
#1
Jan2912, 12:02 AM

P: 24

Hi,
I have one question about the expansion of the universe. Say, that there is a part which is that far away that we can't see it any more more because the speed of light is succeded. Wouldn't this mean that those part of the universe has no more influence on us at all? In ohther words: Where do I see this say cutoff in the equations? Best regards, Jens 



#2
Jan2912, 12:48 PM

P: 1,262

You're exactly right.
The parts of the universe which are receding from us faster than the speed of light are called 'causally disconnected' because they will never have any influence on us. In general relativity (i.e. 'the equations'), these regions are outside of our 'lightcone' (which describes the region that is causally connected), and thus never effect us. 



#3
Jan2912, 01:42 PM

Mentor
P: 6,039





#4
Jan2912, 11:37 PM

P: 1,262

Expansion  CosmologyAnd while I somewhat see what you're saying @George, If something is outside the cosmic event horizon, then it will always be outside, by definition. And as distant regions of the universe are receding faster than the event horizon, things are only exiting our future lightcones. No? 



#5
Jan3012, 08:34 AM

Sci Advisor
P: 1,548





#6
Jan3012, 08:45 AM

P: 1,262

Gotcha; thanks.




#7
Feb512, 03:46 PM

P: 24

Thanks for the replies! Would you agree: If there is a cosmological model where the current state of our position is outside the infulence of parts moving > c, outside of any influence, wouldn't this influence the model itself? We are talking about Black "Objects" where normally no information is exchangable. Photons are not able to get outside the event horizon... Gravitons are? Gravitons who have to excist because we make the ART in the lower limit linear? Gravitons which have by definition mass, they are able to "fly around", no matter if there is an event horizon? And this in this in theory which is by definition highly nonlinear?
Thanks, Jens 



#8
Feb612, 02:08 PM

P: 24

Well, normally I should delete my last posting because it is not correct to compare a black hole with the universe. As well as I understand there is a big difference between both, let's say type of event horizon. A black hole is gravitating because no mass dissappears within the event horizon, right? Now, if we analyse the situation for the cosmos for gravitation/gravitons then there is no more link to parts being not in the light cone. For me this clearly shows that the effective mass will shrink. This means naturally an influence on the Friedman equations. From the derivation I would say there is no cutoff in the influence of matter being outside the possible influence. If we accept this cutoff I probably could easily show that there is an acceleration in a(t). This naturally wouldn't explain if we have really something like a(t) ~ exp(t) but at least that [itex]\ddot{a}>0[/itex].
Do I think right or is this completely nonsense? 



#9
Feb612, 02:18 PM

P: 24

PS: If
[itex]\dot{a} \sim a[/itex] we see immediately that it is going [itex]a \sim exp(t)[/itex] which I find natural (without having this calculated, sorr, I shouldn't be that lazy) if we have a linear loss of effective mass. 



#10
Feb712, 03:02 PM

P: 695

Well wouldnt a galaxy from just beyond our observable universe still be causually connected to one just inside our observable universe, which would be causually connected to one closer to us and so on and so on? So in fact the regions beyond our observable universe still play an important part in the behaviour of our observable universe? 



#11
Feb712, 03:21 PM

P: 15,325





#12
Feb712, 03:29 PM

P: 695

Dave, yes, I see that there isnt enough time for it to effect us here, but could we not observe the effects of mass beyond the observable universe on mass just inside our observable universe? Dark Flow was a name I remember related to this but I see some now think that this is flawed.
Does not the behaviour of mass at the edge of our observable universe tell us that there is mass beyond it? Well in an attempt to answer myself I see that the observable universe is: "The comoving distance from Earth to the edge of the observable universe is about 14 billion parsecs (46 billion, or 4.6 × 1010, light years) in any direction. The observable universe is thus a sphere with a diameter of about 29 billion parsecs[15] (93 billion, or 9.3 × 1010, light years)[16]. Assuming that space is roughly flat, this size corresponds to a comoving volume of about 3.5 × 1080 cubic meters. This is equivalent to a volume of about 410 nonillion cubic lightyears (4.1 × 1032 cubic light years)." Of course we can only observe galaxies out to z=8.6 so that probably makes my question meaningless. I am not sure how far away z=8.6 is, but compared to z=1030 for the comoving light, we only see a very small fraction of the matter in the observable universe. 



#13
Feb812, 09:34 AM

P: 695

Using the cosmos calculator to better understand the expansion distances in my previous message:
http://www.uni.edu/morgans/ajjar/Cosmology/cosmos.html For the CMBR: Matter density = 0.272 Cosmological constant = 0.728 Hubble constant = 70.4 Redshift = 1091 age of universe now = 13.75 billion years distance of object now = 45.73 billion light years speed away from us now = 3.29c age of universe then = 0 billion years distance of object then = 40 million light years speed away from us then = 56.75c !!! hubble constant then = 1324924 For the most distant galaxy with z=8.6: Matter density = 0.272 Cosmological constant = 0.728 Hubble constant = 70.4 Redshift = 8.6 age of universe now = 13.75 billion years distance of object now = 30.56 billion light years speed away from us now = 2.2c age of universe then = 0.59 billion years distance of object then = 3.18 billion light years speed away from us then = 3.56c hubble constant then = 1094 So if the above is correct, relative to us, this galaxy is currently not that far away from the current position of the CMBR (well 15 Billion light years), which by definition, the CMBR is the edge of the observable universe. Also interesting that the distance of this galaxy from us then is just 30,000 times the current diameter of our galaxy. A distance of just 30,000 times the diameter of our galaxy is also the distance limit of our Hubble deep field survey, because we can only see the universe as it was then. The most current estimates guess that there are 100 to 200 billion galaxies in the Universe, each of which has hundreds of billions of stars. Is this consistant with the volume available in distance of 30,000 times the diameter of our galaxy? By universe, do they mean one the size of the CMBR observable universe? I just did a very quick calculation and I get an even higher number; a maximum possible number of galaxies = 10^13, however back then it would have been a very tight fit! http://www.universetoday.com/30305/h...theuniverse/ 


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