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Combining Modified Integral Quadrature Method with Simulation Technique to Solve Nonlinear Initial and Boundary Value Problems

机译:结合改进的积分正交方法与仿真技术求解非线性初值和边值问题

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摘要

Most ordinary differential equations (ODEs) can be solved using simulation technique (ST), which, however, requires the enforcement of conditions at any time domain, this limitation is the main drawback. Another numerical method, the differential quadrature method (DQM) or the integral quadrature method (IQM), leads to very accurate results using only a few grids on the domain, which, however, is not flexible for nonlinear ODEs and is not easy to impose multiple conditions on the same location. For these reasons, ST is combined with IQM to eliminate the mentioned disadvantages of the ST and IQM. Numerical examples (nonlinear vibration and boundary value problems) showed good agreements when compared with other works.
机译:大多数常微分方程(ODE)可以使用模拟技术(ST)求解,但是,该技术要求在任何时域都强制执行条件,因此这种限制是主要缺点。另一种数值方法,即微分求积法(DQM)或积分求积法(IQM),仅使用域上的几个网格就可以得到非常准确的结果,但是,对于非线性ODE来说不灵活,也不容易施加同一地点有多个条件。由于这些原因,ST与IQM结合使用可以消除上述提到的ST和IQM的缺点。与其他工作相比,数值示例(非线性振动和边值问题)显示出很好的一致性。

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