Pages that link to "Item:Q1993969"

The following pages link to Lorentz estimate with a variable power for parabolic obstacle problems with non-standard growths (Q1993969):

Displaying 11 items.

• Global Lorentz estimates with variable power to linear parabolic integro-differential equations (Q1629807) (← links)
• Lorentz estimates to nonlinear elliptic obstacle problems of \(p(x)\)-growth in Reifenberg domains (Q2033255) (← links)
• The \(W^{1,2}_{( p,q )}\)-solvability for a class of fully nonlinear parabolic equations (Q2044501) (← links)
• Regularity estimates for the parabolic \(p (x, t)\)-Laplacian equation in Besov spaces (Q2171183) (← links)
• Variable Lorentz estimate for conormal derivative problems of stationary Stokes system with partially BMO coefficients (Q2309729) (← links)
• Lorentz estimates for the gradient of weak solutions to elliptic obstacle problems with partially BMO coefficients (Q2401087) (← links)
• Lorentz estimates for obstacle parabolic problems (Q2436732) (← links)
• Potential estimates in parabolic obstacle problems (Q3144483) (← links)
• Lorentz estimate for nonlinear parabolic obstacle problems with asymptotically regular nonlinearities (Q5962930) (← links)
• Gradient estimates for a class of higher-order elliptic equations of \(p\)-growth over a nonsmooth domain (Q6152962) (← links)
• \(W^{m,p(t,x)}\)-estimate for a class of higher-order parabolic equations with partially BMO coefficients (Q6666753) (← links)