EN
We prove the existence of entropy solutions to unilateral problems associated to equations of the type $Au - div(ϕ(u)) = μ ∈ L¹(Ω) + W^{-1,p'(·)}(Ω)$, where A is a Leray-Lions operator acting from $W₀^{1,p(·)}(Ω)$ into its dual $W^{-1,p(·)}(Ω)$ and $ϕ ∈ C⁰(ℝ,ℝ^{N})$.