商用车车架弯曲刚度研究

商用车由于使用用途、承载等设计参数的不同,再考虑到成本、重量等因素,车架的弯曲刚度要与设计目的匹配在一定的合理范围内,文章针对这一"合理范围"进行研究讨论。从梁的弯曲理论,到实际车架的弯曲刚度理论推导及有限元方法边界条件的验证,最后讨论了"轴距-弯曲刚度"及"整备质量-弯曲刚度"统计图的应用。结果表明,目前应用的车架有限元弯曲刚度计算的边界条件是合理的,通过对不同车型的车架弯曲刚度进行有限元分析结果的数据统计形成"轴距-弯曲刚度"及"整备质量-弯曲刚度"图,能够形成整车设计指标数据,为车架前期设计提供数据支持。     

Adomian’s Method applied to solve ordinary and partial fractional differential equations

This paper presents a method to solve the problems of solutions for integer differential and partial differential equations using the convergence of Adomian’s Method. In this paper, we firstly use the convergence of Adomian’s Method to derive the solutions of high order linear fractional equations, and then the numerical solutions for nonlinear fractional equations. we also get the solutions of two fractional reaction-diffusion equations. We can see the advantage of this method to deal with fractional differential equations.