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板的数值解法——伽辽金积分—伽辽金解法 被引量:1

The Numerical Solving Process on Plate Galerkin's lntegral and GaIerkin's Solving Solving Process
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摘要 本文从伽辽金积分出发,从而导出一个常微分方程,然后再利用伽辽金解法解这个常微分方程,这样就得到了板的挠曲面方程。 This paper reports the numerical solving process on plate.Frome Ga- lerkin's integral,you can get an ordinary differential equation,and then solve this ordinary differential equation by Galerkin's solving process. After that,you can get the bending plane equation of plate.
作者 李从尊
机构地区 天津纺织工学院
出处 《天津纺织工学院学报》 北大核心 1989年第2期61-66,共6页 Journal of the Tianjin Institute of Textile Science and Technology
关键词 数值解法 加辽金积分 加辽金解法 Numerical Solving Process Galerkin's Integral Galerkin's Solving Process
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  • 2Al-Mousawi M M, Ghosh S K. Flexural waves response and failure of steped beams [ J ]. Impact Engineering, 1989, 8(1) :53 -67.
  • 3Hillstrog M L, Lundberg B. Analysis of elastic flexural waves in non-uniform beams based on measurement of strains and accelerations[ J ]. Journal of Sound and Vibration, 2001, 247 ( 2 ) : 227 - 242.
  • 4Su X Y, Pao Y H. Ray-normal mode and hybrid analysis of transient wave in a finite beam [ J ]. Journal of Sound and Vibration, 1992, 151(2):351-368.
  • 5Lin Yaoxiong, Chen Shen. Applicability of One-Dimensional Wave Theory in Dynamic Analysis of Bridge Structures Excited by Vehicle Load[ C]. Proceedings of CJCM (The 3^rdChina-Japan Conference Mechatronics) , 2006.
  • 6刘孝敏 肖忠民 周光泉.递增截面杆中应力波传播的研究.振动与冲击,1987,:2-12.
  • 7王磊 李家宝.矩形薄板弯曲的近似解法-康托洛维奇-伽辽金法.应用数学和力学,1986,:81-94.
  • 8吴斌,张善元,杨桂通.杆系结构弹性波传播的实验研究[J].固体力学学报,1998,19(2):139-147. 被引量:3

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