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机构地区:[1]海军工程大学振动与噪声研究所,武汉430033
出 处:《振动与冲击》2009年第10期214-216,共3页Journal of Vibration and Shock
摘 要:通过弹性薄壳无矩理论建立弧形管平衡方程和物理方程,推导出弧形管轴向变形与轴端受力参数关系式,从而给出了弧形管平衡性和静刚度的参数化计算方法;分析了弧形管平衡性与静刚度的影响因素以及两者之间的联系。结果表明,在几何结构确定的条件下,弧形管平衡性与静刚度取决于弹性模量和厚度的乘积,乘积越大,平衡性越好、静刚度越大,反之,则平衡性越差、静刚度越小。According to elastic thin shell theory,equilibrium and physical equations of a flexible arc pipe were set up here.The parametric correlation expression between its axial deformation and axial force was deduced.Consequently,the parameterized calculation method for its equilibrium performance and static stiffness was presented.The influencing factors of equilibrium performance and static stiffness of the pipe were analyzed.As a result,when the structure geometry was determined,the pipe equilibrium performance and static stiffness depended on the product of elasticity modulus and thickness.The larger the product,the better the equilibrium performance and the larger the static stiffness.Otherwise,the worse the equilibrium performance and the smaller the static stiffness.
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