Ridge and Transverse Correlation without Long-Range Longitudinal Correlation
A simple phenomenological relationship between the ridge distribution in Δη and the single-particle distribution in η can be established from the PHOBOS data on both distributions. The implication points to the possibility that it is not necessary to have long-range longitudinal correlation to expla...
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Format: | Article |
Language: | English |
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Wiley
2013-01-01
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Series: | Advances in High Energy Physics |
Online Access: | http://dx.doi.org/10.1155/2013/728365 |
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author | Charles B. Chiu Rudolph C. Hwa |
author_facet | Charles B. Chiu Rudolph C. Hwa |
author_sort | Charles B. Chiu |
collection | DOAJ |
description | A simple phenomenological relationship between the ridge distribution in Δη and the single-particle distribution in η can be established from the PHOBOS data on both distributions. The implication points to the possibility that it is not necessary to have long-range longitudinal correlation to explain the data. An interpretation of the relationship is then developed, based on the recognition that longitudinal uncertainty of the initial configuration allows for non-Hubble-like expansion at early time. It is shown that the main features of the ridge structure can be explained in a model where transverse correlation stimulated by semihard partons is the principal mechanism. This work is related to the azimuthal anisotropy generated by minijets in Au-Au collisions at 0.2 TeV on the one hand and to the ridge structure seen in pp collisions at 7 TeV on the other hand. |
format | Article |
id | doaj-art-b9a6926adc214ca784a40922e2c04426 |
institution | Kabale University |
issn | 1687-7357 1687-7365 |
language | English |
publishDate | 2013-01-01 |
publisher | Wiley |
record_format | Article |
series | Advances in High Energy Physics |
spelling | doaj-art-b9a6926adc214ca784a40922e2c044262025-02-03T05:59:50ZengWileyAdvances in High Energy Physics1687-73571687-73652013-01-01201310.1155/2013/728365728365Ridge and Transverse Correlation without Long-Range Longitudinal CorrelationCharles B. Chiu0Rudolph C. Hwa1Center for Particles and Fields and Department of Physics, University of Texas at Austin, Austin, TX 78712, USAInstitute of Theoretical Science and Department of Physics, University of Oregon, Eugene, OR 97403-5203, USAA simple phenomenological relationship between the ridge distribution in Δη and the single-particle distribution in η can be established from the PHOBOS data on both distributions. The implication points to the possibility that it is not necessary to have long-range longitudinal correlation to explain the data. An interpretation of the relationship is then developed, based on the recognition that longitudinal uncertainty of the initial configuration allows for non-Hubble-like expansion at early time. It is shown that the main features of the ridge structure can be explained in a model where transverse correlation stimulated by semihard partons is the principal mechanism. This work is related to the azimuthal anisotropy generated by minijets in Au-Au collisions at 0.2 TeV on the one hand and to the ridge structure seen in pp collisions at 7 TeV on the other hand.http://dx.doi.org/10.1155/2013/728365 |
spellingShingle | Charles B. Chiu Rudolph C. Hwa Ridge and Transverse Correlation without Long-Range Longitudinal Correlation Advances in High Energy Physics |
title | Ridge and Transverse Correlation without Long-Range Longitudinal Correlation |
title_full | Ridge and Transverse Correlation without Long-Range Longitudinal Correlation |
title_fullStr | Ridge and Transverse Correlation without Long-Range Longitudinal Correlation |
title_full_unstemmed | Ridge and Transverse Correlation without Long-Range Longitudinal Correlation |
title_short | Ridge and Transverse Correlation without Long-Range Longitudinal Correlation |
title_sort | ridge and transverse correlation without long range longitudinal correlation |
url | http://dx.doi.org/10.1155/2013/728365 |
work_keys_str_mv | AT charlesbchiu ridgeandtransversecorrelationwithoutlongrangelongitudinalcorrelation AT rudolphchwa ridgeandtransversecorrelationwithoutlongrangelongitudinalcorrelation |