Pages that link to "Item:Q2860326"

The following pages link to The equation \(\Delta u+\nabla \phi\cdot \nabla u=8\pi c(1-he^u)\) on a Riemann surface (Q2860326):

Displaying 13 items.

• A generalized Trudinger-Moser inequality on a compact Riemannian surface (Q682167) (← links)
• The differential equation \(\Delta u=8\pi-8\pi he^u\) on a compact Riemann surface (Q1383455) (← links)
• Existence of solutions to a class of Kazdan-Warner equations on compact Riemannian surface (Q1650687) (← links)
• The convergence of the mean field type flow at a critical case (Q1733107) (← links)
• Critical points of a mean field type functional on a closed Riemann surface (Q2090629) (← links)
• A heat flow for a weighted Kazdan-Warner equation (Q2240442) (← links)
• Existence results for the mean field equation on a closed symmetric Riemann surface (Q2672992) (← links)
• (Q4768282) (← links)
• On a class of Kazdan–Warner equations (Q5742813) (← links)
• Extremal Functions for an Improved Trudinger-Moser Inequality Involving $L^p$-Norm in $\mathbb{R}^n$ (Q6141809) (← links)
• Existence of the heat flow with sign-changing prescribed function (Q6191119) (← links)
• A mean field type equation on vector bundles (Q6577495) (← links)
• A weighted flow related to a Trudinger-Moser functional on closed Riemann surface (Q6607106) (← links)