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Hybrid Machine Learning Algorithms f...
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Pakravan, Samira,
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Hybrid Machine Learning Algorithms for Solving Forward and Inverse Problems in Physical Sciences /
紀錄類型:
書目-電子資源 : Monograph/item
正題名/作者:
Hybrid Machine Learning Algorithms for Solving Forward and Inverse Problems in Physical Sciences // Samira Pakravan.
作者:
Pakravan, Samira,
面頁冊數:
1 electronic resource (143 pages)
附註:
Source: Dissertations Abstracts International, Volume: 86-03, Section: B.
Contained By:
Dissertations Abstracts International86-03B.
標題:
Mechanical engineering. -
電子資源:
https://pqdd.sinica.edu.tw/twdaoapp/servlet/advanced?query=31332237
ISBN:
9798384033622
Hybrid Machine Learning Algorithms for Solving Forward and Inverse Problems in Physical Sciences /
Pakravan, Samira,
Hybrid Machine Learning Algorithms for Solving Forward and Inverse Problems in Physical Sciences /
Samira Pakravan. - 1 electronic resource (143 pages)
Source: Dissertations Abstracts International, Volume: 86-03, Section: B.
Machine learning (ML) techniques have emerged as powerful tools for solving differential equations, particularly in the context of partial differential equations (PDEs), enabling accelerated forward simulations and parameter discovery from limited data. However, challenges persist in maintaining numerical accuracy, especially in scenarios requiring real-time inference and inverse problem-solving. This dissertation investigates innovative hybrid strategies that blend classical finite discretization methods with modern ML techniques to enhance accuracy while maintaining computational efficiency. Our research focuses on addressing key challenges at the intersection of scientific computing, machine learning, and applied mathematics, including performance, accuracy, and data efficiency.
English
ISBN: 9798384033622Subjects--Topical Terms:
649730
Mechanical engineering.
Subjects--Index Terms:
Differentiable solvers
Hybrid Machine Learning Algorithms for Solving Forward and Inverse Problems in Physical Sciences /
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Machine learning (ML) techniques have emerged as powerful tools for solving differential equations, particularly in the context of partial differential equations (PDEs), enabling accelerated forward simulations and parameter discovery from limited data. However, challenges persist in maintaining numerical accuracy, especially in scenarios requiring real-time inference and inverse problem-solving. This dissertation investigates innovative hybrid strategies that blend classical finite discretization methods with modern ML techniques to enhance accuracy while maintaining computational efficiency. Our research focuses on addressing key challenges at the intersection of scientific computing, machine learning, and applied mathematics, including performance, accuracy, and data efficiency.
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