Appendix/Ramblings/51BiPolytropeStability/NoAnalytic: Difference between revisions
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Created page with "__FORCETOC__ <!-- __NOTOC__ will force TOC off --> =Do Not Confine Search to Analytic Eigenvector= ==Outline== In the stability analysis presented by [http://adsabs.harvard.edu/abs/1985PASAu...6..222M Murphy & Fiedler (1985b)], the relevant polytropic indexes are, <math>~(n_c, n_e) = (1,5)</math>. Structural properties of the underlying equilibrium models have been reviewed in SSC/Structure/BiPolytropes/Analytic15#BiPolytrope_with_nc_.3D_1_and_ne_.3D_5|our accom..." |
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=Do Not Confine Search to Analytic Eigenvector= | =Do Not Confine Search to Analytic Eigenvector= | ||
== | ==Overview== | ||
<font color="red"><b>STEP01:</b></font><br /> | |||
Develop an algorithm (for Excel) that numerically integrates the LAWEs from the center to the surface of a <math>(n_c, n_e) = (5, 1)</math> bipolytrope, for an arbitrary specification of the three parameters: <math>\mu_e/\mu_c, \xi_i</math>, and <math>\sigma_c^2</math>. | |||
<ul> | |||
<li>Enforce the proper interface matching condition(s) at the interface location, <math>\xi_i</math>.</li> | |||
</ul> | |||
=See Also= | =See Also= | ||
Revision as of 19:06, 19 July 2022
Do Not Confine Search to Analytic Eigenvector
Overview
STEP01:
Develop an algorithm (for Excel) that numerically integrates the LAWEs from the center to the surface of a bipolytrope, for an arbitrary specification of the three parameters: , and .
- Enforce the proper interface matching condition(s) at the interface location, .
See Also
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