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<li><font color="pink">♣</font> [[PGE/Euler|Euler]] | <li><font color="pink">♣</font> [[PGE/Euler|Euler]] | ||
<ol type="A"> | <ol type="A"> | ||
<li>[[AxisymmetricConfigurations/SolutionStrategies|Axisymmetric Configurations (Solution Strategies)]]; Double check vector identities | <li>[[AxisymmetricConfigurations/SolutionStrategies|Axisymmetric Configurations (Solution Strategies)]]; Double check vector identities ⇐ also includes "Simple Rotation Profiles"</li> | ||
<li> | <li> | ||
[[PGE/RotatingFrame|Rotating Reference Frame]]; Euler equation viewed from a rotating frame of reference | <font color="pink">♣</font> [[PGE/RotatingFrame|Rotating Reference Frame]]; Euler equation viewed from a rotating frame of reference | ||
<ol type="1"> | <ol type="1"> | ||
<li>[[Apps/RiemannEllipsoidsCompressible|Compressible Analogs of Riemann S-Type Ellipsoids]]; Nonlinear velocity cross-product | <li>[[Apps/RiemannEllipsoidsCompressible|Compressible Analogs of Riemann S-Type Ellipsoids]]; Nonlinear velocity cross-product </li> | ||
<li>[[Apps/Korycansky_Papaloizou_1996|Korycansky and Papaloizou (1996)]]; Nonlinear velocity cross-product</li> | <li>[[Apps/Korycansky_Papaloizou_1996|Korycansky and Papaloizou (1996)]]; Nonlinear velocity cross-product</li> | ||
</ol> | </ol> | ||
Revision as of 21:03, 15 December 2023
Primary (Tiled Menu) Chapters
Context
- ♣ Principal Governing Equations (PGEs)
- ♣ Continuity
- ♣ Euler
- Axisymmetric Configurations (Solution Strategies); Double check vector identities ⇐ also includes "Simple Rotation Profiles"
-
♣ Rotating Reference Frame; Euler equation viewed from a rotating frame of reference
- Compressible Analogs of Riemann S-Type Ellipsoids; Nonlinear velocity cross-product
- Korycansky and Papaloizou (1996); Nonlinear velocity cross-product
- ♣ Euler Equation (Conserving Momentum); Earlier draft of "Euler" presentation
- 1st Law of Thermodynamics
- Radiation-Hydrodynamcis; Nonadiabatic (optically thick) environments ♣
- Poisson
- Global Energy Considerations
- Virial Equilibrium of Spherically Symmetric Configurations; Illustration ♣
- Equation of State (EOS)
- Axisymmetric Instabilities to Avoid; Poincaré-Wavre theorem
- Axisymmetric Configurations (Solution Strategies); Simple rotation profiles ♣
- BiPolytrope with ; The parameter, β ♣
- Ideal Gas
- Total Pressure
- Determining Temperature from Density & Pressure; A solution to quartic equation
- Bond, Arnett, & Carr (1984)
- Spherically Symmetric Configurations (Stability — Part II); Ledoux and Pekeris (1941) ♣
See Also
- ♣ Means templates and references to other chapters have been checked for completeness.