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arXiv · hep-ph/9605454

Space-Dependent Probabilities for $K^0-\bar{K^0}$ Oscillations

B. Ancochea·A. Bramon·R. Muñoz-Tapia·M. Nowakowski
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Abstract

We analyze $K^0-\bar{K^0}$ oscillations in space in terms of propagating wave packets with coherent $K_S$ and $K_L$ components. The oscillation probabilities $P_{K^0 \to K^0} (x)$ and $P_{K^0 \to \bar{K^0}} (x)$ depending only on the distance $x$, are defined through the time integration of a current density $j(x,t)$ . The definition is such that it coincides with the experimental setting, thus avoiding some ambiguities and clarifying some controversies that have been discussed recently.

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B. Ancochea, A. Bramon, R. Muñoz-Tapia, M. Nowakowski. 1996-05-31. Space-Dependent Probabilities for $K^0-\bar{K^0}$ Oscillations. https://doi.org/10.1016/s0370-2693(96)01246-4

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