We review some recent results on double phase problems. We focus on the relevant function space framework, which is provided by the generalized Orlicz spaces. We also describe the basic tools and methods used to deal with double phase problems, given that there is no global regularity theory for these problems
We consider the following double phase problem with variable exponents: −div∇upx−2∇u+ax∇uqx−2∇u=λfx,...
In this paper, we introduce some new double sequence spaces with respect to an Orlicz function and d...
In this paper we study double phase problems with nonlinear boundary condition and gradient dependen...
We are concerned with the study of two classes of nonlinear problems driven by differential operator...
The functionals of double phase type H(u):= Z ∫ (|Du|p + a(x) |Du|q) dx, (q > p > 1, a(x) ≥ 0)...
In this paper we establish some multiplicity results for double phase problems in Rn involving diffe...
In this paper, we study a class of singular double phase problems defined on Minkowski spaces in ter...
Abstract – In this paper we introduce some new double sequence spaces using the Orlicz function and ...
We consider positive singular solutions of PDEs arising from double phase functionals. Exploiting a ...
We prove sharp regularity results for a general class of functionals of the type wâ¦â«F(x,w,Dw)dx,fe...
Khripunova Balci A, Surnachev M. Lavrentiev gap for some classes of generalized Orlicz functions. No...
We consider a parametric double phase Dirichlet problem. Using variational tools together with suita...
We prove some regularity estimates for viscosity solutions to a class of possible degenerate and sin...
We obtain nontrivial solutions for a class of double-phase problems using Morse theory. In the absen...
We prove sharp regularity theorems for minimisers of a class of variational integrals whose integran...
We consider the following double phase problem with variable exponents: −div∇upx−2∇u+ax∇uqx−2∇u=λfx,...
In this paper, we introduce some new double sequence spaces with respect to an Orlicz function and d...
In this paper we study double phase problems with nonlinear boundary condition and gradient dependen...
We are concerned with the study of two classes of nonlinear problems driven by differential operator...
The functionals of double phase type H(u):= Z ∫ (|Du|p + a(x) |Du|q) dx, (q > p > 1, a(x) ≥ 0)...
In this paper we establish some multiplicity results for double phase problems in Rn involving diffe...
In this paper, we study a class of singular double phase problems defined on Minkowski spaces in ter...
Abstract – In this paper we introduce some new double sequence spaces using the Orlicz function and ...
We consider positive singular solutions of PDEs arising from double phase functionals. Exploiting a ...
We prove sharp regularity results for a general class of functionals of the type wâ¦â«F(x,w,Dw)dx,fe...
Khripunova Balci A, Surnachev M. Lavrentiev gap for some classes of generalized Orlicz functions. No...
We consider a parametric double phase Dirichlet problem. Using variational tools together with suita...
We prove some regularity estimates for viscosity solutions to a class of possible degenerate and sin...
We obtain nontrivial solutions for a class of double-phase problems using Morse theory. In the absen...
We prove sharp regularity theorems for minimisers of a class of variational integrals whose integran...
We consider the following double phase problem with variable exponents: −div∇upx−2∇u+ax∇uqx−2∇u=λfx,...
In this paper, we introduce some new double sequence spaces with respect to an Orlicz function and d...
In this paper we study double phase problems with nonlinear boundary condition and gradient dependen...
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