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Final State Interactions in Ktoππ Decays: Delta I=1/2 Rule vs. varepsilon^prime/varepsilon
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Final State Interactions in Ktoππ Decays: Delta I=1/2 Rule vs. varepsilon^prime/varepsilon
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Dispersive effects from strong $\pi\pi$ rescattering in the final state (FSI) of weak $K\to\pi\pi$ decays are revisited with the goal to have a global view on their {\it relative} importance for the $\Delta I=1/2$ rule and the ratio $\varepsilon^\prime/\varepsilon$ in the Standard Model (SM). We point out that this goal cannot be reached within a pure effective (meson) field approach like chiral perturbation theory in which the dominant current-current operators governing the $\Delta I=1/2$ rule and the dominant density-density (four-quark) operators governing $\varepsilon^\prime/\varepsilon$ cannot be disentangled from each other. But in the context of a dual QCD approach, which includes both long distance dynamics and the UV completion, that is QCD at short distance scales, such a distinction is possible. We find then that beyond the strict large $N$ limit, $N$ being the number of colours, FSI are likely to be important for the $\Delta I=1/2$ rule but much less relevant for $\varepsilon^\prime/\varepsilon$. The latter finding diminishes significantly hopes that improved calculations of $\varepsilon^\prime/\varepsilon$ would bring its SM prediction to agree with the experimental data, opening thereby an arena for important new physics contributions to this ratio.
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Cited by 1 Pith paper
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Prospects for $K_{L}\to\pi^{0}\nu\bar{\nu}$, $K_S\to\mu^+\mu^-$, $K_L\to\pi^0 \ell^+\ell^-$ and $\varepsilon^{\prime}/\varepsilon$ after the new $K^{+}\to\pi^{+}\nu\bar{\nu}$ result from NA62
A Z' model with both left- and right-handed sbar-d couplings can enhance K_L→π0ννbar by an order of magnitude while keeping K+→π+ννbar and ε_K SM-like.
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