  It is well known that the \alpha-relaxation of each component in a miscible
mixtures of two glass-formers has its own dynamics, which change with the
composition of the blend. Lesser known are the corresponding change of the
Johari-Goldstein (JG) \beta-relaxation and its relation to the
\alpha-relaxation. Previously, in neat glass-formers, the relaxation time
\tauJG of JG \beta-relaxation was identified with the independent relaxation
time \tau0 of the coupling model. The correspondence between \tau0 and \tauJG
was supported by analysis of experimental data of many glass-formers. In this
work, this correspondence between \tau0 and \tauJG of a component in binary
mixtures and the relation between \tau0 and \tau\alpha of the coupling model
are used to generate predictions of the simultaneous changes of \tau\alpha and
\tau\JG of the component on varying the composition of the mixture. The
predictions are in accord with the experimental data of the component
2-picoline in mixtures with either tri-styrene or ortho-terphenyl by T.
Blochowicz and E.A. Rossler, Phys.Rev.Lett. in press(2004).
