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Necessary and Sufficient Condition for the Existence of Solutions to a Discrete Second-Order Boundary Value Problem

机译:离散二阶边值问题解的存在的充要条件

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摘要

This paper is concerned with the existence of solutions for the discrete second-order boundary value problemΔ2u(t-1)+λ1u(t)+g(Δu(t))=f(t),t∈{1,2,…,T},u(0)=u(T+1)=0, whereT>1is an integer,f:{1,…,T}→ℝ,g:ℝ→ℝis bounded and continuous, andλ1is the first eigenvalue of the eigenvalue problemΔ2u(t-1)+λu(t)=0,t∈𝕋,u(0)=u(T+1)=0.
机译:本文关注离散二阶边值问题Δ2u(t-1)+λ1u(t)+ g(Δu(t))= f(t),t∈{1,2,…的解的存在性。 ,T},u(0)= u(T + 1)= 0,其中T> 1是整数,f:{1,…,T}→ℝ,g:ℝ→ℝ是有界且连续的,而λ1是...的第一个特征值特征值问题Δ2u(t-1)+λu(t)= 0,t∈𝕋,u(0)= u(T + 1)= 0。

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