POV-Ray : Newsgroups : povray.off-topic : Numerical approximation of the gravity of a torus : Re: Numerical approximation of the gravity of a torus Server Time
3 Sep 2024 17:16:14 EDT (-0400)
  Re: Numerical approximation of the gravity of a torus  
From: Alain
Date: 10 Mar 2011 13:59:28
Message: <4d791f90$1@news.povray.org>
Le 2011/03/08 11:13, Le_Forgeron a écrit :
> Le 08/03/2011 16:48, Alain a écrit :
>> Gravity is highest at the exterior equator and null at the interior
>> equator.
>
> I would question that second part for a demonstration.
>
> Null at the center, ok.
> Highest on the exterior equator, ok.
> But null at the interior equator, it might depend on major&  minor radius.
>
>

At the interior equator, and anywhere on the disk it define, the gravity 
is null. The mass under you is closer, but the mass over you is larger.

But, you will not notice that as the planet is spining on itself: the 
centrifugal force will keep you on the ground. It will also somewat 
offset the gravity bias.



Alain


Post a reply to this message

Copyright 2003-2023 Persistence of Vision Raytracer Pty. Ltd.