Coercivity of linear functionals on finite dimensional spaces and its application to discrete BVPs
DOI10.1080/10236198.2015.1125896zbMath1372.39009OpenAlexW2340773613MaRDI QIDQ2816610
Publication date: 25 August 2016
Published in: Journal of Difference Equations and Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1080/10236198.2015.1125896
conecoercivitypositive solutionnonlocal boundary value problemdiscrete boundary value problemsdiscrete calculussummation equationHarnack-like inequality
Nonlinear boundary value problems for ordinary differential equations (34B15) Degree theory for nonlinear operators (47H11) Inequalities for sums, series and integrals (26D15) Discrete version of topics in analysis (39A12) Difference operators (39A70) Monotone and positive operators on ordered Banach spaces or other ordered topological vector spaces (47H07) Growth, boundedness, comparison of solutions to difference equations (39A22)
Related Items (11)
Cites Work
- Unnamed Item
- Positive solutions to fractional differential equations involving Stieltjes integral conditions
- Positive solutions for a nonlinear differential equation on a measure chain
- Existence of three solutions for a first-order problem with nonlinear nonlocal boundary conditions
- Coupled systems of boundary value problems with nonlocal boundary conditions
- Positive solutions of a second-order integral boundary value problem
- Positive solutions to a system of second-order nonlocal boundary value problems
- On semipositone discrete fractional boundary value problems with non-local boundary conditions
- Multiple nonnegative solutions of systems with coupled nonlinear boundary conditions
- POSITIVE SOLUTIONS OF NONLOCAL BOUNDARY VALUE PROBLEMS: A UNIFIED APPROACH
- Eigenvalue conditions and positive solutions
- On Nonlinear Boundary Conditions Involving Decomposable Linear Functionals
- Systems of discrete fractional boundary value problems with nonlinearities satisfying no growth conditions
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