2007
DOI: 10.1590/s0103-97332007000600003
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Shapes and sizes from non-identical-particle correlations

Abstract: I review the prospects for measuring source characteristics from correlations other than those involving identical pions. Correlations generated from Coulomb and strong interactions are shown to provide remarkable resolving power for determining three-dimensional information, in some cases accessing more detail than can be represented by Gaussian fits.

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Cited by 6 publications
(5 citation statements)
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References 9 publications
(11 reference statements)
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“…For identical particles (π 0 π 0 in our case) this is discussed usually in the context of Bose-Einstein correlations. The nonidentical particle correlations (π + π − in our case) is less popular but also very interesting [29,30]. To form the resonance the two pions must be produced in the ππ invariant mass window corresponding to the f 2 (1270) meson and close in space one to each other.…”
Section: K T -Factorization Approachmentioning
confidence: 99%
“…For identical particles (π 0 π 0 in our case) this is discussed usually in the context of Bose-Einstein correlations. The nonidentical particle correlations (π + π − in our case) is less popular but also very interesting [29,30]. To form the resonance the two pions must be produced in the ππ invariant mass window corresponding to the f 2 (1270) meson and close in space one to each other.…”
Section: K T -Factorization Approachmentioning
confidence: 99%
“…In the current analysis, the second order polynomial, D(Q) = 1 + aQ + bQ 2 , was used for estimation of the baseline distribution. The momentum correlations of particles emitted at nuclear distances are also influenced by the effect of final-state interaction (FSI), Coulomb and strong interactions [25][26][27][28]. For identical kaons, the effect of strong interactions is negligible [29].…”
Section: Correlation Femtoscopymentioning
confidence: 99%
“…which are interpreted as a probability to emit a particle (a pair of particles) from a given space-time point with a given momentum. With this definition one might substitute S AB for P 2 and S A for P 1 in (11). Such a correlation function is a 14-dimensional object (7 independent components per particle: 4 space-time and 3 momenta).…”
Section: Non-identical Particle Femtoscopy Formalismmentioning
confidence: 99%
“…Initially it was developed for analyzing the two-particle correlation arising from the wave-function symmetrization for pairs of identical particles [3] and was similar in mathematical framework to the "HBT interferometry" used in astronomy [4][5][6]. Later it was realized that similar correlations arise due to the Final State Interactions (Coulomb and Strong) between particles that are not necessarily identical [7][8][9][10][11].…”
Section: Introductionmentioning
confidence: 99%