Growth properties of solutions of linear difference equations with coefficients having $\varphi$-order

Nityagopal Biswas, P. Sahoo
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Abstract

"In this paper, we investigate the relations between the growth of entire coefficients and that of solutions of complex homogeneous and non-homogeneous linear difference equations with entire coefficients of $% \varphi $-order by using a slow growth scale, the $\varphi $-order, where $% \varphi $ is a non-decreasing unbounded function. We extend some precedent results due to Zheng and Tu (2011) [15] and others."
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系数为$\varphi$-阶的线性差分方程解的生长性质
本文利用慢增长尺度($\varphi $-阶)研究了整系数为$% \varphi $-阶的复齐次和非齐次线性差分方程的全系数增长与解的全系数增长之间的关系,其中$% \varphi $是一个非递减无界函数。我们扩展了郑和图(2011)b[15]等人的一些先例结果。”
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Growth properties of solutions of linear difference equations with coefficients having $\varphi$-order Strongly quasilinear parabolic systems Around metric coincidence point theory On a generalization of the Wirtinger inequality and some its applications Exponential growth of solutions with L_p-norm of a nonlinear viscoelastic wave equation with strong damping and source and delay terms
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