Difference between revisions of "User:Tohline/Apps/RotatingPolytropes"
| Line 21: | Line 21: | ||
===Differential Rotation=== | ===Differential Rotation=== | ||
* [https://ui.adsabs.harvard.edu/abs/1933MNRAS..93..390C/abstract S. Chandrasekhar (1933)], MNRAS, 93, 390 | |||
<table border="0" align="center" width="100%" cellpadding="1"><tr> | |||
<td align="center" width="5%"> </td><td align="left"> | |||
The purpose of this paper is <font color="green">… to extend Emden's [work] to the case of rotating gas spheres which in their non-rotating states have polytropic distributions described by the s-called Eden functions.</font> | |||
</td></tr></table> | |||
* [https://ui.adsabs.harvard.edu/abs/1962ApJ...136.1082C/abstract S. Chandrasekhar & N. R. Lebovitz (1962)], ApJ, 136, 1082 | * [https://ui.adsabs.harvard.edu/abs/1962ApJ...136.1082C/abstract S. Chandrasekhar & N. R. Lebovitz (1962)], ApJ, 136, 1082 | ||
<table border="0" align="center" width="100%" cellpadding="1"><tr> | <table border="0" align="center" width="100%" cellpadding="1"><tr> | ||
<td align="center" width="5%"> </td><td align="left"> | <td align="center" width="5%"> </td><td align="left"> | ||
<font color="green"> | <font color="green">The oscillations of slowly rotating polytopes are treated in</font> this paper. The initial equilibrium configurations are constructed as in Chandrasekhar (1933). | ||
</td></tr></table> | </td></tr></table> | ||
* [https://ui.adsabs.harvard.edu/abs/1973ApJ...180..171O/abstract J. P. Ostriker & P. Bodenheimer (1973)], ApJ, 155, 987 [Part III] | * [https://ui.adsabs.harvard.edu/abs/1973ApJ...180..171O/abstract J. P. Ostriker & P. Bodenheimer (1973)], ApJ, 155, 987 [Part III] | ||
Revision as of 04:36, 16 June 2019
Rotationally Flattened Polytropes
|
|---|
| | Tiled Menu | Tables of Content | Banner Video | Tohline Home Page | |
Example Equilibrium Configurations
Reviews
- N. R. Lebovitz (1967), ARAA, 5, 465
Uniform Rotation
- S. Chandrasekhar & N. R. Lebovitz (1962), ApJ, 136, 1069
|
If one assumes that the mass is distributed uniformly, the equilibrium configurations are the well-known Maclaurin spheroids. This paper will be devoted to finding the oscillation frequencies of the Maclaurin spheroids. |
- J. - L. Tassoul & J. P. Ostriker (1970), Astron. Ap., 4, 423
- M. J. Clement (1981), ApJ, 249, 746
Differential Rotation
- S. Chandrasekhar (1933), MNRAS, 93, 390
|
The purpose of this paper is … to extend Emden's [work] to the case of rotating gas spheres which in their non-rotating states have polytropic distributions described by the s-called Eden functions. |
- S. Chandrasekhar & N. R. Lebovitz (1962), ApJ, 136, 1082
|
The oscillations of slowly rotating polytopes are treated in this paper. The initial equilibrium configurations are constructed as in Chandrasekhar (1933). |
- J. P. Ostriker & P. Bodenheimer (1973), ApJ, 155, 987 [Part III]
- P. Bodenheimer & J. P. Ostriker (1973), ApJ, 180, 159 [Part VIII]
- J. L. Friedman & B. F. Schutz (1978), ApJ, 222, 281
- R. H. Durisen & J. N. Imamura (1981), ApJ, 243, 612
- J. E. Tohline, R. H. Durisen & M. McCollough (1985), ApJ, 298, 220
- R. H. Durisen, R. A. Gingold, J. E. Tohline & A. P. Boss (1986), ApJ, 305, 281
- H. A. Williams & J. E. Tohline (1987), ApJ, 315, 594
- H. A. Williams & J. E. Tohline (1988), ApJ, 334, 449
- P. J. Luyten (1990), MNRAS, 245, 614
- P. J. Luyten (1991), MNRAS, 248, 256
- A. G. Aksenov (1996), Astronomy Letters, 22, 634
- B. K. Pickett, R. H. Durisen & G. A. Davis (1996), ApJ, 458, 714
- B. K. Pickett, R. H. Durisen & R. Link (1997), Icarus, 126, 243
- J. Toman, J. N. Imamura, B. K. Pickett & R. H. Durisen (1998), ApJ, 497, 370
- J. N. Imamura, R. H. Durisen & B. K. Pickett (2000), ApJ, 528, 946
- J. M. Centrella, K. C. B. New, L. L. Lowe & J. D. Brown (2001), ApJL, 550, 193
- M. Shibata, S. Karino & Y. Eriguchi (2002), MNRAS, 334, 27
- M. Saijo, T. W. Baumgarte & S. L. Shapiro (2003), ApJ, 595, 352
- M. Saijo & S. Yoshida (2006), MNRAS, 368, 1429
See Also
- Our discussion of Rotating White Dwarfs: Example Equilibria
|
|
|---|
|
© 2014 - 2021 by Joel E. Tohline |