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  1. 紀要掲載論文
  2. 北見工業大学研究報告
  3. Vol.1

無限遠において引張りを受ける弓形状出張りを持つ帯板の応力分布について

https://kitami-it.repo.nii.ac.jp/records/6175
8850faa0-9558-4c74-9c21-65ffa598b94f
名前 / ファイル ライセンス アクション
1-4-3.pdf 1-4-3.pdf (3.9 MB)
Item type 紀要論文 / Departmental Bulletin Paper(1)
公開日 2007-04-09
タイトル
タイトル 無限遠において引張りを受ける弓形状出張りを持つ帯板の応力分布について
言語
言語 jpn
資源タイプ
資源 http://purl.org/coar/resource_type/c_6501
タイプ departmental bulletin paper
その他のタイトル
その他のタイトル Stress Analysis of a Infinite Strip Subjected to Tension, with a Bowshaped Projection on its Finite Zone
著者 迫分, 重義

× 迫分, 重義

WEKO 31665

迫分, 重義

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著者別名
識別子
識別子 31666
識別子Scheme WEKO
姓名
姓名 Shigeyoshi, OIWAKE
抄録
内容記述タイプ Abstract
内容記述 Experimental analysis of stresses around reentrant corners as lying in such a plate as in the title, encounters very often difficulty of finding exact values or at least considerably reliable one, due to the principle, capacity, mechanism or externals of the measuring apparatus, or to the manufacture or preparation of the tested specimen. Theoretical one exercises its power on such a stress system with more exact solution, clearing up most of the speculative constitution of the problem, which could be expected to do some in future for the stereotyped theory. It is studied and described in this paper, in what inference and procedure the analysis can be made theoretically about such a boundary of a plate by the method of Muskhelisvili’s type,treating the problem as the complex stress boundary one. It might be why overall and concrete analysis or numerical calculation thereabout has not yet been found out in the former papers, that the stress condition there has been considered not so critical in the main, and furthermore numerical calculation by the complex in6nite series, very hard to carry through,. This study has confirmed this safety and unsafety about stress numerically and is hoped to help some the analysis and application of the kind. As to the computation, it was done by both a common and an electronic computer, and the description refers to the number of the terms of the infinite series to be expanded, and the mode of the convergence of the results is plotted in relation with this number of the known coefficients, and it has come clear : the more the number, the more exact values ; an electronic computer does not always detest the complex number calculation as long as the programming is adquate and the amount of data to work by or memorize, within its capability.
書誌情報 北見工業大学研究報告

巻 1, 号 4, p. 35-45, 発行日 1966-03
フォーマット
内容記述タイプ Other
内容記述 application/pdf
著者版フラグ
値 publisher
出版者
出版者 北見工業大学
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