Second Order And Fluctuating Hydrodynamic Theory Of Two-Particle Transverse Momentum Correlations In Nuclear Collisions

<p>Relativistic heavy ion collision experiments show clear evidence of creation of a very short-lived phase of nuclear matter consisting of color-deconfined quarks and gluons. This matter is known as the quark-gluon plasma (QGP). Fluctuation and correlation measurements of the detected particles have played a very important role in revealing the properties of QGP. In particular, these measurements have shown that the QGP behaves like a nearly perfect liquid. Relativistic hydrodynamics has been successfully used to study how the QGP evolves before the system hadronizes and ultimately produces the final state particles. Transport properties like shear viscosity constitute an important part in such studies.</p> <p>This work is focused on developing a second order hydrodynamic theory for the evolution of two-particle transverse momentum correlations. We use general temper- ature dependent transport and relaxation coefficients as well as the latest information on equations of state and use both first and second order relativistic viscous hydro- dynamics to compute experimentally measurable observables. We will show that our computations using the second order viscous hydrodynamics are in good agreement with experimental data. We also highlight some features that distinguish the second order viscous hydrodynamic evolution of QGP from the first order.</p>

Name thesis:degree_name

Ph.D.

Level thesis:degree_level

Open Access Dissertation

Discipline thesis:degree_discipline

Physics and Astronomy

Year dc:date.available

2013

Author dc:creator

• Pokharel, Rajendra Kumar

Contributors dc:contributor

• Sean Gavin

• Heavy Ion Physics
• Quark Gluon Plasma
• Second order hydrodynamics
• Transverse momentum correlation
• Nuclear
• Physics

Repository record dc:identifier

https://digitalcommons.wayne.edu/oa_dissertations/687

OAI identifier oai:identifier

oai:digitalcommons.wayne.edu:oa_dissertations-1686