In this paper, we shall be concerned with the existence result of the Degenerated unilateral problem associated to the equation of the type $Au + g(x, u, abla u) = f - {m div }F,$ where $A$ is a Leray-Lions operator and $g$ is a Carathéodory function having natural growth with respect to $|abla u|$ and satisfying the sign condition. The second term is such that, $fin L^1(Omega )$ and $ Fin Pi _{i=1}^N L^{p^{prime}}(Omega , w_i^{1-p^{prime}})$.
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机译：在本文中，我们将关注与类型$ Au + g（x，u， nabla u）= f-{ rm div} F，$的方程相关联的退化单边问题的存在结果。 A $是Leray-Lions运算符，$ g $是Carathéodory函数，相对于$ | nabla u | $具有自然增长并满足符号条件。第二项是这样的：$ f in L ^ 1（ Omega）$和$ F in Pi _ {i = 1} ^ NL ^ {p ^ { prime}}（ Omega，w_i ^ { 1-p ^ { prime}}）$。
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