Abstract

This paper deals with a determination of both the masses and the widths of vector mesons using QCD sum rules. The lowest-lying contribution to the dispersion integral arising from the state of two pseudoscalar mesons is written in terms of the meson form factor. The form factor is expressed in a Breit-Wigner or a related form, which involves the mass and the width of the vector-meson resonance. Using this technique, the QCD sum rule has been used to determine the resonance parameters of the \ensuremath{\rho}, ${K}^{\mathrm{*}}$, and \ensuremath{\varphi} mesons.

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