A note on a sinh-Poisson type equation with variable intensities on pierced domains
From MaRDI portal
Publication:5000004
DOI10.3233/ASY-201620zbMath1473.35291arXiv1909.00905OpenAlexW3030220283MaRDI QIDQ5000004
Publication date: 5 July 2021
Published in: Asymptotic Analysis (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1909.00905
Boundary value problems for second-order elliptic equations (35J25) Existence problems for PDEs: global existence, local existence, non-existence (35A01) Semilinear elliptic equations with Laplacian, bi-Laplacian or poly-Laplacian (35J91)
Related Items (2)
Sign-changing bubble tower solutions for sinh-Poisson type equations on pierced domains ⋮ On the mean field equation with variable intensities on pierced domains
Cites Work
- On the existence and blow-up of solutions for a mean field equation with variable intensities
- Blow-up analysis for some mean field equations involving probability measures from statistical hydrodynamics
- Blow-up behavior for a degenerate elliptic \(\sinh \)-Poisson equation with variable intensities
- Blow-up analysis and existence results in the supercritical case for an asymmetric mean field equation with variable intensities
- Mountain-pass solutions for a mean field equation from two-dimensional turbulence.
- Singular mean field equations on compact Riemann surfaces
- A general existence result for the Toda system on compact surfaces
- Mass quantization and minimax solutions for Neri's mean field equation in 2D-turbulence
- \(N\)-vortex equilibria for ideal fluids in bounded planar domains and new nodal solutions of the sinh-Poisson and the Lane-Emden-Fowler equations
- Morse theory and a scalar field equation on compact surfaces
- A special class of stationary flows for two-dimensional Euler equations: A statistical mechanics description
- On the existence of blowing-up solutions for a mean field equation
- Classification of blow-up limits for the sinh-Gordon equation.
- Statistical mechanics of the \(N\)-point vortex system with random intensities on a bounded domain
- A special class of stationary flows for two-dimensional Euler equations: A statistical mechanics description. II
- Sign-changing tower of bubbles for a sinh-Poisson equation with asymmetric exponents
- Existence and uniqueness for mean field equations on multiply connected domains at the critical parameter
- On the mean field equation with variable intensities on pierced domains
- Singular limits in Liouville-type equations
- Mean field equation for the equilibrium turbulence and a related functional inequality
- Multiple blow-up phenomena for the sinh-Poisson equation
- The blow up analysis of solutions of the elliptic sinh-Gordon equation
- Singular limits for Liouville-type equations on the flat two-torus
- Concentrating solutions for a Liouville type equation with variable intensities in 2D-turbulence
- An existence result for the mean-field equation on compact surfaces in a doubly supercritical regime
- Nondegeneracy of entire solutions of a singular Liouvillle equation
- EXISTENCE RESULT FOR THE MEAN FIELD PROBLEM ON RIEMANN SURFACES OF ALL GENUSES
- Topological degree for a mean field equation on Riemann surfaces
- Minimal blow-up masses and existence of solutions for an asymmetric sinh-Poisson equation
- Sharp estimates for solutions of multi‐bubbles in compact Riemann surfaces
- On the topological degree of the mean field equation with two parameters
- Nontopological Condensates for the Self‐Dual Chern‐Simons‐Higgs Model
- On the supercritical mean field equation on pierced domains
- Existence and qualitative properties of concentrating solutions for the sinh-Poisson equation
This page was built for publication: A note on a sinh-Poisson type equation with variable intensities on pierced domains