Pages that link to "Item:Q514275"
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The following pages link to Blow-up behavior for a degenerate elliptic \(\sinh \)-Poisson equation with variable intensities (Q514275):
Displaying 15 items.
- Analytic aspects of the Tzitzéica equation: blow-up analysis and existence results (Q526948) (← links)
- Blow-up analysis for an elliptic equation describing stationary vortex flows with variable intensities in 2D-turbulence (Q994300) (← links)
- Blow-up analysis for Boltzmann-Poisson equation in Onsager's theory for point vortices with multi-intensities (Q1704545) (← links)
- 2D Trudinger-Moser inequality for Boltzmann-Poisson equation with continuously distributed multi-intensities (Q1737584) (← links)
- Blow up solutions for sinh-Gordon equation with residual mass (Q2079855) (← links)
- The point vortex model for the Euler equation (Q2127762) (← links)
- On the mean field equation with variable intensities on pierced domains (Q2280377) (← links)
- On the topological degree of the mean field equation with two parameters (Q4962358) (← links)
- A note on a sinh-Poisson type equation with variable intensities on pierced domains (Q5000004) (← links)
- Blow-up analysis for Neri's mean field equation in 2D-turbulence (Q5072945) (← links)
- Local and global behavior of solutions to 2 D-elliptic equation with exponentially-dominated nonlinearities (Q5081935) (← links)
- On Radial two-species Onsager vortices near the critical temperature (Q5113790) (← links)
- Asymptotic formulas of the eigenvalues for the linearization of a one-dimensional sinh-Poisson equation (Q6058373) (← links)
- Sign-changing bubble tower solutions for sinh-Poisson type equations on pierced domains (Q6155341) (← links)
- Bubbling solutions for mean field equations with variable intensities on compact Riemann surfaces (Q6566350) (← links)