Pages that link to "Item:Q2663597"
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The following pages link to Global higher integrability for minimisers of convex functionals with \((p,q)\)-growth (Q2663597):
Displaying 20 items.
- Higher integrability for minimizers of integral functionals with nonstandard growth (Q1336329) (← links)
- Global higher integrability of minimizers of variational problems with mixed boundary conditions (Q1941352) (← links)
- Recent developments in problems with nonstandard growth and nonuniform ellipticity (Q2033279) (← links)
- Interpolative gap bounds for nonautonomous integrals (Q2050651) (← links)
- Higher differentiability of solutions for a class of obstacle problems with non standard growth conditions (Q2084870) (← links)
- On the global regularity for minimizers of variational integrals: splitting-type problems in 2D and extensions to the general anisotropic setting (Q2091762) (← links)
- Global higher integrability for minimisers of convex obstacle problems with (p,q)-growth (Q2119711) (← links)
- Higher integrability for constrained minimizers of integral functionals with \((p, q)\)-growth in low dimension (Q2412978) (← links)
- Singular multiple integrals and nonlinear potentials (Q2700669) (← links)
- Regularity for double phase problems at nearly linear growth (Q6080946) (← links)
- Lipschitz bounds for integral functionals with \((p,q)\)-growth conditions (Q6130550) (← links)
- Boundary regularity results for minimisers of convex functionals with \((p, q)\)-growth (Q6146548) (← links)
- The Sobolev class where a weak solution is a local minimizer (Q6149212) (← links)
- No Lavrentiev gap for some double phase integrals (Q6187104) (← links)
- Nonoccurrence of Lavrentiev gap for a class of functionals with nonstandard growth (Q6580475) (← links)
- Quantified Legendreness and the regularity of minima (Q6590644) (← links)
- Regularity for multi-phase problems at nearly linear growth (Q6616078) (← links)
- Lipschitz bounds for nonuniformly elliptic integral functionals in the plane (Q6621284) (← links)
- Regularity for minimizers of scalar integral functionals with \((p, q)\)-growth conditions (Q6646125) (← links)
- \(\mathscr{A}\)-free truncation and higher integrability of minimisers. (Q6657167) (← links)
