A note on Leighton's variational lemma for fractional Laplace equations
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Publication:1624158
DOI10.4171/ZAA/1632zbMath1403.35110OpenAlexW2897191490WikidataQ124810890 ScholiaQ124810890MaRDI QIDQ1624158
Publication date: 15 November 2018
Published in: Zeitschrift für Analysis und ihre Anwendungen (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.4171/zaa/1632
Variational methods applied to PDEs (35A15) Semilinear elliptic equations (35J61) Fractional partial differential equations (35R11)
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Cites Work
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- Lewy-Stampacchia type estimates for variational inequalities driven by (non)local operators
- Nonlocal Harnack inequalities
- Hitchhiker's guide to the fractional Sobolev spaces
- Stationary Kirchhoff problems involving a fractional elliptic operator and a critical nonlinearity
- All functions are locally \(s\)-harmonic up to a small error
- Mountain pass solutions for non-local elliptic operators
- Eigenvalue problem for fractional Kirchhoff Laplacian
- Generalizations of Sturm-Picone theorem for second-order nonlinear differential equations
- On the discrete version of Picone's identity
- The extremal solution for the fractional Laplacian
- Improved Sobolev embeddings, profile decomposition, and concentration-compactness for fractional Sobolev spaces
- Fractional eigenvalues
- On a Comparison Theorem for Self-Adjoint Partial Differential Equations of Elliptic Type
- Bernstein and De Giorgi type problems: new results via a geometric approach
- On the bifurcation results for fractional Laplace equations
- Stability of Positive Solution to Fractional Logistic Equations
- Fractional p-eigenvalues
- Comparison Theorems for Elliptic Differential Equations
- A generalization of leighton's variational theorem
- Comparison Theorems for Linear Differential Equations of Second Order
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