Finally, according to the bottleneck of Primal-Dual Interior-Point Algorithm, corresponding solution is given. And the application of this algorithm in the future is prospected.
最后还对原-对偶内点算法中的计算瓶颈做出了分析，给出了相应的优化解决方案，并展望了该算法的应用前景。
After a limited number of iterations, we can get the optimal solution of the primal problem.
在经过有限次迭代之后，可以求得原问题的最优解。
To solve a linear programming with the dual simplex algorithm, it is necessary to find a primal regular solution.
在用对偶单纯形法解线性规划问题时，必须找到初始正则解。
To solve a linear programming with the dual simplex algorithm, it is necessary to find a primal regular solution.
在用对偶单纯形法解线性规划问题时，必须找到初始正则解。
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