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An Explicit Lagrange Constraint Method for Finite Element Analysis of Frictionless 3D Contact/Impact Problems

机译:一种显式拉格朗日约束方法,用于禁烟3D联系人/影响问题的有限元分析

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An effective contact algorithm is essential for modeling complicated contact/impact problems. Unlike the penalty method, the Lagrange multiplier method can generate more precise results while not adversely affecting stability; however, its formulation in explicit contact treatment is singular. In order to overcome this deficiency, a new Lagrange constraint method with different constraints under initial impact and persistent contact is proposed. In this method, the coupled contact system equilibrium equations with non-diagonal coefficient matrix are uncoupled via Gauss-seidel iteration strategy. Particularly, this implicit contact treatment can be compatible with explicit time integration scheme. To reduce oscillations, the displacement constraint is imposed under initial impact, while the combined constraints of velocity, acceleration and displacement are enforced under persistent contact. Numerical example validates this method.
机译:有效的联系算法对于建模复杂的接触/影响问题至关重要。与惩罚方法不同,拉格朗日乘法器方法可以产生更精确的结果,同时不会产生不利影响稳定性;然而,其在明确的接触治疗中的制剂是单数。为了克服这种缺陷,提出了一种在初始影响和持久联系下具有不同约束的新拉格朗日约束方法。在该方法中,具有非对角线系数矩阵的耦合接触系统平衡方程通过高斯Seidel迭代策略来解耦。特别地,这种隐式接触处理可以与显式时间集成方案兼容。为了减少振荡,在初始冲击下施加位移约束,而速度,加速度和位移的组合限制在持续接触下强制执行。数值示例验证此方法。

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