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Phenomenological Modeling of the QCD Equation of State With a First Order Phase Transition- [electronic resource]
Phenomenological Modeling of the QCD Equation of State With a First Order Phase Transition...
Phenomenological Modeling of the QCD Equation of State With a First Order Phase Transition- [electronic resource]

상세정보

자료유형  
 학위논문파일 국외
최종처리일시  
20240214101251
ISBN  
9798379958428
DDC  
536
저자명  
Welle, Thomas.
서명/저자  
Phenomenological Modeling of the QCD Equation of State With a First Order Phase Transition - [electronic resource]
발행사항  
[S.l.]: : University of Minnesota., 2023
발행사항  
Ann Arbor : : ProQuest Dissertations & Theses,, 2023
형태사항  
1 online resource(147 p.)
주기사항  
Source: Dissertations Abstracts International, Volume: 85-02, Section: B.
주기사항  
Advisor: Kapusta, Joeseph I.
학위논문주기  
Thesis (Ph.D.)--University of Minnesota, 2023.
사용제한주기  
This item must not be sold to any third party vendors.
초록/해제  
요약QCD is expected to possess a first-order phase transition at large temperatures resulting from the breaking of chiral SU(2)L x SU(2)R flavor symmetry into SU(2)V flavor symmetry. This transition is between a hadronic phase and a deconfined quark-gluon plasma (QGP) phase. Due to the finite quark masses, this transition becomes a smooth crossover for small baryon densities, resulting in the phase transition line terminating in a critical point at some finite Tc ≈ 150 MeV and µc ≈ 500 MeV. The technical complexities of QCD make computations of the equation of state for QCD matter challenging.In this work, we describe ways of expressing the QCD equation of state across a range of energy scales. These include perturbative QCD, hadron resonance gasses, and relativistic mean-field theory. From these, we construct a number of phenomenological equations of state with the aim of modeling the critical behavior of QCD. We compare these models highlighting their features and drawbacks. One method involves directly interpolating between low energy and high energy equations of state through the use of a switching function which parameterized the contribution of each. A number of such functions are presented. In another model, we embed a critical point into a smooth background equation of state through use of a multiplicative factor inspired by solutions to the general cubic. The last method is a modification of the Schofield parameterization of systems in the 3D-Ising universality class.We present two instances where we have used such models to good effect. First, we used a simplified crossover model to predict mass-radius relations for neutron stars. Second, a crossover model was used as part of the hydrodynamic phase of a recent simulation of heavy ion collisions, which were used to obtain transport coefficients of hadronic matter. We also provide a software framework for computing these equations of state and other relevant thermodynamic observables within each model.
일반주제명  
Thermodynamics.
일반주제명  
Nuclear physics.
일반주제명  
Physics.
키워드  
Equation of state
키워드  
Phase transition
키워드  
QCD equation
키워드  
Quantum chromodynamics
기타저자  
University of Minnesota Physics
기본자료저록  
Dissertations Abstracts International. 85-02B.
기본자료저록  
Dissertation Abstract International
전자적 위치 및 접속  
로그인 후 원문을 볼 수 있습니다.

MARC

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■001000016933474
■00520240214101251
■006m          o    d                
■007cr#unu||||||||
■020    ▼a9798379958428
■035    ▼a(MiAaPQ)AAI30529723
■040    ▼aMiAaPQ▼cMiAaPQ
■0820  ▼a536
■1001  ▼aWelle,  Thomas.
■24510▼aPhenomenological  Modeling  of  the  QCD  Equation  of  State  With  a  First  Order  Phase  Transition▼h[electronic  resource]
■260    ▼a[S.l.]:▼bUniversity  of  Minnesota.  ▼c2023
■260  1▼aAnn  Arbor  :▼bProQuest  Dissertations  &  Theses,  ▼c2023
■300    ▼a1  online  resource(147  p.)
■500    ▼aSource:  Dissertations  Abstracts  International,  Volume:  85-02,  Section:  B.
■500    ▼aAdvisor:  Kapusta,  Joeseph  I.
■5021  ▼aThesis  (Ph.D.)--University  of  Minnesota,  2023.
■506    ▼aThis  item  must  not  be  sold  to  any  third  party  vendors.
■520    ▼aQCD  is  expected  to  possess  a  first-order  phase  transition  at  large  temperatures  resulting  from  the  breaking  of  chiral  SU(2)L  x  SU(2)R  flavor  symmetry  into  SU(2)V  flavor  symmetry.  This  transition  is  between  a  hadronic  phase  and  a  deconfined  quark-gluon  plasma  (QGP)  phase.  Due  to  the  finite  quark  masses,  this  transition  becomes  a  smooth  crossover  for  small  baryon  densities,  resulting  in  the  phase  transition  line  terminating  in  a  critical  point  at  some  finite  Tc  ≈  150  MeV  and  µc  ≈  500  MeV.  The  technical  complexities  of  QCD  make  computations  of  the  equation  of  state  for  QCD  matter  challenging.In  this  work,  we  describe  ways  of  expressing  the  QCD  equation  of  state  across  a  range  of  energy  scales.  These  include  perturbative  QCD,  hadron  resonance  gasses,  and  relativistic  mean-field  theory.  From  these,  we  construct  a  number  of  phenomenological  equations  of  state  with  the  aim  of  modeling  the  critical  behavior  of  QCD.  We  compare  these  models  highlighting  their  features  and  drawbacks.  One  method  involves  directly  interpolating  between  low  energy  and  high  energy  equations  of  state  through  the  use  of  a  switching  function  which  parameterized  the  contribution  of  each.  A  number  of  such  functions  are  presented.  In  another  model,  we  embed  a  critical  point  into  a  smooth  background  equation  of  state  through  use  of  a  multiplicative  factor  inspired  by  solutions  to  the  general  cubic.  The  last  method  is  a  modification  of  the  Schofield  parameterization  of  systems  in  the  3D-Ising  universality  class.We  present  two  instances  where  we  have  used  such  models  to  good  effect.  First,  we  used  a  simplified  crossover  model  to  predict  mass-radius  relations  for  neutron  stars.  Second,  a  crossover  model  was  used  as  part  of  the  hydrodynamic  phase  of  a  recent  simulation  of  heavy  ion  collisions,  which  were  used  to  obtain  transport  coefficients  of  hadronic  matter.  We  also  provide  a  software  framework  for  computing  these  equations  of  state  and  other  relevant  thermodynamic  observables  within  each  model.
■590    ▼aSchool  code:  0130.
■650  4▼aThermodynamics.
■650  4▼aNuclear  physics.
■650  4▼aPhysics.
■653    ▼aEquation  of  state
■653    ▼aPhase  transition
■653    ▼aQCD  equation
■653    ▼aQuantum  chromodynamics
■690    ▼a0756
■690    ▼a0348
■690    ▼a0605
■71020▼aUniversity  of  Minnesota▼bPhysics.
■7730  ▼tDissertations  Abstracts  International▼g85-02B.
■773    ▼tDissertation  Abstract  International
■790    ▼a0130
■791    ▼aPh.D.
■792    ▼a2023
■793    ▼aEnglish
■85640▼uhttp://www.riss.kr/pdu/ddodLink.do?id=T16933474▼nKERIS▼z이  자료의  원문은  한국교육학술정보원에서  제공합니다.
■980    ▼a202402▼f2024

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