1999
DOI: 10.1007/s100529900180
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Intermittency and correlations in hadronic Z $^0$ decays

Abstract: Abstract.A multidimensional study of local multiplicity fluctuations and multiparticle correlations of hadrons produced in Z 0 decays is performed. The study is based on the data sample of more than 4×106 events recorded with the OPAL detector at LEP. The fluctuations and correlations are analysed in terms of the normalized scaled factorial moments and cumulants up to the fifth order. The moments are observed to have intermittency-like behaviour, which is found to be more pronounced with increasing dimension. … Show more

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Cited by 16 publications
(6 citation statements)
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References 24 publications
(63 reference statements)
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“…L3 identifies b-hemispheres using the impact parameter tag only [124]. OPAL uses a vertex tag based on a neural network combining five variables [125]. The first four are derived from the reconstructed secondary vertex: the decay length significance L/σ L , the decay length L, the number of tracks in the secondary vertex and a variable that measures the stability of the vertex against mismeasured tracks.…”
Section: Combined Lifetime Tagmentioning
confidence: 99%
“…L3 identifies b-hemispheres using the impact parameter tag only [124]. OPAL uses a vertex tag based on a neural network combining five variables [125]. The first four are derived from the reconstructed secondary vertex: the decay length significance L/σ L , the decay length L, the number of tracks in the secondary vertex and a variable that measures the stability of the vertex against mismeasured tracks.…”
Section: Combined Lifetime Tagmentioning
confidence: 99%
“…Thus, they automatically remove any contribution due to Poissonian fluctuations, and any deviation from zero for a given cumulant indicates the presence of the non-statistical correlation of that order. In this context, it should be mentioned that the search for the genuine higher order correlation has been studied in e + e − collisions by the OPAL collaboration [9]. They have established the existence of strong genuine multihadron correlations up to the fifth order.…”
Section: Introductionmentioning
confidence: 99%
“…The evolution equations satisfied by (9) are derived from the MLLA master equation for the generating functional Z A (u(k i )) (1). In this case, one takes the first δZ A δu(k 1 ) , second δ 2 Z A δu(k 1 )δu(k 2 ) and finally third δ 3 Z A δu(k 1 )...δu(k 3 ) functional derivatives of Z A (u(k i )) over the probing functions u(k i ) so as to obtain the system of evolution equations for three-particle correlations.…”
Section: From Single Inclusive Distribution and Two-particle Correlat...mentioning
confidence: 99%
“…In this case, one takes the first δZ A δu(k 1 ) , second δ 2 Z A δu(k 1 )δu(k 2 ) and finally third δ 3 Z A δu(k 1 )...δu(k 3 ) functional derivatives of Z A (u(k i )) over the probing functions u(k i ) so as to obtain the system of evolution equations for three-particle correlations. Following from (1), after applying the operator δ 3 δu(k 1 )...δu(k 3 ) to both members of the equation, according to (9) and (10) together with the initial condition (7), it is straightforward to get the coupled system of evolution equations: (3) (z) − G (3) )…”
Section: From Single Inclusive Distribution and Two-particle Correlat...mentioning
confidence: 99%
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