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2d Frictional B-Spline Smoothed Mortar Contact Problems Part II:Resolution Phase

机译:2d摩擦B样条曲线平滑砂浆接触问题第二部分:解决阶段

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We detailed in this paper three formulations for the resolution of a contact problem by mortar method. The penalty method is a simple technique which does not introduce new unknowns which can increase the size of the system to be solved. But this formulation suffers of conditioning problems especially when the penalty coefficient becomes very high. The Lagrange multipliers method is more accurate than the penalty formulation. The multiplier λN represents in the contact surface the exact value of the normal contact effort. This approach requires additional variables which are the Lagrange multiplier in the contact interface nodes. The augmented Lagrange method is a combination between the penalty formulation and the Lagrange multipliers method. The contact constraints are applied by a Lagrange multiplier approached without increasing the problem size. The penalty coefficient in this method has less influence on the quality of the result and the robustness of the solution than in the penalty formulation.
机译:我们在本文中详细介绍了三种用灰浆法解决接触问题的公式。惩罚方法是一种简单的技术,不会引入新的未知数,而新的未知数会增加要解决的系统的大小。但是这种配方存在条件问题,特别是当惩罚系数变得很高时。拉格朗日乘数法比惩罚公式更准确。乘数λN在接触面上代表法向接触力的精确值。这种方法需要其他变量,这些变量是联系界面节点中的拉格朗日乘数。增强型拉格朗日方法是惩罚公式和拉格朗日乘数方法之间的组合。接触约束由接近的拉格朗日乘数施加,而不增加问题的大小。与惩罚公式相比,该方法的惩罚系数对结果的质量和解决方案的鲁棒性影响较小。

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