2026-07-072026-07-07http://salesiana.dossiersoluciones.com/handle/123456789/109098We consider weak solutions of the adjoint equation for an elliptic operator in nondivergent form, and their asymptotic properties at an interior point. We assume that the coefficients a_{ij} are bounded, measurable, complex-valued functions that approach δ_{ij}, but possibly at a slow rate. Our main result is an explicit formula for the leading asymptotic term for solutions with a most a mild singularity at x=0. As a consequence, we obtain upper and lower estimates for the L^p-norm of solutions, as well as necessary and sufficient conditions for solutions to be bounded or tend to zero in L^p-mean as r tends to zero.14 pages. The Abstract and Introduction have been rewritten; this includes an additional Corollary of our main resultsAnalysis of PDEs35J15Asymptotics for solutions of elliptic equations in double divergence formtext