We perform an OPE analysis of the flavorless nonperturbative gluon propagat
or and the symmetric three-gluon vertex in the Landau gauge. The first subd
ominant operator is A(mu)A(mu) which can condensate in the Landau gauge "va
cuum" although being a non-gauge-invariant operator. We neglect all higher-
dimension operators. Then the gluon propagator and the symmetric three-gluo
n vertex only depend on one common unknown condensate. We propose a consist
ency check from lattice data. At two-loops for the leading coefficient and
with 1/p(2) corrections at tree-level order the two fitted values for the c
ondensate do not agree. At three-loops we argue that the today unknown beta
(MOM)(2) should be equal to 1.5(3) x beta ((MOM) over tilde)(2) = 7400(150
0) to fulfill the OPE relation. Inclusion of the power corrections' anomalo
us dimensions should improve further the agreement. We show that these tech
niques cannot be applied to the asymmetric three-gluon vertex with one vani
shing momentum. (C) 2000 Published by Elsevier Science B.V.