Abstract
Evidence is presented for a newK * \(\bar K\)+c.c. resonance with a mass of (1,526±6) MeV, a width of (107±15) MeV and quantum numbersIJ PC=01++. We call itD′ meson. Initially it is observed as aK * \(\bar K\)+c.c. enhancement in the reactionsK − p→(K 0s K ±π∓)Λ at 4.2 GeV/c. The isospin assignmentI=0 comes from its further observation in the reactionsK − p→(K 0s K ±π∓)Σ 0 andK − p→(K 0s K ±π∓)Σ(1,385)0 but not inK − p→(K + K −π−)Σ+ orK − p→(K 0s K ±π∓)Σ(1,385)+. A maximum likelihood analysis of the (K \(\bar K\)π) decay Dalitz plots in the reactionsK − p→(K 0s K ±π∓) determines theJ PC of theD′ meson to be 1++. A satisfactorySU(3) fit is obtained to a 1++ nonet composed of theI-1A 1, theI=1/2Q A with theD(1,285) and theD′(1,526) as theI=0 members having a mixing angle close to the magic one.
References
ACNO Contribution to the 1975 EPS Int. Conf. Palermo, Proceedings p. 511
S.N. Ganguli et al.: Nucl. Phys.B183, 295 (1981)
C. Dionisi et al.: Nucl. Phys.B169, 1 (1980)
Ph. Gavillet et al.: Phys. Lett.69B, 119 (1977)
Ph. Gavillet et al.: Phys. Lett.76B, 517 (1978)
A. Gurtu et al.: Nucl. Phys.B151, 181 (1979)
Particle Data Group: Rev. Mod. Phys.52, 2 (1980)
J.C. Kluyver et al.: Nucl. Phys.B140, 141 (1978); M. Zralek et al.: Phys. Rev.D19, 19 (1979)
A. Ferrando: private communication
J.A. Rubio: Thesis, Madrid (1973) unpublished; Ph. Gavillet: Thesis, Orsay 2147 (1979)
For successful application to the determination of the quantum number of known resonances see, for instance, [3–5]
M. Aguilar-Benítez et al.: Z. Phys. C— Particles and Fields8, 313 (1981)
M. Mazzucato et al.: Nucl. Phys.B156, 537 (1979)
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On leave of absence from Junta de Energía Nuclear, Madrid, Spain
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Gavillet, P., Armenteros, R., Aguilar-Benítez, M. et al. Evidence for a newK * \(\bar K\) state at a mass of 1,530 MeV withIJ PC=01++ observed inK − p interactions at 4.2 GeV/c. Z. Phys. C - Particles and Fields 16, 119–128 (1982). https://doi.org/10.1007/BF01572261
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DOI: https://doi.org/10.1007/BF01572261