COMPLETE ASYMPTOTICS OF THE DEVIATION OF A CLASS OF DIFFERENTIABLE FUNCTIONS FROM THE SET OF THEIR HARMONIC POISSON INTEGRALS

On a class of differentiable functions Wr and the class \(\overline W ^r \) of functions conjugate to them, we obtain a complete asymptotic expansion of the upper bounds \(\mathcal{E}(\mathfrak{N},A\rho )_C \) of deviations of the harmonic Poisson integrals of the functions considered.