结构动力方程精细时程积分法的几种改进
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摘要
针对精细积分法带来的矩阵阶数高问题,提出将Wilson-θ法、Newmark-β法与精细积分法结合来进行求解动力方程,降低了阶数从而提高了计算效率.采用高斯数值积分公式、辛普森公式、龙格-库塔方法等积分方法求解非齐次动力方程,使之与降阶的精细积分法相结合,建立了新的精细积分格式,为精细积分法在实际工程中的应用提供了方法.
Fine points against the matrix of high-order issue are proposed to Wilson,Newmark law and the fine points of law for dynamic equation solving,and reducing the order of increasing efficiency.Gauss formula is adopted numerical integration,Simpson formula,Runge-kutta methods of integration method for non-homogeneous power equation,so that the precise integration with the reduced order of law,is presented to establish the precise integration of the new format.The precise integration in the application of the actual project provides a method.
引文
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