F. Botterweck
Max Planck Society
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Physics Letters B | 1994
M. Adams; S. Aïd; P. L. Anthony; M. D. Baker; J. F. Bartlett; A.A. Bhatti; F. Botterweck; Helmut Braun; W. Busza; J. M. Conrad; G. Coutrakon; R. Davisson; I. Derado; S. Dhawan; W. Dougherty; T. Dreyer; K. Dziunikowska; V. Eckardt; U. Ecker; M. Erdmann; A. Eskreys; J. Figiel; H.J. Gebauer; D. F. Geesaman; R. Gilman; M.C. Green; J. Haas; C. Halliwell; J. Hanlon; D. Hantke
Abstract Results on density integrals Fq(Q2) and correlation integrals Kq(Q2) are presented for the first time in muon-nucleon scattering at ∼ 490 GeV, using data from the E665 experiment at the Tevatron of Fermilab. A clear rise of the Fq integrals with decreasing size of the phase-space cells (“intermittency”) is observed for pairs and triplets of negative hadrons whereas the effect is much weaker for mixed charge combinations. From these findings it is concluded that the observed intermittency signal is mainly caused by Bose-Einstein interference. Furthermore, no energy (W) dependence of F2(Q2) is observed within the W range of the E665 experiment. Finally, the third-order correlation integrals K3(Q2) are found to be significantly different from zero which implies the presence of genuine three-particle correlations in muon-nucleon interactions.
Physics Letters B | 1993
M. Adams; S. Aïd; P. L. Anthony; M. D. Baker; J. F. Bartlett; A.A. Bhatti; F. Botterweck; Helmut Braun; W. Busza; J. M. Conrad; G. Coutrakon; R. Davisson; I. Derado; S. Dhawan; W. Dougherty; T. Dreyer; K. Dziunikowska; V. Eckardt; U. Ecker; M. Erdmann; A. Eskreys; G.Y. Fang; J. Figiel; H.J. Gebauer; D. F. Geesaman; R. Gilman; M.C. Green; J. Haas; C. Halliwell; J. Hanlon
Abstract An investigation of Bose-Einstein correlations amongst like-charged pions produced in muon-nucleon interactions at 490 GeV is presented. On top of a broader enhancement, a steep increase in the correlations at small four-momentum differences between the two pions is observed which may be explained by the contribution from decays of resonances (ϱ-mesons). A two-dimensional analysis discriminates between two different parametrizations of the Bose-Einstein effect, strongly favoring the Lorentz-invariant parametrization over a parametrization based on a Gaussian source distribution in space and time.