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Bose-Einstein Correlations at fixed multiplicities in the quantum optical approach

Bose-Einstein Correlations at fixed multiplicities in the quantum optical approach. N. Suzuki, Matsumoto Univ., Japan M. Biyajima, Shinshu Univ., Japan. Contents. 1.Introduction 2.Momentum distributions at fixed n 3.Formulation in the quantum optical approach 4.Data analysis

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Bose-Einstein Correlations at fixed multiplicities in the quantum optical approach

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  1. Bose-Einstein Correlations at fixed multiplicities in the quantum optical approach N. Suzuki, Matsumoto Univ., Japan M. Biyajima, Shinshu Univ., Japan

  2. Contents 1.Introduction 2.Momentum distributions at fixed n 3.Formulation in the quantum optical approach 4.Data analysis Multiplicity distribution BEC (q-long, q-side distributions ) 5.Summary

  3. 1.Introduction Semi-inclusive events If these distributions are constructed from the same data samples, Parameters on the BEC (cf. source radius, which is estimated from the 2-body BEC) are included in the multiplicity distribution. • 2-particle Bose-Einstein correlation function • Multiplicity distribution • One-particle momentum density • Two-particle momentum density

  4. 2.Momentum distributions in the semi-inclusive events

  5. 3. Formulation in the quantum-optical approach

  6. 3-1.Parametrization

  7. 3-2.Multiplicity distribution in the QO approach • KNO scaling function The MD is approximately given by the Glauber-Lachs formula.

  8. 4.Data analysis (MD)

  9. 4-2. Analysis of BEC ALICE collaboration Phys. ReV. D84,112044(2011) pp 7 TeV, |η|<1.2 • q-long distribution : • q-side distribution :

  10. 5. Summary • q-long distribution :

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