Free vibration analysis of thin-walled folded structures employing Galerkin-based RKPM and stabilized nodal integration methods
Engineering Analysis with Boundary Elements 163 巻
308-317 頁
2024-03-19 発行
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この文献の参照には次のURLをご利用ください : https://ir.lib.hiroshima-u.ac.jp/00055843
ファイル情報(添付) |
利用開始日
2026-03-19
15.2 MB
種類 :
全文
エンバーゴ :
2026-03-19
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タイトル ( eng ) |
Free vibration analysis of thin-walled folded structures employing Galerkin-based RKPM and stabilized nodal integration methods
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作成者 |
Ejima Shion
Sadamoto Shota
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収録物名 |
Engineering Analysis with Boundary Elements
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巻 | 163 |
開始ページ | 308 |
終了ページ | 317 |
抄録 |
A Galerkin-based meshfree flat shell formulation is chosen to study natural frequency and eigenmode of thin-walled folded structures. Reproducing kernel is used as the interpolation function. Stabilized conforming nodal integration is employed for numerical integration of the weak form. Additionally, sub-domain stabilized conforming integration is adopted for the folded region to integrate the stiffness matrix accurately. The first order shear deformation theory is utilized considering in-plane deformation, out-of-plane deformation and drilling components. The singular kernel function is introduced to effectively handle the folded geometry. An advanced free vibration simulation can be achieved. Accuracy and effectiveness of the meshfree modeling are demonstrated through the numerical examples.
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著者キーワード |
Folded shell structure
Free vibration
Reproducing kernel particle method
Nodal integration
First order shear deformation theory
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言語 |
英語
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資源タイプ | 学術雑誌論文 |
出版者 |
Elsevier
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発行日 | 2024-03-19 |
権利情報 |
© 2024. This manuscript version is made available under the CC-BY-NC-ND 4.0 license https://creativecommons.org/licenses/by-nc-nd/4.0/
This is not the published version. Please cite only the published version.
この論文は出版社版ではありません。引用の際には出版社版をご確認、ご利用ください。
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出版タイプ | Accepted Manuscript(出版雑誌の一論文として受付されたもの。内容とレイアウトは出版社の投稿様式に沿ったもの) |
アクセス権 | エンバーゴ期間中 |
収録物識別子 |
[DOI] https://doi.org/10.1016/j.enganabound.2024.03.021
~の異版である
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備考 | The full-text file will be made open to the public on 19 March 2026 in accordance with publisher's 'Terms and Conditions for Self-Archiving' |