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A Nearly Linear-Time PTAS for Explicit Fractional Packing and Covering Linear Programs

机译:用于显式分数打包和覆盖线性程序的近线性时间PTAS

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摘要

We give an approximation algorithm for fractional packing and covering linear programs (linear programs with non-negative coefficients). Given a constraint matrix with n non-zeros, r rows, and c columns, the algorithm (with high probability) computes feasible primal and dual solutions whose costs are within a factor of 1 + ε of OPT (the optimal cost) in time O((r + c) log(n)/ε~2 + n).
机译:我们给出了分数打包和覆盖线性程序(具有非负系数的线性程序)的近似算法。给定一个具有n个非零,r行和c列的约束矩阵,该算法(高概率)计算可行的原始和对偶解,其代价在时间O内为OPT(最优成本)的1 +ε倍((r + c)log(n)/ε〜2 + n)。

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