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A Study on Buckling of Filament-Wound Cylindrical Shells under Hydrostatic External Pressure using Finite Element Analysis and Buckling Formula

机译:静水外压作用下细丝缠绕圆柱壳屈曲的有限元分析和屈曲公式研究

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This study is aimed at representing efficient buckling analysis method by analyzing the buckling behavior and the buckling pressure of filament-wound cylindrical shell. First, finite element analysis was conducted to find the buckling pressure and the buckling behavior on the stacking angles of [±30/90]_(FW), [±45/90]_(FW) and [±60/90]_(FW). The buckling formula (ASME 2007, NASA SP-8007) was employed to find the buckling pressure. These results were compared and verified through hydrostatic pressure buckling experiments. Second, the values of buckling formula and buckling pressure values of finite element analysis were compared, while the stacking angle was made to change by 5 degrees from 20 to 70 degrees. According to the conducted finite element analysis, stacking property showed the safety factor of about 1.0 at the buckling pressure values of such filament-wound stacking angles as [±30/90]_(FW), [±45/90]_(FW), and [±60/90]_(FW). ASME 2007 buckling formula showed the safety factor ranging from 1.84 to 2.76. On comparison, the values of the NASA SP-8007 formula showed relatively low safety factors ranging from 1.2 to 1.45. When it comes to the result to which various stacking angles from 20 to 70 degrees were applied, the values to which an equivalent material property was applied showed safety factors ranging from 0.8 to 0.97 while the ASME 2007 and the NASA SP-8007 buckling formula values showed safety factors ranging from 1.7 to 2.9 and 0.8 to 1.4 respectively. Based on the result above, the ASME 2007formula, a simplified version of the NASA SP-8007 formula is regarded as a buckling formula in which more reliable safety factors are considered.
机译:本研究旨在通过分析细丝缠绕圆柱壳的屈曲行为和屈曲压力来代表有效的屈曲分析方法。首先,进行有限元分析,以求出[±30/90] _(FW),[±45/90] _(FW)和[±60/90] _的堆积角的屈曲压力和屈曲行为。 (FW)。使用屈曲公式(ASME 2007,NASA SP-8007)来计算屈曲压力。通过静水压力屈曲实验对这些结果进行了比较和验证。其次,比较了屈曲公式的值和有限元分析的屈曲压力值,同时使堆叠角从20到70度变化了5度。根据进行的有限元分析,在[±30/90] _(FW),[±45/90] _(FW)这样的长丝缠绕堆叠角的屈曲压力值下,堆叠性能显示出约1.0的安全系数。 )和[±60/90] _(FW)。 ASME 2007屈曲公式显示的安全系数范围为1.84至2.76。相比之下,NASA SP-8007公式的值显示出相对较低的安全系数,范围从1.2到1.45。对于应用20至70度的各种堆叠角度的结果,应用等效材料性能的值显示的安全系数范围为0.8至0.97,而ASME 2007和NASA SP-8007的屈曲公式值安全系数分别为1.7至2.9和0.8至1.4。根据以上结果,ASME 2007公式(NASA SP-8007公式的简化版本)被认为是一种屈曲公式,其中考虑了更可靠的安全系数。

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