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

格朗日分
法求
模型,

约束松弛后得到复合路径分
法
主问题和子问题。
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So the principle of least action that we write as integral of Ldt, L being being the Lagrangian, the T minus V, the kinetic minus potential energy, they don't call it Lagrange's Principle, they call it Hamilton's Principle.
- 因此,我们将最小作用量原理写为 Ldt 的积分,L 是拉格朗日量,T 减去 V,即动能减去势能,他们不称之为拉格朗日原理,而是称之为哈密顿原理。