arXiv · 1210.7176
The small $K \pi$ component in the $K^*$ wave functions
Abstract
We use a recently developed formalism which generalizes the Weinberg's compositeness condition to partial waves higher than s-wave in order to determine the probability of having a $K \pi$ component in the $K^*$ wave function. A fit is made to the $K \pi$ phase shifts in p-wave, from where the coupling of $K^*$ to $K \pi$ and the $K \pi$ loop function are determined. These ingredients allow us to determine that the $K^*$ is a genuine state, different to a $K \pi$ component, in a proportion of about 80%.
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C. W. Xiao, F. Aceti, M. Bayar. 2012-10-26. The small $K \pi$ component in the $K^*$ wave functions. https://doi.org/10.1140/epja/i2013-13022-y
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