Dense matter in compact stars [electronic resource] : a pedagogical introduction / A. Schmitt.
In order to fulfil their primary goal - to remain both concise and accessible to the beginning graduate student or other newcomers to the field - the only prerequisites are a working knowledge of statistical mechanics and thermodynamics as well as a first course in quantum field theory. More advance...
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Format: | Electronic eBook |
Language: | English |
Published: |
Heidelberg ; New York :
Springer-Verlag,
©2010.
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Series: | Lecture notes in physics ;
811. |
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Table of Contents:
- Machine generated contents note: 1 tIntroduction
- 1.1. What is Dense Matter?
- 1.2. What is a Compact Star?
- 1.3. Further Reading
- References
- 2. Mass and Radius of the Star
- 2.1. Noninteracting Nuclear Matter
- 2.2. Noninteracting Quark Matter
- 2.2.1. Strange Quark Matter Hypothesis
- 2.2.2. Equation of State
- 2.3. Mass-Radius Relation Including Interactions
- Problems
- References
- 3. Basic Models and Properties of Dense Nuclear Matter
- 3.1. Walecka Model
- 3.1.1. Including Scalar Interactions
- 3.2. Hyperons
- 3.3. Kaon Condensation
- 3.3.1. Chiral Symmetry of QCD
- 3.3.2. Chiral Lagrangian
- 3.3.3. Kaon-Nucleon Matter
- 3.4. From Hadronic to Quark Phases: Possibility of a Mixed Phase
- Problems
- References
- 4. Superconductivity and Superfluidity in a Compact Star
- 4.1. Specific Heat for Isotropic and Anisotropic Superconductors
- 4.2. Color-Flavor Locked (CFL) Quark Matter
- 4.2.1. Kaon Condensation in CFL Quark Matter
- 4.3. Color-Superconducting Gap from QCD
- Problems
- References
- 5. Neutrino Emissivity and Cooling of the Star
- 5.1. Urca Processes in Nuclear Matter
- 5.2. Direct Urca Process in Quark Matter
- 5.2.1. W-Boson Polarization Tensor
- 5.2.2. Effect of Superconductivity on Urca Process
- 5.2.3. Result for Unpaired Quark Matter
- 5.3. Cooling with Quark Direct Urca Process
- Problems
- References
- 6. Discussion
- 6.1. What We Have Discussed
- 6.2. What We Could Have, But Haven't Discussed
- References
- A. Basics of Quantum Field Theory at Finite Temperature and Chemical Potential
- A.1. Bosonic Field
- A.1.1. Summation Over Bosonic Matsubara Frequencies
- A.2. Fermionic Field
- A.2.1. Summation Over Fermionic Matsubara Frequencies
- Problems.