2001
DOI: 10.1006/aphy.2000.6103
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Multiboson Effects in Bose–Einstein Interferometry and the Multiplicity Distribution

Abstract: Multiboson symmetrization effects on two-particle Bose-Einstein interferometry are studied for ensembles with arbitrary multiplicity distributions. This generalizes the previously studied case of a Poissonian input multiplicity distribution. In the general case we find interesting residual correlations which require a modified framework for extracting information on the source geometry from two-particle correlation measurements. In sources with high phase-space densities, multiboson effects modify the Hanbury … Show more

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Cited by 16 publications
(35 citation statements)
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“…As for f , it increases with energy and for central lead-lead or gold-gold collisions seems to saturate at the highest SPS energy [33,45] (see, however, [46]). The saturated f is substantially smaller than unity for pions with p t > 0.2 Gev/c so pointing to negligible multiboson effects (see, e.g., [47,48]) in this p t -region.…”
Section: Assumptionsmentioning
confidence: 92%
“…As for f , it increases with energy and for central lead-lead or gold-gold collisions seems to saturate at the highest SPS energy [33,45] (see, however, [46]). The saturated f is substantially smaller than unity for pions with p t > 0.2 Gev/c so pointing to negligible multiboson effects (see, e.g., [47,48]) in this p t -region.…”
Section: Assumptionsmentioning
confidence: 92%
“…This equation derived from the principle of maximum likelihood assuming that both signal and background are Poisson distributed (121). The full derivation of Equation 37 and comparison to earlier log-likelihood functions is given in (121).…”
Section: Minimizationmentioning
confidence: 99%
“…We can prove that [17] that if the phase space volume is large, h 2 /h If there are strong BE correlations among bosons, then it is impossible to express the two-particles distribution S(x, p 1 ; y, p 2 ) as S(x, p 1 )S(y, p 2 ). However, one can find a real function S i (x, k) which fulfils the following equation…”
Section: Phase Space Density From the General Pion Interferometrmentioning
confidence: 95%