1989
DOI: 10.1016/0370-2693(89)91701-2
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Hadron interferometry revisited

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Cited by 44 publications
(23 citation statements)
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“…For C 2 , the fit ranges are chosen to be √ 2 times narrower. The characteristic width of Gaussian three-pion cumulant QS correlations projected against Q 3 is a factor of √ 2 times that of Gaussian two-pion QS correlations projected against q [35,36]. As a variation we change the upper bound of the fit range by ±30% for three-pion correlations and two-pion correlations in Pb-Pb for N rec pions > 50.…”
Section: Resultsmentioning
confidence: 88%
See 1 more Smart Citation
“…For C 2 , the fit ranges are chosen to be √ 2 times narrower. The characteristic width of Gaussian three-pion cumulant QS correlations projected against Q 3 is a factor of √ 2 times that of Gaussian two-pion QS correlations projected against q [35,36]. As a variation we change the upper bound of the fit range by ±30% for three-pion correlations and two-pion correlations in Pb-Pb for N rec pions > 50.…”
Section: Resultsmentioning
confidence: 88%
“…The novel features of higher-order QS correlations are extracted using the cumulant for which all lower order correlations are removed [33,34]. The maximum of the three-pion cumulant QS correlation is a factor of two larger than for two-pion QS correlations [33][34][35][36]. In addition to the increased signal, three-pion cumulants also remove contributions from two-particle background correlations unrelated to QS (e.g.…”
Section: Introductionmentioning
confidence: 99%
“…What remains true for arbitrary multiplicity distributions is that for a coherent source the second (two-particle exchange) terms in the square brackets of Eqs. (3.4) and (3.9) vanish, and that for partially coherent sources (like those discussed in [28][29][30][31]) they amount to only a fraction of the first term even at q = 0. Partially coherent sources can thus be characterized by an incoherence parameter 0 ≤ λ incoh (K ) < 1 where λ incoh (K ) is defined by 22) with N sym 2 denoting the full, symmetrized expressions (3.4) and (3.9), and N unsym 2 denoting only the first terms inside the square brackets, without the exchange term, respectively.…”
Section: Correlation Strength and Incoherence Parametermentioning
confidence: 89%
“…While traditionally experimental effort in this field has centered around second order correlations, much progress has been made recently in accurately quantifying higher order correlations by means of so-called correlation integrals [2], to the point where these now yield statistically significant conclusions not only for moments but also for higher order cumulants. Because cumulants are so sensitive to details of the dynamics, they represent a stringent testing ground for proposed theoretical models.A number of theoretical predictions for higher orders exist [3][4][5]. In particular, Andreev, Plümer, and Weiner (APW) [6] have suggested a very general quantumstatistical framework, based on the classical source current formalism applied successfully in quantum optics.…”
mentioning
confidence: 99%