Pages that link to "Item:Q2208271"
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The following pages link to Strong solutions of evolution equations with \(p(x,t)\)-Laplacian: existence, global higher integrability of the gradients and second-order regularity (Q2208271):
Displaying 13 items.
- Existence of solutions to an initial Dirichlet problem of evolutional \(p(x)\)-Laplace equations (Q432266) (← links)
- Global higher regularity of solutions to singular \(p(x,t)\)-parabolic equations (Q1645121) (← links)
- Parabolic equations in Musielak-Orlicz spaces with discontinuous in time \(N\)-function (Q2034000) (← links)
- Double-phase parabolic equations with variable growth and nonlinear sources (Q2081363) (← links)
- Global higher integrability for symmetric \(p(x, t)\)-Laplacian system (Q2112044) (← links)
- Double phase obstacle problems with variable exponent (Q2154928) (← links)
- Stability for evolution equations with variable growth (Q2167819) (← links)
- Existence and regularity results for a class of parabolic problems with double phase flux of variable growth (Q2681984) (← links)
- Existence and global second-order regularity for anisotropic parabolic equations with variable growth (Q2682615) (← links)
- Blow-up for a pseudo-parabolic equation with variable nonlinearity depending on \(( x , t )\) and negative initial energy (Q6099599) (← links)
- Global existence and regularity for a pseudo-parabolic equation with \(p(x,t)\)-Laplacian (Q6155834) (← links)
- Optimal global second-order regularity and improved integrability for parabolic equations with variable growth (Q6580056) (← links)
- Solutions of impulsive \(p(x, t)\)-parabolic equations with an infinitesimal initial layer (Q6608378) (← links)
