Art

J-GLOBAL ID：201802212780030683   Reference number：18A1229475

Influence of an Embedded Condition on Stress Distribution on an Infinite Plate under Tension Containing Elastic Elliptic Plate -Mixed Boundary-Value Problem in Consideration of Partial Contact Region-

弾性楕円板を含む引張を受ける無限板上の応力分布に及ぼす埋め込み条件の影響-部分接触領域を考慮した混合境界値問題-

Author (3)： SYU Kounan (Guangzhou Jeepine intelligent compression molding machine Co.Ltd.) ,  HAYASHI Hiroyuki (Department of Mechanical Systems Engineering, Aichi University of Technology) ,  YAMAMOTO Terumi (Department of Mechanical Systems Engineering, Aichi University of Technology)
Material： 材料  (Journal of the Society of Materials Science, Japan)
Volume： 67  Issue： 6  Page： 639-645(J-STAGE)  Publication year： 2018 
JST Material Number： F0385A  ISSN： 0514-5163  CODEN： ZARYA  Document type： Article
Article type： 原著論文  Country of issue： Japan (JPN)  Language： ENGLISH (EN)

Thesaurus term： tension (material phenomenon) ,  *stress distribution ,  elliptical shape ,  elastic material ,  *boundary value problem ,  *infinite plate ,  contact pressure ,  stress (mechanics) ,  displacement (transfer) ,  stress concentration ,  tensile load ,  Elastic Modulus ,  tension (force) ,  single shaft ,  insertion (assembly) ,  perforated plate ,  *elastic plate

Author keywords (8)： Elasticity ,  Mixed Boundary Value Problem ,  Stress Concentration ,  Partial Contact Problem ,  Elliptic Hole ,  Infinite Elastic Plate ,  Elastic Elliptic Insertion ,  Insert Condition

JST classification (2)： Mechanics of elasticity in general  (HC02010M) ,  Frat plates  (HD03060Z)

Reference (13)：

• 1) K. Hirashima, K. Kimura and Y. Hirose, “Analytical solutions for in-plane and out-of-plane problems with elliptic hole or elliptic rigid inclusion and their applications”, (1st report, Basic theory for isotropic in-plane problems), Transactions of the Japan Society of Mechanical Engineers, Japan, Series A, Vol.57, No.540, pp.1897-1904(1991).
• 2) K. Hirashima, K. Kimura and Y. Hirose, “Analytical solutions for in-plane and out-of-plane problems with elliptic hole or elliptic rigid inclusion and their applications”, (2nd report, Numerical examples for isotropic in-plane problems), Transactions of the Japan Society of Mechanical Engineers, Japan, Series A, Vol.57, No.542, pp.2516-2522 (1991).
• 3) Y. Shibata, K. Hirashima, K. Kimura and H. Kumasaka, “Stress and displacement analysis of elastic and viscoelastic medium with elliptic inclusion under in-plane and out of-plane loadings”, (1st report, Case of viscoelastic medium and elastic inclusion), Transactions of the Japan Society of Mechanical Engineers, Japan, Series A, Vol.60, No.578, pp.2303-2311(1994).
• 4) T. Yada, J. Mashiko and T. Inoue, “An estimation of internal stresses around a dissimilar ellipse patch jointed to on elliptic hole”, Transactions of the Japan Society of Mechanical Engineers, Japan, Series A, Vol.63, No.610, pp.1231-1236 (1997).
• 5) H. Hayashida and N. Noda, “Analysis of interaction between elliptical and ellipsoidal inclusions under bending”, Transactions of the Japan Society of Mechanical Engineers, Japan, Series A, Vol.66, No.641, pp.158-163 (2000).

Terms in the title (8)： 弾性 ,  楕円 ,  引張 ,  無限板 ,  応力分布 ,  埋め込み ,  接触領域 ,  境界値問題