Ok .. done some reading. Found this paper .. I recommend it for those interested in understanding how Chaos Theory may fit into Astrophysical phenomena:
Chaos in Galaxies
It has some excellent words in the Introduction about the relevance of Chaos Theory in galactic astrophysics modelling. I particularly like the following:
Quote:
Chaos is therefore important because it touches to an essential aspect of the scientific activity: to represent faithfully natural phenomena with formal models. At the heart of the scientific process is the determination of the domain of applicability and the limits of models and theories.
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Ok .. so that's hit the nail on the head with me. Where the chaotic processes start and finish is the big issue. There's almost no question that Complexity and Chaos define how structures form in the universe. The big question is … 'Where are the boundaries' ?
This guy, (Daniel Pfenniger), goes on to talk about how the models themselves are subject to chaotic behaviours because of the inherent estimations built into them. The errors made in the initial estimates designed to replicate the real phenomena, themselves can all of a sudden behave chaotically. Perhaps this is why the arms break up in the model, Rob ?
The main areas where Chaos plays a role according to Pfenniger are:
- Newtonian dynamics
- Orbit description.
- Phase space fluid description.
- N-body description.
- The complex physics of baryons
- The dynamics of non-baryonic matter.
(Note the last aspect shows that they incorporate dark matter in the models. This is never questioned, so it seems).
Sensitive Dependence in Galaxy Models are:
- Collisionless Chaos
- N-body Chaos
- Sensitivity to Quantum Physics.
So, at the end of the day, I was probably wildly off in my own assumptions about how these guys go about making their models.
Yep … I was wrong .. this guy Pfenniger
does take it all into consideration .. in far more detail than I gave anyone credit for. Whether or not Robert Grand does, (from the article which I used to start this thread), I have no idea.
There's always more knowledge to gain about a topic, eh ?
Cheers