Abstract
This work is devoted to the description of bounded energy sequences of solutions to the equation
partial derivative(t)(2)u - div(A(x). del(x)u) + \u\(p-1)u = 0 in R-t x R-x(d)
where d greater than or equal to 3, 1 < p p(c) := d+2/d-2 and A is a regular function, valued in the space of d x d positive definite matrix, which is the identify outside a compact set of R-d. We obtain the same results as P. Gerard [4] about constant case (A(x) Id).