【摘要】 利用Nevanlinna理论和复方程中的比较定理研究了线性微分方程。当方程系数和非齐次项具有公共的非超越方向时，无穷下级的整函数解及其任意阶导数、原函数均没有Baker游荡域。此外，当方程系数有公共的非超越方向且非齐次项的级有穷时，结论依然成立。更多还原

【Abstract】 The Baker wandering domains of entire solutions for general linear differential equations are studied by using the Nevanlinna theory and the comparison theorem in differential equations. When the coefficients and the non-homogeneous term of the equations have common non-transcendental directions, there is no Baker wandering domain for the entire solutions with infinite lower order. In addition, the conclusion still holds when the coefficients have common non-transcendental directions and the non-homogeneous term is of finite order.更多还原