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Non-linear finite element analysis of an elastic structure loaded by hydrostatic follower forces

机译:静压从动力负载的弹性结构的非线性有限元分析

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This study deals with the non-linear finite element computation of thin flexible structures loaded by hydrostatic forces due to the presence of an internal liquid at rest. In aerospace application, the dynamic behaviour of structures containing an inviscid incompressible fluid (i.e. launcher with liquid propellant, tank of satellite, etc.) is generally computed considering an equilibrium state resulting from a linear fluid-structure interaction problem. It is important to note mat in this case, the gravity plays an important role in vibrations and the so called elastogravity operator should be taken into account [1,2]. In the present work, we consider the large deformation behavior of a structure loaded by hydrostatic follower forces in order to obtain an accurate static equilibrium state. The solution is computed using a Newton-Raphson algorithm considering the geometrical and material tangent stiffness matrices as well as the contribution of the follower forces [3]. Those linearized operators of the iterative algorithm are used to compute the dependancy between the incremental horizontal level of the free surface, under the fluid volume conservation constraint [4]. Special attention is paid to the finite element discretization of the wetted surface, considering a level-set method [6,7]. Some numerical examples are analyzed to show the efficiency of the proposed approach.
机译:该研究涉及由于静止内部液体的存在而被静压力负载的薄柔性结构的非线性有限元计算。在航空航天应用中,考虑由线性流体结构相互作用问题导致的平衡状态,通常计算含有抗体不可压缩流体(即,具有液态推进剂,卫星的发射器,卫星的发射器,卫星等)的动态行为。重要的是要注意在这种情况下,重力在振动中发挥着重要作用,因此应该考虑所谓的弹性格算子[1,2]。在本作工作中,我们考虑由静压从动力负载的结构的大变形行为,以获得精确的静态平衡状态。考虑到几何和材料切线刚度矩阵以及从动力力的贡献来计算解决方案[3]。迭代算法的那些线性化的操作员用于计算自由表面的增量水平水平之间的依赖性,在流体体积节约限制下[4]。考虑到水平集方法[6,7],对湿润表面的有限元离散化进行特别注意[6,7]。分析了一些数值例子以显示所提出的方法的效率。

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