Pages that link to "Item:Q2311822"
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The following pages link to Global regularity for systems with \(p\)-structure depending on the symmetric gradient (Q2311822):
Displaying 13 items.
- Optimal error estimate for a space-time discretization for incompressible generalized Newtonian fluids: the Dirichlet problem (Q2062225) (← links)
- The existence of strong solution for generalized Navier-Stokes equations with \(p(x)\)-power law under Dirichlet boundary conditions (Q2064711) (← links)
- Natural second-order regularity for parabolic systems with operators having \((p, \delta)\)-structure and depending only on the symmetric gradient (Q2146311) (← links)
- Well-posedness for a class of compressible non-Newtonian fluids equations (Q2682617) (← links)
- Analysis of fully discrete, quasi non-conforming approximations of evolution equations and applications (Q5024399) (← links)
- A hybrid high-order method for creeping flows of non-Newtonian fluids (Q5034803) (← links)
- Local null controllability of a quasi-linear system and related numerical experiments (Q6102345) (← links)
- Time regularity for parabolic \(p(x, t)\)-Laplacian system depending on the symmetric gradient (Q6156234) (← links)
- A Local Discontinuous Galerkin Approximation for the \(\boldsymbol{{p}}\) -Navier–Stokes System, Part II: Convergence Rates for the Velocity (Q6171368) (← links)
- Global regularity for nonlinear systems with symmetric gradients (Q6190028) (← links)
- Error analysis for a Crouzeix-Raviart approximation of the \(p\)-Dirichlet problem (Q6564570) (← links)
- Liouville type problem for the steady \(p\)-Stokes system in the half-space (Q6635956) (← links)
- Remark on the local well-posedness of compressible non-Newtonian fluids with initial vacuum (Q6638195) (← links)
