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- W2015260192 abstract "We study the Reggeon calculus when Reggeons have $ensuremath{alpha}(0)>1$ and vacuum quantum numbers. We sum all the Regge cuts in the weak-coupling regime where the $p$ Reggeon couplings ${r}_{p}$ are small. The resulting amplitude saturates the Froissart bound, provided the triple-Regge coupling ${r}_{3}$ is dominant. In impact-parameter space the amplitude is a uniform absorbing disk whose radius expands like lns. The leading asymptotic term factorizes even when there are arbitrary couplings of the external particles to many Reggeons. In the angular momentum plane the Pomeranchon is a pair of cuts on the trajectories ${ensuremath{alpha}}_{P}(t)=1ifmmodepmelsetextpmfi{}2{[{ensuremath{alpha}}^{ensuremath{'}}(ensuremath{alpha}ensuremath{-}1)t]}^{frac{1}{2}}$." @default.
- W2015260192 created "2016-06-24" @default.
- W2015260192 creator A5065472078 @default.
- W2015260192 date "1974-07-15" @default.
- W2015260192 modified "2023-09-25" @default.
- W2015260192 title "Reggeon calculus forα>1" @default.
- W2015260192 cites W1990035106 @default.
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- W2015260192 doi "https://doi.org/10.1103/physrevd.10.746" @default.
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