Minkowski不等式两种形式的推广

The Generalization of Minkowski Inequality in Two Form

为了扩展重要不等式的使用功能以及完善不等式的理论,在经典的Minkowski不等式离散形式与积分形式的基础上,分别以两种相应形式的Hǒlder不等式为工具,将离散形式的Minkowski不等式由两个数组推广为n个数组,将积分形式的Minkowski不等式由两个函数推广为n个函数,得到了更一般的结论.

In order to expand the function of important inequality and perfect theory of inequality,two corresponding forms of Holder inequality were regarded as the tools,on the basis of specialized discrete form and integral form of Minkowski inequality.Specifically,this expanded discrete form of Minkowski inequality from two arrays to n arrays and increased integral form of Minkowski inequality from two functions to n functions.As a result,the general conclusions were obtained.