In this paper, using Nevanlinna theory we mainly prove that if the equation possesses γ-value algebroid admissible solutions, then max{p, q}≤(λ+λ_1)+((■)+(■)_1)(1-■(∞))+(σ+σ_1)η(∞)-(l+l_1)ξ(∞). It is an ...In this paper, using Nevanlinna theory we mainly prove that if the equation possesses γ-value algebroid admissible solutions, then max{p, q}≤(λ+λ_1)+((■)+(■)_1)(1-■(∞))+(σ+σ_1)η(∞)-(l+l_1)ξ(∞). It is an improvement of Theorem 2 in [2].展开更多
文摘In this paper, using Nevanlinna theory we mainly prove that if the equation possesses γ-value algebroid admissible solutions, then max{p, q}≤(λ+λ_1)+((■)+(■)_1)(1-■(∞))+(σ+σ_1)η(∞)-(l+l_1)ξ(∞). It is an improvement of Theorem 2 in [2].
