The (2,2)-disconjugacy of a fourth order difference equation
From MaRDI portal
Publication:4854207
DOI10.1080/10236199508808009zbMath0837.39004OpenAlexW2085258055MaRDI QIDQ4854207
Jerry R. Ridenhour, Allan C. Peterson
Publication date: 13 May 1996
Published in: Journal of Difference Equations and Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1080/10236199508808009
Related Items (17)
Periodic and subharmonic solutions for fourth-order nonlinear difference equations ⋮ Existence of periodic solutions with minimal period for fourth-order discrete systems via variational methods ⋮ Existence of homoclinic orbits for fourth-order \(p\)-Laplacian difference equations ⋮ Existence of periodic solutions for a class of fourth-order difference equation ⋮ Existence and multiple solutions to a discrete fourth order boundary value problem ⋮ Discrete linear Hamiltonian eigenvalue problems ⋮ Nonexistence and existence results for a class of fourth-order difference Neumann boundary value problems ⋮ On disconjugacy for sturm-liouville difference equations ⋮ Nonexistence and existence of solutions for a fourth-order discrete mixed boundary value problem ⋮ Nonexistence and existence results for a class of fourth‐order difference Dirichlet boundary value problems ⋮ Existence theorems of periodic solutions for fourth-order nonlinear functional difference equations ⋮ Nonexistence and existence results for a class of fourth-order difference mixed boundary value problems ⋮ Nonexistence and existence results for a fourth-order \(p\)-Laplacian discrete Neumann boundary value problem ⋮ Existence of periodic solutions of fourth-order nonlinear difference equations ⋮ Periodic solutions for fourth‐order nonlinear functional difference equations ⋮ Nonexistence and existence results for a fourth-order \(p\)-Laplacian discrete mixed boundary value problem ⋮ Existence of periodic solutions for fourth-order difference equations
This page was built for publication: The (2,2)-disconjugacy of a fourth order difference equation