论文标题
复杂线性延迟分差方程的有限对数顺序meromorormorthic溶液
Finite Logarithmic Order Meromorphic Solutions of Complex Linear Delay-Differential Equations
论文作者
论文摘要
在本文中，我们研究了形式的线性延迟 - 划分方程的Meromorthic解的增长\ begin {qore*} \ sum_ {i = 0}^{n}^{n} \ sum_ {j = 0}^{m}^{m} a_} \ end {equation*}％其中$ a_ {ij}（z）$ $（i = 0,1，\ ldots，n，n，j = 0,1，\ ldots，\ ldots，m，n，m \ in \ mathbb {n}）$和$％f（z）$是有限的meromorphic of有限的logarith logarith logarith logarithmic cormic rescor，$ c_ c_ i = i} ，n）$是独特的非零复杂常数。我们将这些结果扩展到Chen和Zheng，Bellaama和Bela \“ıdi的结果）到对数较低顺序。
In this article, we study the growth of meromorphic solutions of linear delay-differential equation of the form \begin{equation*} \sum_{i=0}^{n}\sum_{j=0}^{m}A_{ij}(z)f^{(j)}(z+c_{i})=F(z), \end{equation*}% where $A_{ij}(z)$ $(i=0,1,\ldots ,n,j=0,1,\ldots ,m,n,m\in \mathbb{N})$ and $% F(z)$ are meromorphic of finite logarithmic order, $c_{i}(i=0,\ldots ,n)$ are distinct non-zero complex constants. We extend those results obtained recently by Chen and Zheng, Bellaama and Bela\"ıdi to the logarithmic lower order.
