Abstract
A four-dimensional vector formalism is derived for a phenomenological description of neutral K-meson decay. Probability amplitude equations for K0- and K0-meson states are represented as an 'energetic-space' Lorentz invariant. In contrast to the well known superweak interaction model, the main parameters of K0-meson decay are described by two real effective vectors. The approach suggested reveals a simple connection between the phenomenological constants of the weak interaction and such observable quantities as the KS- and KL-meson lifetimes. KL-KS mass difference and the value of charge asymmetry in semileptonic decays. The analogy of master equations with the quadric Dirac equation is pointed out. A four-component (bispinor) description of the KS- and KL-meson states is constructed.
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