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In this paper we consider a nonlinear parabolic equation of the following type:
(P) ∂u/∂t - div(|∇p|p-2 ∇u) = h(x,u)
with Dirichlet boundary conditions and initial data in the case when 1 < p < 2.
We construct supersolutions of (P), and by use of them, we prove that for tn → +∞, the solution of (P) converges to some solution of the elliptic equation associated with (P).
We study the existence of solutions of the nonlinear parabolic problem
in ]0,T[ × Ω,
on ]0,T[ × ∂Ω,
u(0,·) = u₀ in Ω,
with initial data in L¹. We use a time discretization of the continuous problem by the Euler forward scheme.
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