polytrope
Sign in to savethumb|350x350px|The normalized density as a function of scale length for a wide range of polytropic indices
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Article
3 sectionsContents
- Example models by polytropic index
- See also
- References
thumb|350x350px|The normalized density as a function of scale length for a wide range of polytropic indices
In astrophysics, a polytrope refers to a solution of the Lane–Emden equation in which the pressure depends upon the density in the form P = K \rho^{(n+1)/n} = K \rho^{1 + 1/n}, where is pressure, is density and is a constant of proportionality. The constant is known as the polytropic index; note however that the polytropic index has an alternative definition as with n as the exponent.
Connections
polytropic process
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Sun
Concept
star
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Jupiter
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hydrogen
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helium
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temperature
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International Standard Book Number
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thermodynamics
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infinity
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mass density
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pressure
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astrophysics
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radius
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derivative
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neutron star
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terrestrial planet
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white dwarf
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gas giant
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pascal
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