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首页> 外文期刊>International journal of structural stability and dynamics >Buckling Behavior of Horizontal Hydraulic Cylinder Articulated at Both Supports
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Buckling Behavior of Horizontal Hydraulic Cylinder Articulated at Both Supports

机译:两种支撑型水平液压缸的屈曲行为

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The existing critical buckling load calculation methods of horizontal hydraulic cylinder failed to fully reflect the initial boundary conditions and some critical influence factors, resulting in an unjustified critical buckling load. A new method to analyze the buckling behavior of the horizontal hydraulic cylinder articulated at both supports is developed on basis of large deflection theory and Timoshenko beam theory. Friction at supports, self-weight and initial misalignment by clearances are taken into account. Friction moments of supports are built according to Hertz contact theory. Bending stiffness of cylinder-rod junction is figured out in terms of elastic deformation theory. Runge-Kutta and Newton-Raphson method are used in numerical calculation for the critical buckling load. Practical calculation and stability test are carried out to verify the necessity of considering large deflection and shear effect in the proposed method. Experimental work shows the critical buckling load by the proposed method can well match to that by stability test with 0.55% deviation. Moreover, the numerical calculation results demonstrate that the friction moment of the support at piston rod end is crucial for the buckling behavior. The critical buckling load rises increasingly as the friction coefficient mu(2) rises. As the friction coefficients mu(2) increases from 0 to 0.020, the rise rate of critical buckling load increases from 1.782% to 8.055% per 0.001. And the clearance at cylinder-rod junction is a minor factor on the critical buckling load. As the clearances increase by 10 times, the critical buckling load decreases by 3.542%.
机译:水平液压缸的现有关键屈曲负荷计算方法未能充分反映初始边界条件和一些关键影响因素,从而产生不合理的关键屈曲负荷。在大偏转理论和Timoshenko光束理论的基础上开发了一种分析在两个支撑件上铰接的水平液压缸的屈曲行为的新方法。考虑到支持,自我重量和初始未对准的摩擦。根据赫兹联系理论建立支持的摩擦矩。在弹性变形理论方面,汽缸杆结的弯曲刚度。 Runge-Kutta和Newton-Raphson方法用于关键屈曲负载的数值计算。进行实际计算和稳定性测试,以验证在所提出的方法中考虑大偏转和剪切效果的必要性。实验工作表明,通过稳定性试验,所提出的方法的临界屈曲负荷均匀匹配0.55%偏差。此外,数值计算结果表明,活塞杆端支撑件的摩擦力矩对于屈曲行为至关重要。随着摩擦系数mu(2)上升,关键屈曲负荷越来越多地升高。由于摩擦系数Mu(2)从0增加到0.020,因此关键屈曲负荷的上升速率从1.782%增加到每0.001的1.782%至8.055%。气缸杆结的间隙是关键屈曲负荷的次要因素。随着间隙增加10倍,关键屈曲负荷降低3.542%。

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