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| + | ====== TTP08-26 Two-loop QED hadronic corrections to Bhabha scattering ====== | ||
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| + | < | ||
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| + | )$ and from irreducible ones where the vacuum polarization appears in a loop representing ve | ||
| + | rtex or box diagrams. The second case can be treated by using dispersion relations with a we | ||
| + | ight function proportional to the $R$-ratio as measured in electron-positron annihilation in | ||
| + | to hadrons and kernels that can be calculated perturbatively. We present simple analytical f | ||
| + | orms for the kernels and, using two convenient parametrizations for the function $R(s)$, num | ||
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| + | g corrections resulting from light and heavy lepton loops and we find perfect agreement with | ||
| + | previous calculations. For the hadronic correction our result are in good agreement with a | ||
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| + | </ | ||
| + | |**Johann H. K& | ||
| + | |** Nucl.Phys. | ||
| + | | {{preprints: | ||
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