We prove the existence of solutions of the unilateral problem for equations of the type Au - divϕ(u) = μ in Orlicz spaces, where A is a Leray-Lions operator defined on $(A) \subset W ₀ ¹ L_{M} (Ω)$ , $μ \in L ¹ (Ω) + W^{- 1} E_{M ̅} (Ω)$ and $ϕ \in C ⁰ (ℝ, ℝ^{N})$ .

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Strongly nonlinear elliptic unilateral problems in Orlicz space and L 1 data.

Strongly nonlinear elliptic variational unilateral problems in Orlicz space.

Quasilinear degenerated equations with L 1 datum and without coercivity in perturbation terms.

Nonlinear unilateral problems in Orlicz spaces

Strongly nonlinear elliptic unilateral problems in Orlicz space and $L^{1}$ data.

Quasilinear degenerated equations with $L^{1}$ datum and without coercivity in perturbation terms.