%0 Journal Article %T 带有吸引型奇性的离散周期边值问题多重正解的存在性
Existence of Multiple PositiveSolutions for Discrete Periodic Boundary Value Problems with a Singularity of Attractive Type %A 李雅琴 %A 路艳琼 %J Advances in Applied Mathematics %P 217-233 %@ 2324-8009 %D 2024 %I Hans Publishing %R 10.12677/AAM.2024.131025 %X 基于上下解方法和 Brouwer 度理论,获得如下边值问题\"\" 多重正解的存在性,其中 f : (0, +∞) → (0, +∞) 连续,? : Z→ R和r : Z → (0, +∞)为T-周期函数,T > 3为给定的整数,m,μ,是两个正常数,且0 < m ≤1,s ∈ R是参数。
Based on the upper and lower solution method and Brouwer degree theory, we es- tablish the existence of multiple positive solutions for the following boundary value problems\"\" where f : (0, +∞) → (0, +∞) is continuous, ? : Z → R, r : Z → (0, ∞) are T -periodic functions, T > 3 is a positive integer, m and μ are two positive constants and 0 < m ≤ 1, s ∈ R is a parameter. %K 吸引型奇性,正解,Brouwer,度理论
Singularity of Attractive Type %K Positive Solutions %K Brouwer %K Degree Theory %U http://www.hanspub.org/journal/PaperInformation.aspx?PaperID=79413