Abstract
Quantum-chromodynamics radiative corrections to the vector-meson lepton width are discussed. These may modify the zeroth-order equation of Van Royen and Weisskopf, thereby leading to a significant suppression, by about a factor of 2, of the calculated value of $\ensuremath{\Gamma}$. Consequences for phenomenology are examined. In particular, a prediction is made for the width of ${\ensuremath{\Upsilon}}^{\ensuremath{'}}$, as well as for widths of heavier mesons.
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