On a Condition for the Nonexistence of W-Solutions of Nonlinear High-Order Equations with L1 -Data

in a bounded open set of we consider the dirichlet problem for nonlinear order equations in divergence form with right-hand sides. it is supposed that , and the coefficients of the equations admit the growth of rate with respect to the derivatives of order m of unknown function. we establish that under the condition for some l1 -data the corresponding dirichlet problem does not have w-solutions.