Regularity for minimizers of scalar integral functionals with \((p, q)\)-growth conditions
DOI10.1007/S00030-024-00999-4MaRDI QIDQ6646125
Antonia Passarelli di Napoli, Elvira Mascolo, Antonio Giuseppe Grimaldi
Publication date: 29 November 2024
Published in: NoDEA. Nonlinear Differential Equations and Applications (Search for Journal in Brave)
Variational and other types of inequalities involving nonlinear operators (general) (47J20) Variational inequalities (49J40) Unilateral problems for nonlinear elliptic equations and variational inequalities with nonlinear elliptic operators (35J87)
Cites Work
- Title not available (Why is that?)
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- Title not available (Why is that?)
- Lipschitz estimates for systems with ellipticity conditions at infinity
- Parabolic systems with \({p,q}\)-growth: a variational approach
- Bounded minimisers of double phase variational integrals
- Regularity for elliptic equations with general growth conditions
- Regularity for scalar integrals without structure conditions
- Approximation of quasiconvex functions, and lower semicontinuity of multiple integrals
- Regularity of minimizers of integrals of the calculus of variations with non-standard growth conditions
- On Lavrentiev's phenomenon
- Regularity for general functionals with double phase
- Sharp regularity for functionals with (\(p\),\(q\)) growth
- Scalar minimizers with fractal singular sets
- On the regularity of minima of non-autonomous functionals
- Existence and regularity for elliptic equations under \(p,q\)-growth
- Growth conditions and regularity for weak solutions to nonlinear elliptic pdes
- Recent developments in problems with nonstandard growth and nonuniform ellipticity
- Lipschitz bounds and nonautonomous integrals
- Regularity for double phase variational problems
- Absence of Lavrentiev gap for non-autonomous functionals with \((p,q)\)-growth
- Existence of evolutionary variational solutions via the calculus of variations
- \(C^{1,\alpha}\)-solutions to non-autonomous anisotropic variational problems
- Regularity and existence of solutions of elliptic equations with p,q- growth conditions
- Global higher integrability for minimisers of convex functionals with \((p,q)\)-growth
- On a range of exponents for absence of Lavrentiev phenomenon for double phase functionals
- An existence result for a nonconvex variational problem via regularity
- Growth conditions and regularity, an optimal local boundedness result
- A Time Dependent Variational Approach to Image Restoration
- Variable Exponent, Linear Growth Functionals in Image Restoration
- Mathematical modeling of electrorheological materials
- Nonuniformly elliptic Schauder theory
- Lipschitz regularity of minimizers of variational integrals with variable exponents
- Absence and presence of Lavrentiev's phenomenon for double phase functionals upon every choice of exponents
- The Sobolev class where a weak solution is a local minimizer
- No Lavrentiev gap for some double phase integrals
- Local boundedness of weak solutions to elliptic equations with \(p, q\)-growth
- Regularity for nonuniformly elliptic equations with \(p, q\)-growth and explicit \(x, u\)-dependence
- Absence of Lavrentiev's gap for anisotropic functionals
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