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An augmented Lagrangian formulation to impose boundary conditions for distortion based mesh moving and curving

机译:增强拉格朗日配方,对基于失真的网格移动和弯曲施加边界条件

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We formulate a mesh morphing technique as mesh distortion minimization problem constrained to weakly satisfy the imposed displacement of the boundary nodes. The method is devised to penalize the appearance of inverted elements during the optimization process. Accordingly, we have not equipped the method with untangling capabilities. To solve the constrained minimization problem, we apply the augmented Lagrangian technique to incorporate the boundary condition in the objective function using the Lagrangian multipliers and a penalty parameter. We have applied the proposed formulation to mesh moving and mesh curving problems. The results show that the method has the ability to deal with large displacements for 2D and 3D meshes with non-uniform sizing, and mesh curving of highly stretched 2D high-order meshes.
机译:我们制定了一种网格形态的技术,因为网格失真最小化问题被限制为弱满足边界节点的施加位移。 该方法设计为在优化过程中惩罚反相元素的外观。 因此,我们没有配备不包含不包含的方法。 为了解决约束最小化问题,我们应用了使用拉格朗日乘法器和惩罚参数来纳入目标函数中的边界条件的增强拉格朗日技术。 我们已将提议的配方应用于网格移动和网格弯曲问题。 结果表明,该方法能够处理具有不均匀尺寸的2D和3D网格的大型位移,以及高度拉伸的2D高阶网格的网格弯曲。

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