Pages that link to "Item:Q4842099"

The following pages link to The Cauchy problem for ut = div(|▿u|p−2▿u) when (Q4842099):

Displaying 11 items.

• Existence of solutions for nonlinear parabolic problem with \(p(x)\)-growth (Q1043505) (← links)
• Solution to nonlinear parabolic equations related to \(P\)-Laplacian (Q1928193) (← links)
• Second critical exponent for evolution \(p\)-Laplacian equation with weighted source (Q1933913) (← links)
• \(q\)-moment estimates for the singular \(p\)-Laplace equation and applications (Q2048332) (← links)
• Regularity and time behavior of the solutions to weak monotone parabolic equations (Q2064539) (← links)
• The Cauchy problem for the fast \(p\)-Laplacian evolution equation. Characterization of the global Harnack principle and fine asymptotic behaviour (Q2145831) (← links)
• New critical exponents, large time behavior, and life span for a fast diffusive \(p\)-Laplacian equation with nonlocal source (Q2327870) (← links)
• \(L^\infty \) estimates and uniqueness results for nonlinear parabolic equations with gradient absorption terms (Q2434222) (← links)
• On the Cauchy problem for \(D_t^{2}-D_xa(t, x)^n D_x\) (Q2465926) (← links)
• On the Equation div( | ∇u | p-2 ∇u) + λ | u | p-2 u = 0 (Q3199896) (← links)
• (Q4333172) (← links)