4.7 Article

A method to remove lower order contributions in multi-particle femtoscopic correlation functions

Journal

EUROPEAN PHYSICAL JOURNAL C
Volume 82, Issue 3, Pages -

Publisher

SPRINGER
DOI: 10.1140/epjc/s10052-022-10209-z

Keywords

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Funding

  1. Deutsche Forschungsgemeinschaft [SFB 1258]
  2. European Research Council (ERC) under the European Unions Horizon 2020 research and innovation programme [759257]
  3. European Research Council (ERC) [759257] Funding Source: European Research Council (ERC)

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The femtoscopy technique has been used to investigate hadron interactions in small colliding systems at the LHC. This study extends the technique to study many-body correlations and presents a method to determine the contributions of lower order terms to three-body correlation functions. The study also develops a procedure to simulate genuine three-body correlations in three-baryon correlation functions. Furthermore, the method can be applied to evaluate background noise in two-body correlation functions, providing improved statistical accuracy.
In recent years the femtoscopy technique has been used by the ALICE Collaboration in small colliding systems at the LHC to investigate the strong-interaction of hadron pairs in the low-energy regime. The extension of this technique to the study of many-body correlations aims to deliver in the next years the first experimental measurements of the genuine many-hadron interactions, provided that the contributions due to the lower order terms are properly accounted for. In this paper we present a method that allows to determine the residual lower order contributions to the three-body correlation functions, based on the cumulant decomposition approach and on kinematic transformations. A procedure to simulate genuine three-body correlations in three-baryon correlation functions is also developed. A qualitative study of the produced correlation signal is performed by varying the strength of the adopted three-body interaction model and comparisons with the expectations for the lower order contributions to the correlation function are shown. The method can be also applied to evaluate the combinatorial background in the two-body correlation functions, providing an improved statistical accuracy with respect to the standard techniques. The example of the contribution by the pK(+)K(-) channel to the recently measured p phi correlation is discussed.

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