Effects of quantum entropy on bag constant
By David E. Miller, Abdel Nasser Tawfik. Indian Journal of Physics, 2003
376 citations recorded by the source corpus.
The effects of quantum entropy on the bag constant are studied at low temperatures and for small chemical potentials. The inclusion of the quantum entropy of the quarks in the equation of state provides the hadronic bag with an additional heat which causes a decrease in the effective latent heat inside the bag. We have considered two types of baryonic bags, \documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$$\Updelta$$\end{document} and \documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$$\Upomega^-$$\end{document}. In both cases we have found that the bag constant without the quantum entropy almost does not change with temperature and quark chemical potential. The contribution from the quantum entropy to the equation of state clearly decreases the value of the bag constant. Furthermore, we construct states densities for quarks using the “Thomas-Fermi model” and take into consideration a thermal potential for the interaction.
Subfields: Nuclear and High Energy Physics
View Paper: https://www.semanticscholar.org/paper/d2b98e9a32b61d1f47d09894efc8781290b3aa80
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Citations in the corpus
- Semiconductor superlattices: a model system for nonlinear transport (2001, background): “0] as well as references cited therein. A conceptually different approach to many-particle physics constitutes the theory of nonequilibrium Green functions which has been developed by Kadanoff and Baym [141] and independently by Keldysh [142]. In this theory the time dependence of a†α (t1) and aβ(t2) ”
- Transport equations for chiral fermions to order \hbar and electroweak baryogenesis: Part I (2003, methodology): “The question of how Boltzmann transport equations emerge from quantum field theory is an old problem [2, 3, 4].”
- Keldysh technique and non-linear σ-model: basic principles and applications (2009, methodology): “Among earlier approaches that are closely related to the Keldysh technique, one should mention Konstantinov and Perel [2], Schwinger [3], Kadanoff and Baym [4], and Feynman and Vernon [5].”
- Kaon production in heavy ion reactions at intermediate energies (2005, methodology): “The starting point is the non-equilibrium real time Green’s functions formalism [162] which leads after truncation of the Green’s functions hierarchy at the two-body level, to the famous Kadanoff-Baym equations [163] for the one-body Green function.”
- Parton-Hadron-String Dynamics at Relativistic Collider energies (2011, neutral): “A consistent dynamical approach for the description of strongly interacting systems - also out-of equilibrium - can be formulated on the basis of Kadanoff-Baym (KB) equations [10,11] or off-shell transport equations in phase-space representation, respectively [11–14].”
- Transport-theoretical Description of Nuclear Reactions (2011, methodology): “In the first part of this paper, in section 2, we briefly describe the theoretical basis of any transport theory, going back to the seminal work of Kadanoff and Baym [24] and to the later derivation of relativistic quantum kinetic equations by Botermans and Malfliet [25] that provided the theoretica”
- Effective QCD and transport description of dilepton and photon production in heavy-ion collisions and elementary processes (2015, methodology): “We recall that on the formal level of the KB-equations the various forms assumed for the self-energy have to fulfill consistency relations in order to preserve symmetries of the fundamental Lagrangian [6, 23, 24].”
- The ergodic side of the many‐body localization transition (2016, methodology): “For a noninteracting initial density matrix, the Green’s functions obey the Kadanoff–Baym equations of motion [215],”
- Holographic Quantum Matter (2016, neutral): “Essentially all of the condensed matter literature on quantum transport in metals is built on a theory of the scattering of quasiparticles formulated using the quantum Boltzmann equation, and its Baym-KadanoffKeldysh extensions [431; 432].”
- The electrical conductivity and soft photon emissivity of the QCD plasma (2003, methodology): “function ρEM through an informed guess [8], and use a Bayesian method to extract it [9].”
- Continuous-time Monte Carlo methods for quantum impurity models (2010, background): “One may (Kadanoff and Baym, 1962) view the expectation value in Eq.”
- The Phenomenology of Right Handed Neutrinos (2013, methodology): “The time evolution of G + and S L is governed by the KadanoffBaym equations [461], which can be obtained from a Dyson-Schwinger equation on a complex time path [462–465].”