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首页> 外文期刊>Journal of Engineering Mechanics >Bending of Moderately Thick Annular Sector Plates with Variable Thickness and General Boundary Conditions Using Extended Knatorovich Method
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Bending of Moderately Thick Annular Sector Plates with Variable Thickness and General Boundary Conditions Using Extended Knatorovich Method

机译:使用延长Knatorovich方法具有可变厚度和一般边界条件的中等厚环形扇形板的弯曲

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摘要

An analytical solution for bending of variable thickness annular sector plates is presented using the multiterm extended Kantorovich method (MTEKM). Utilizing the principle of minimum total potential energy the governing equations are derived based on the first-order shear deformation theory and converted into two sets of coupled ordinary differential equations (ODEs) using MTEKM. Next, the derived sets of ODEs are solved analytically by the application of state-space method. To show the applicability of the present method various examples are investigated. Moreover, solid sector plates as well as rectangular plates are studied as special cases. Results of the present method are compared to those of other methods whenever possible, as well as results obtained by the finite-element method (FEM). It is found that the method proposed here exhibits a high convergence rate as well as presenting accurate results in all cases. (C) 2015 American Society of Civil Engineers.
机译:使用多重伸展kantorovich方法(MTEKM)向弯曲可变厚度环形扇形板弯曲的分析解决方案。 利用最小总电位能量的原理,基于一阶剪切变形理论导出控制方程,并使用MTEKM转换成两组耦合的常微分方程(ODES)。 接下来,通过应用状态空间方法分析地解决了衍生的杂散集。 为了显示本方法的适用性,研究了各种实施例。 此外,固体扇形板以及矩形板是特殊情况。 将本方法的结果与其他方法的结果进行比较,以及通过有限元方法(FEM)获得的结果。 结果发现,这里提出的方法具有高收敛速度,并且在所有情况下呈现精确的结果。 (c)2015年美国土木工程师协会。

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