幂函数迭代历来在各个行业有着重要应用，因此对于幂函数的研究一直以来是科学家研究的重点。
The power function iteration always has many important applications in many areas, so it becomes the key point that the scientists study on about the power function's research.
方法：对疟疾发病率曲线进行非线性过程的幂函数拟合，并与用曲线参数估计法的幂函数拟合结果进行对比。
Methods:Power model of non-linear regression was adopted to fit the curve of incidence of malaria, which result is contrast with the same model came from curve estimation method.
结果证明，并不存在统一的一个幂函数关系，实验数据更倾向于解释为两阶段的组合幂函数。
Rather than a single power-law relationship, our data are fit by a biphasic, mixed-power function.
结果证明，并不存在统一的一个幂函数关系，实验数据更倾向于解释为两阶段的组合幂函数。
Rather than a single power-law relationship, our data are fit by a biphasic, mixed-power function.
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