Although the methods of calculation of power corrections in QCD sum ru
les are well known, algebraic complexity rapidly grows with the increa
se of vacuum condensates' dimensions. Currently, state-of-the-art calc
ulations include dimension 7 and 8 condensates. I summarize and extend
algorithms of such calculations. First, I present all the formulae ne
cessary for application of the systematic classification of bilinear q
uark condensates proposed earlier, and extend this method to the case
of gluon condensates. Then I apply these systematic procedures to expa
nsions of bilinear and noncollinear quark and gluon condensates in loc
al ones, and of noncollinear condensates in bifocal ones. The formulae
obtained can be used for calculation of correlators involving nonloca
l condensates, and for inventing consistent ansatze for these condensa
tes. Finally, I summarize the methods of calculation of heavy and ligh
t quark currents' correlators. This paper aims both to present new res
ults on gluon and nonlocal condensates and to be a self-contained hand
book of formulae necessary for calculation of power corrections in QCD
sum rules.