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examples_aswns [2022/08/16 13:06]
theoastro [Computing stars at the Kepler limit] 		examples_aswns [2022/08/16 20:54] (current)
theoastro
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 ====== Examples ===== ====== Examples =====
  
-==== Computing stars at the Kepler limit ====+  * [[examples_aswns_nonbaro|Computing non-barotropic stars]]  
 +    * This test follows the computation focusses on the computation of a non-barotropic configuration
  
-This test follows the computation performed in [[https://arxiv.org/pdf/1908.11258.pdf|Camelio et al., 2019]]. While the code is not perfectly identical to the one used for the paper, the code changes have been minimal.  +  * [[examples_aswns_kepler|Computing stars at the Kepler limit]] 
- +    * This test follows the computation performed in [[https://arxiv.org/pdf/1908.11258.pdf|Camelio et al., 2019]]. While the code is not perfectly identical to the one used for the paper, the code changes have been minimal.  
- +
- +
-=== Model Parameters === +
- +
-For a careful theoretical understanding, one has to investigate the exact model parameters that are employed. The equation of state follows the form  (Eq. 45 of [[https://arxiv.org/pdf/1908.11258.pdf|Camelio et al., 2019]]):  +
- +
-{{ASWNS_EOS_1.png|EOS1}} +
- +
-with the thermal barotropic law  (Eq. 45 of [[https://arxiv.org/pdf/1908.11258.pdf|Camelio et al., 2019]]) +
- +
-{{ASWNS_EOS_2.png|EOS2}} +
- +
-and the rotational barotropic law (Eq. 24 of [[https://arxiv.org/pdf/1908.11258.pdf|Camelio et al., 2019]]) +
- +
-{{ASWNS_EOS_3.png|EOS3}} +
- +
-with  (Eq. 38 of [[https://arxiv.org/pdf/1908.11258.pdf|Camelio et al., 2019]]) +
- +
-{{ASWNS_EOS_4.png|EOS4}} +
- +
-=== A first Test ===  +
- +
-After following the outlined [[installation_ASWNS|installation guide]], you can run a first test configuration  +
-  ./kepler.x +
- +
-This will prompt an output in which you see the computation of a sequence of TOV stars, e.g.,  +
-  TOV: cycle=           1 surf=        1011 M=   1.9273597635660831      x=   1.0000000000000000      dx=   1.0000000000000000 +
-  TOV: cycle=           2 surf=         504 M=   1.9290154365593117      x=   2.0000000000000000      dx= -0.11245266184992331 +
-  TOV: cycle=           3 surf=         535 M=   1.9293689630752393      x=   1.8875473381500767      dx= -0.15463603290380235 +
-  TOV: cycle=           4 surf=         583 M=   1.9290878086382708      x=   1.7329113052462743      dx=   2.8155619686886402E-002 +
-  ... +
- +
-followed by the computation of the rotating configuration +
-   >    1: max|hden - old hden| = 0.8462E-04 +
-   >    2: max|hden - old hden| = 0.1179E-04 +
-   >    3: max|hden - old hden| = 0.1272E-04 +
-   >    4: max|hden - old hden| = 0.1680E-04 +
-   ... +
- +
-Once in a while, when the required tolerance is met, you see the final output: +
-  ## find_kep: iteration=            1 +
-   gravitivational mass =    1.9406076078197565      +
-   rest mass            =    2.2703990441460347      +
-   total entropy        =    0.0000000000000000      +
-   angular momentum     =   0.53421095941810259      +
-   equatorial radius    =    5.7849999999999211       =    8.5422992991762108       km +
-   radii ratio          =   0.98271391529818508      +
-   equatorial Omega     =    1.0000000000000000E-002 +
-   keplerian Omega      =    6.2028428506061051E-002 +
-   disk mass            =    0.0000000000000000      +
-   central rho          =    1.7355999999999999E-003 +
-   axial Omega          =    1.0000000000000000E-002 +
-   error flag           =            0 +
- +
-This was simply the first step of the iteration and you see that the code is continuously increasing the mass and tries to find the maximum mass that you can reach at the Kepler limit. For this dummy example, you should arrive at:  +
- +
- +
-This computation can take a while (if you don't change the input parameters), so be patient. +
  
  
  
Last modified: le 2022/08/16 13:06

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