Pages that link to "Item:Q2128219"

The following pages link to Elliptic gradient estimates for a nonlinear \(f\)-heat equation on weighted manifolds with evolving metrics and potentials (Q2128219):

Displaying 9 items.

• Triviality of bounded solutions and gradient estimates for nonlinear \(f\)-heat equations on complete smooth metric measure spaces (Q2085441) (← links)
• Gradient estimates for a general type of nonlinear parabolic equations under geometric conditions and related problems (Q2094277) (← links)
• Harnack inequalities for a class of heat flows with nonlinear reaction terms (Q2237978) (← links)
• Liouville theorems and elliptic gradient estimates for a nonlinear parabolic equation involving the Witten Laplacian (Q2691831) (← links)
• (Q4625600) (← links)
• Gradient estimates for a weighted \(\Gamma\)-nonlinear parabolic equation coupled with a super Perelman-Ricci flow and implications (Q6161628) (← links)
• A Harnack inequality for a class of 1D nonlinear reaction-diffusion equations and applications to wave solutions (Q6557324) (← links)
• Some gradient estimates for nonlinear heat-type equations on smooth metric measure spaces with compact boundary (Q6598064) (← links)
• Gradient estimates for Yamabe type equations under different curvature conditions and applications (Q6616027) (← links)