In this paper asymptotic equalities are found for the least upper bounds of
deviations in the uniform metric of de la Vallee Poussin sums on classes of
2\pi-periodic (\psi,\beta)-differentiable functions admitting an analytic
continuation into the given strip of the complex plane. As a consequence,
asymptotic equalities are obtained on classes of convolutions of periodic
functions generated by the Neumann kernel and the polyharmonic Poisson kernel.
“Chemistry is something that you don’t just throw in a frying pan and mix it up with another something and throw something on top of that and then fry it up and put in a tortilla and put it in microwave, heat it up, give it to you and expect it to taste good. You know?”—