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解决非线性规划的问题,关键是理解非线性目标函数的几何意义,并利用图形及非线性目标函数的几何意义求出最优解及目标函数的最大值或最小值.本文归纳了“三类”线性规划
To solve the problem of nonlinear programming, the key is to understand the geometric meaning of the nonlinear objective function, and use the geometric significance of the graph and the nonlinear objective function to find the optimal solution and the maximum or minimum value of the objective function. This paper summarizes the “three” Class "Linear programming