Development of a Simplified Theoretical Model for Dynamic Burst Time And Pressure of a Cylindrical Shell

Cunjiang Cheng, G. Widera
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Abstract

The object of this study is to determine the short-term burst pressure and time of metal cylinders under short- term dynamic loading conditions. A simplified theoretical model to calculate these dynamic burst time and pressure of cy- lindrical shells has been developed and the results are compared with finite element analysis (FEA) results via the use of the LS-DYNA code (1). Based on the agreement between the two results, it can be concluded that a properly formulated simplified theoretical model can be employed with sufficient accuracy to determine the short-term dynamic burst pres- sures of metal cylinders. In the 1950's, Cooper (2) developed an analytical equa- tion to predict the static burst pressure for cylinders made of an isotropic ductile material. This equation provided the de- sired relationship between the burst pressure, material char- acteristics, original dimensions, and ultimate tensile strength of the material. At the same time, Svensson (3) derived a solution of the burst pressure for an arbitrary thick end- capped pipe based on the von-Mises yield criterion. Tadmor et al. (4) developed an analytical expression of the burst pressure of multilayered cylinders. They performed a large strain analysis, taking into consideration the elastic-plastic deformation with the Hill yield function and arbitrary hard- ening. An overall effective modulus was used to determine the onset of bursting, and they then derived the relations for thin-walled cylinders with the neglect of the elastic strains. Klever (5) presented an analytical model to determine the burst strength of the thin-wall uncorroded and corroded pipe- lines. The model results compared well with those of an un- corroded pipe test. Stewart et al. (6) re-examined the funda- mental relationships that govern the equilibrium and stability
圆柱壳动态爆破时间与压力简化理论模型的建立
本研究的目的是确定短期动载荷条件下金属气缸的短期破裂压力和破裂时间。建立了计算圆柱壳动态爆破时间和压力的简化理论模型,并利用LS-DYNA程序(1)将计算结果与有限元分析(FEA)结果进行了比较。基于两者结果的一致性,可以得出结论,采用适当的简化理论模型可以准确地确定金属圆柱的短期动态爆破压力。在20世纪50年代,库珀(2)发展了一个解析方程来预测由各向同性延性材料制成的圆柱体的静态破裂压力。该方程提供了破裂压力、材料特性、原始尺寸和材料极限抗拉强度之间的理想关系。同时,Svensson(3)基于von-Mises屈服准则推导了任意厚端盖管的破裂压力解。Tadmor等人(4)提出了多层圆柱体破裂压力的解析表达式。他们进行了大应变分析,考虑了弹塑性变形与希尔屈服函数和任意硬化。采用整体有效模量来确定破裂的开始,然后推导出忽略弹性应变的薄壁圆柱体的关系。Klever(5)提出了一种确定薄壁未腐蚀和腐蚀管道爆裂强度的分析模型。模型结果与未腐蚀管道的试验结果吻合较好。Stewart等人(6)重新审视了控制平衡和稳定的基本关系
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