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Computers & Mathematics with Applications, 2020
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Wenzhen Qu, Chia-Ming Fan, Xiaolin Li
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Wenzhen Qu, Chia-Ming Fan, Xiaolin Li
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Engineering Analysis with Boundary Elements, 2021
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Liu, Shuainan +3 more
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Liu, Shuainan +3 more
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Engineering Analysis with Boundary Elements, 2019
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C.M. Fan +3 more
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C.M. Fan +3 more
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Acta Mechanica Sinica, 2020
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Qiu, L., Lin, J., Qin, Q.-H., Chen, W.
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Qiu, L., Lin, J., Qin, Q.-H., Chen, W.
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Localized method of fundamental solutions for interior Helmholtz problems with high wave number
Engineering Analysis with Boundary Elements, 2019zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Wenzhen Qu, Chia-Ming Fan, Yan Gu
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Applied Mathematical Modelling, 2019
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Wenzhen Qu +3 more
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Wenzhen Qu +3 more
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Engineering Analysis with Boundary Elements, 2020
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Li, Xiaolin, Li, Shuling
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Li, Xiaolin, Li, Shuling
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Computers & Structures, 2019
Abstract The method of fundamental solutions (MFS) belongs to the family of meshless boundary collocation methods and now has been successfully tried for many kinds of engineering problems. The traditional MFS based on the “global” boundary discretization, however, leads to dense and non-symmetric coefficient matrices that, although smaller in sizes,
Yan Gu +3 more
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Abstract The method of fundamental solutions (MFS) belongs to the family of meshless boundary collocation methods and now has been successfully tried for many kinds of engineering problems. The traditional MFS based on the “global” boundary discretization, however, leads to dense and non-symmetric coefficient matrices that, although smaller in sizes,
Yan Gu +3 more
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Advances in Applied Mathematics and Mechanics, 2023
Summary: Accurate and efficient analysis of the coupled electroelastic behavior of piezoelectric structures is a challenging task in the community of computational mechanics. During the past few decades, the method of fundamental solutions (MFS) has emerged as a popular and well-established meshless boundary collocation method for the numerical ...
Gu, Yan, Lin, Ji, Fan, Chia-Ming
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Summary: Accurate and efficient analysis of the coupled electroelastic behavior of piezoelectric structures is a challenging task in the community of computational mechanics. During the past few decades, the method of fundamental solutions (MFS) has emerged as a popular and well-established meshless boundary collocation method for the numerical ...
Gu, Yan, Lin, Ji, Fan, Chia-Ming
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