Existence of bubbling solutions for the Liouville system in a torus
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Publication:2415233
DOI10.1007/s00526-019-1534-zzbMath1418.35134OpenAlexW2945275581WikidataQ127870122 ScholiaQ127870122MaRDI QIDQ2415233
Publication date: 21 May 2019
Published in: Calculus of Variations and Partial Differential Equations (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s00526-019-1534-z
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Cites Work
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- On Liouville systems at critical parameters. I: One bubble
- On singular Liouville equations and systems
- Elliptic functions, Green functions and the mean field equations on tori
- Profile of bubbling solutions to a Liouville system
- Blowup solutions of some nonlinear elliptic equations involving exponential nonlinearities
- Mean field equations of Liouville type with singular data: sharper estimates
- Nonlinear aspects of chemotaxis
- Harnack type inequality: The method of moving planes
- Rotational symmetry of solutions of some nonlinear problems in statistical mechanics and in geometry
- On the solutions of Liouville systems
- Uniqueness of solutions to the mean field equations for the spherical Onsager vortex
- Topological degree for mean field equations on \(S^2\)
- Symmetry results for finite-temperature, relativistic Thomas-Fermi equations
- Liouville type equations with singular data and their applications to periodic multivortices for the electroweak theory
- A compactness result for periodic multivortices in the electroweak theory
- Conformally invariant systems of nonlinear PDE of Liouville type
- Existence of bubbling solutions for Chern-Simons model on a torus
- Existence and non existence results for supercritical systems of Liouville-type equations on simply connected domains
- A topological degree counting for some Liouville systems of mean field type
- Topological degree for a mean field equation on Riemann surfaces
- Sharp estimates for solutions of multi‐bubbles in compact Riemann surfaces
- ASYMPTOTIC BEHAVIOR OF BLOWUP SOLUTIONS FOR ELLIPTIC EQUATIONS WITH EXPONENTIAL NONLINEARITY AND SINGULAR DATA
