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- W2044347508 endingPage "1937" @default.
- W2044347508 startingPage "1934" @default.
- W2044347508 abstract "An eikonal correction derived by Baker from an integral equation valid to order ${k}^{ensuremath{-}2}$ is shown to be equivalent, to the same order, to an eikonal expansion of the scattering $T$ matrix based on expansion of the momentum about the initial momentum ${stackrel{ensuremath{rightarrow}}{mathrm{k}}}_{i}$. For nonforward scattering, the inherent differences between an eikonal expansion about ${stackrel{ensuremath{rightarrow}}{mathrm{k}}}_{i}$ and an eikonal expansion about the average-momentum $stackrel{ensuremath{rightarrow}}{mathrm{k}}=(frac{1}{2})({stackrel{ensuremath{rightarrow}}{mathrm{k}}}_{i}+{stackrel{ensuremath{rightarrow}}{mathrm{k}}}_{f})$ direction explain the inequivalence noted by Baker between his result rotated to the average-momentum direction and the result of an eikonal expansion starting from the average-momentum direction." @default.
- W2044347508 created "2016-06-24" @default.
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- W2044347508 date "1973-09-15" @default.
- W2044347508 modified "2023-09-27" @default.
- W2044347508 title "Comment on the Equivalence of the Eikonal Expansion and Integral-Equation Methods for Determining Corrections to the Glauber Approximation" @default.
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- W2044347508 doi "https://doi.org/10.1103/physrevd.8.1934" @default.
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