efficiency. Additionally, a physics-informed DL structure along with a nonlinear mapping module are employed to obtain the space/temperature/time-related thermal conductivity via the transient temperature in Chapter 4. Finally, in Chapter 5, a series of the latest advanced frameworks and the corresponding physics applications are introduced. As deep learning techniques are experiencing vigorous development in computational physics, more people desire related reading materials. This book is intended for graduate students, professional practitioners, and researchers who are interested in DL for computational physics. Deep Learning Framework and Paradigm in Computational Physics Application of U-net in 3D Steady Heat Conduction Solver Inversion of complex surface heat flux based on ConvLSTM Time-domain electromagnetic inverse scattering based on deep learning Reconstruction of thermophysical parameters based on deep learning Advanced Deep Learning Techniques in Computational Physics
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