1. K + p andK ? p elastic scattering at 32.1 GeV/c
- Author
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M. Loret, D. R. O. Morrison, H. Grässler, V. Bumazhnov, C. Dujardin, H. Dibon, F. Verbeure, F. A. Triantis, V.M. Perevoztchikov, Yu.I. Arestov, M. Boglyubsky, C. Lewin, L. Mosca, E. A. De Wolf, Maggie C. Walter, A.P. Vorobjev, D. Denegri, J. Saudraix, J. Klugow, U. Kriegel, P. V. Chliapnikov, Fernand Grard, and Alain Givernaud
- Subjects
Elastic scattering ,Physics ,Amplitude ,Physics and Astronomy (miscellaneous) ,Scattering ,Bubble chamber ,Elementary particle ,Atomic physics ,Impact parameter ,Engineering (miscellaneous) ,Scaling ,Exponential function - Abstract
Results are presented onK + p andK − p elastic scattering at 32.1 GeV/c in the |t| interval 0.06–1.4 GeV2. The samples contain approximately 15,000 events each and are obtained in the MIRABELLE bubble chamber at the Serpukhov accelerator. The |t| distributions are parametrized by quadratic exponential formsdσ/dt=A exp (bt+ct 2). The total elastic cross sections, obtained by integrating the fitted distributions, are (2.39±0.07) mb and (2.57±0.10) mb inK + p andK − p interactions, respectively. A cross-over between theK + p andK − p differential cross sections is found at |t c |=0.17±0.02 GeV2. The hypothesis of geometric scaling becomes valid somewhere between 32 and 70 GeV/c forK + p interactions, and is trivially verified forK − p scattering. Finally, an impact parameter analysis of the difference betweenK − p andK + p elastic amplitudes is presented.
- Published
- 1980
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