Art

J-GLOBAL ID：201002241442354073   Reference number：10A0908362

Fractional Derivative Finite Deformation Theory and Nonlinear Finite Element Method in Viscoelasticity (Formulation of Damping Matrix and Equations of Motion)

粘弾性体の分数階微分有限変形理論と非線形有限要素法(減衰マトリックスと運動方程式の定式化)

Author (3)： NASUNO HIROSHI (タイカ) ,  SHIMIZU NOBUYUKI (いわき明星大 科学技術) ,  FUKUNAGA MASATAKA (日本大 工)
Material： 日本機械学会論文集 C編  (Transactions of the Japan Society of Mechanical Engineers. Series C)
Volume： 76  Issue： 768  Page： 1996-2005  Publication year： Aug. 25, 2010 
JST Material Number： F0045B  ISSN： 0387-5024  Document type： Article
Article type： 原著論文  Country of issue： Japan (JPN)  Language： JAPANESE (JA)

Thesaurus term： *finite deformation ,  *numerical analysis ,  attenuation ,  equation of motion ,  constitutive equation ,  stiffness matrix ,  dynamic modulus of elasticity ,  vibration response ,  *viscoelasticity
Semi thesaurus term： *visco elastic body ,  *nonlinear finite element method analysis

JST classification (1)： Mechanical properties of solids in general  (BL01021C)

Reference (21)：

• BATHE, K.-J. Finite Element Procedures in Engineering Analysis. 1982, 528
• The Japan Society of Mechanical Engineers ed. Vibration Damping Technology. 1998, 61
• LIN, D. X. Prediction and Measurement of the Vibrational Damping Parameters of Carbon and Glass Fibre-Reinforced Plastics Plates. Journal of Composite Materials. 1984, 18, 132-152
• ZHANG, W. FE Formulation for the Viscoelastic Body Modeled by Fractional Constitutive Law. Acta Mechanica Sinica. 2001, 17, 4, 354-365
• SIMO, J. C. On a Fully Three-Dimensional Finite-Strain Viscoelastic Damage Model : Formulation and Computational Aspects. Computer Methods and Applied Mechanics of Engineering. 1987, 69, 153-173

Terms in the title (8)： 粘弾性体 ,  分数 ,  微分 ,  非線形有限要素法 ,  減衰 ,  マトリックス ,  運動方程式 ,  定式化