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We use Lagrangian Relaxation which is based on a scheme named Compath Decomposition to dualize the capacity constraints.

本文用基于复合路径分解朗日分解法求解模量约束松弛后得到复合路径分解法主问题和子问题。

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The area is called the second Lagrangian Point.

个区域叫做第二拉格朗日点。

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One key difference of this work is that the older solution was built upon a Lagrangian approach, which means that the simulation consists of computing the velocities and the pressure that acts on these particles.

工作的一个主不同点,旧的建立在拉格朗日法的基础上,意味着模拟法包括计算速度和作用于些粒子的压力。

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