Existence of homoclinic orbits for \(2n\)th-order nonlinear difference equations containing both many advances and retardations

From MaRDI portal
Publication:542820

DOI10.1016/j.jmaa.2011.02.016zbMath1228.39005OpenAlexW2041608887MaRDI QIDQ542820

Peng Chen, Xian Hua Tang

Publication date: 20 June 2011

Published in: Journal of Mathematical Analysis and Applications (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.jmaa.2011.02.016




Related Items

Existence of periodic solutions with minimal period for fourth-order discrete systems via variational methodsStanding wave solutions for the discrete nonlinear Schrödinger equations with indefinite sign subquadratic potentialsExistence of homoclinic orbits for fourth-order \(p\)-Laplacian difference equationsExistence theorems of periodic solutions for second-order difference equations containing both advance and retardationPeriodic and subharmonic solutions for \(2n\)th-order \(\phi_c\)-Laplacian difference equations containing both advance and retardationHomoclinic solutions of 2\(n\)th-order difference equations containing both advance and retardationOn variational and topological methods in nonlinear difference equationsExistence and multiple solutions for higher order difference Dirichlet boundary value problemsHomoclinic solutions for second order discrete \(p\)-Laplacian systemsExistence results of solitons in discrete non-linear Schrödinger equationsInfinitely many homoclinic orbits for \(2n\)th-order nonlinear functional difference equations involving the \(p\)-LaplacianMultiple solutions for boundary value problems of \(p\)-Laplacian difference equations containing both advance and retardationExistence of solutions for nonlinear \(p\)-Laplacian difference equationsExistence of homoclinic orbits for a class of asymptotically \(p\)-linear difference systems with \(p\)-LaplacianExistence and multiple solutions to a discrete fourth order boundary value problemExistence of homoclinic orbits for a higher order difference systemExistence of homoclinic solutions for higher-order periodic difference equations with \(p\)-LaplacianPeriodic and subharmonic solutions for a \(2n\)th-order \(p\)-Laplacian difference equation containing both advances and retardationsNonexistence and existence results for a \(2n\)th-order discrete mixed boundary value problemInfinitely many solutions for discrete boundary value problems with the \((p, q)\)-Laplacian operatorMultiple positive solutions of second-order nonlinear difference systems with repulsive singularitiesOn the existence of multiple solutions for a partial discrete Dirichlet boundary value problem with mean curvature operatorExistence of periodic solutions for higher order difference equations containing both many advances and retardationsExistence of homoclinic solutions for a class of difference systems involving \(p\)-LaplacianHomoclinic solutions for a class of fourth‐order difference equationsExistence of solutions to boundary value problems for a higher-dimensional difference systemNonexistence and existence results for a fourth-order \(p\)-Laplacian discrete Neumann boundary value problemMultiple solutions for nonlinear functional difference equations by the invariant sets of descending flowAnti-periodic solutions of higher order nonlinear difference equations: a variational approachMinimal period problem for second-order Hamiltonian systems with asymptotically linear nonlinearitiesExistence and multiplicity of homoclinic solutions for second‐order nonlinear difference equations with Jacobi operatorsHOMOCLINIC SOLUTIONS OF DISCRETE NONLINEAR SYSTEMS VIA VARIATIONAL METHODExistence of periodic solutions for a class of nonlinear difference equationsPeriodic and subharmonic solutions for \(2n\)th-order \(p\)-Laplacian difference equationsPeriodic and subharmonic solutions for second-order nonlinear difference equationsExistence of periodic solutions with prescribed minimal period of a \(2n\)th-order discrete systemHomoclinic orbits for second order \(p\)-Laplacian difference equations containing both advance and retardation



Cites Work