应用代数体函数的Nevanlinna特征与Valiron特征,系统地研究了由V+1个整函数{Aj(z))j^v=0为系数所决定的代数体函数的级与Aj(z)(0≤J≤V)的级之间的关系;进而可以方便地求出代数体函数的级.
The relationship between the order of algebroid function determined by v + 1 entire functions { Aj(z)}j^v=0, and the order of Aj(z)(0 ≤ j ≤ V) is investigated by using Nevanlinna character and Valiron character of the algebroid functions. Based on these results, the order of an algebroid function can be calculated conveniently.