How does the cosmic microwave background (CMB) define a cosmological frame?

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Discussion Overview

The discussion revolves around the role of the cosmic microwave background (CMB) in defining a cosmological frame. Participants explore the implications of the CMB's temperature variations, particularly the dipole anisotropy, and how these relate to the motion of the Earth and the broader universe. The conversation touches on theoretical aspects, observational evidence, and potential challenges to conventional interpretations.

Discussion Character

  • Exploratory
  • Technical explanation
  • Debate/contested

Main Points Raised

  • Some participants explain that the CMB appears roughly the same temperature in all directions, but moving observers will perceive a temperature shift due to the Doppler effect, with hotter temperatures in the direction of motion and cooler temperatures behind.
  • One participant mentions the historical measurement of the CMB dipole by high-altitude observatories and its significance in understanding the motion of the Earth relative to the CMB.
  • There is a suggestion that to achieve a rest frame where the CMB appears isotropic, one must account for the Earth's velocity of approximately 350-370 km/s relative to the CMB.
  • Some participants express skepticism about the circularity of defining a CMB rest frame and then using it to calculate the velocity dipole, questioning whether there might be additional factors influencing the observations.
  • One participant references the Friedmann equation and the Friedmann-Robertson-Walker (FRW) metric as foundational to current cosmological models, suggesting that acceptance of these models is crucial for understanding the CMB's role in defining a cosmological frame.

Areas of Agreement / Disagreement

Participants generally agree on the basic mechanics of how the CMB defines a cosmological frame through temperature variations and the Doppler effect. However, there are competing views regarding the implications of these observations, the validity of the Friedmann model, and the potential for overlooked factors in the analysis.

Contextual Notes

Some limitations in the discussion include the dependence on the definitions of the CMB rest frame and the Friedmann model, as well as unresolved questions about the implications of additional temperature fluctuations beyond the primary dipole effect.

helenwang413
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How to understand that the cosmic microwave background (CMB) can define a cosmological frame?

Cheers!
 
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helenwang413 said:
How to understand that the cosmic microwave background (CMB) can define a cosmological frame?

Cheers!

roughly on average it should look the same temperature in all directions.

if you are moving, then it will look hotter ("blue-er") in the direction ahead of you
and it will look colder ("redder") in the direction behind you.

the hotspot was already found some time ago----I think in the 1980s----by a microwave observatory carried to high altitude by a U2 airplane. they measured the temperature in all directions and they found that it was roughly A TENTH OF A PERCENT warmer in the direction towards the constellation Leo

that is called the CMB "dipole"
so the people with the converted U2 highaltitude "spy" aircraft were able to measure the dipole.
Later with satellite observatory people could measure it more accurately and also find more complicated splotchy variations in the temperature and make maps of the CMB. The splotchy maps they publish usually have the dipole variation already subtracted out---so you don't see it in the maps.

=======================
now that is the basic picture and you may know all that and be asking something more complicated and sophisticated. What would your follow-up question be?

the doppler shift in temperature corresponds to our going roughly at the speed 350 km per second in the direction of Leo. So to calculate a REST FRAME we have to imagine something that is going 350 km per second RELATIVE TO US back in the opposite direction from Leo, to COMPENSATE. If we could be on that train then we would not see any dipole. Then the CMB would look roughly same temperature in all directions.
=======================

Actually the comological rest frame idea is very old. It goes back to BEFORE PEOPLE SAW CMB.
The renowned Edwin Hubble himself saw it. As observed from earth, the Hubble Law has a dipole.
the Hubble law says recessionspeed is proportional to distance
v = Hd
but unless you compensate for Earth's motion, this is not true. the galaxies in the Leo direction are RECEDING MORE SLOWLY than the law says they should because we are "trying to catch up with them" by our own motion relative to the expansion of the universe
and the galaxies in the opposite-from-Leo direction are RECEDING MORE RAPIDLY than the law says because our own motion, relative to the universe, adds to the observed recession velocity.
So to get the Hubble law to work out perfectly one has to compensate and subtract off our velocity vector of 350 km per second.
It is just a small correction compared with most galaxy recession speed so it hardly matters.

Also I am writing from memory, and it might not be 350. It might be 370 or something. But I think it is in the range 350-370 or somewhere around there.
and I say "earth's" motion but really mean a complicated combination of the sun's motion plus a small contribution from the Earth's orbital motion around the sun (which changes thru the year). the main part of that 350 or 370 is the sun's motion relative to CMB, i.e the same as relative to the expansion of the universe.

Now Helen Wang, that is a nice question. Do you have a follow-up question? Does your saying HOW TO UNDERSTAND have a deeper curiosity attached to it?
 
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Yes, the velocity explanation is accepted by most of the researchers. What is the best evidence for that?

Besides, it sounds like, to me, a bit circular argument. You define a CMB rest frame, and then calculate the velocity dipole according to the Doppler effect. What if there is something more in there?
 
helenwang413 said:
Yes, the velocity explanation is accepted by most of the researchers. What is the best evidence for that?

Besides, it sounds like, to me, a bit circular argument. You define a CMB rest frame, and then calculate the velocity dipole according to the Doppler effect. What if there is something more in there?

Indeed there might be something more in there, but it would be very small. Besides the main part of the dipole due to the sun going somewhere, there might be some temperature fluctuation JUST LIKE all the other temperature fluctuation which we see all over the sky. but that other stuff is very small compared to the dipole.

Here is your first question again, because I am trying to understand the underlying thing that you are getting at with your questions. What are you challenging and what do you think might be happening that the conventional analysis overlooks?
helenwang413 said:
How to understand that the cosmic microwave background (CMB) can define a cosmological frame?

Cheers!

Hah! I thought you might have a follow-up.
Your original question was HOW CAN IT DEFINE and that is a human convention thing: how scientists use it to define the cosmological rest frame.

I think I answered that enough. Yes?

Now I think you are saying CONVINCE ME THAT THIS DEFINITION IS VALID!

Do you know the Friedmann equation that cosmologists ordinarily use to model the universe?

the solution to this equation is the FRW metric. (Friedmann Robertson Walker metric).

this model of cosmology, that they use, has an obvious rest frame, and it has expansion------in the sense that the distance between two points which are at rest is always increasing.

The Friedmann model is just a simplified version of the Einstein equation of General Relativity----simplifed enough to get a solution. so basically (in the simplified case---"homogeneous and isotropic") it is that the Einstein equation of GR tells us to expect a rest frame and to expect this kind of expansion.

so I would first ask you a question. IS THE FRIEDMANN MODEL ALL RIGHT WITH YOU? Or do you challenge the Friedmann model and do you challenge General Relativity as a good theory of spacetime geometry and gravity?

I think that is the important issue to settle. the Friedmann equation is the basis of the current consensus model called "Lamda-CDM" which is just one particular version of the Friedmann model and the FRW metric.
We don't have to get into particulars about it. If you are OK with Gen Rel that means you are probably OK with the Friedmann model in general. And then the CMB rest frame and stuff like that are easy consequences.

But if you don't like Gen Rel and don't accept the Friedmann model then it all gets a lot harder. Maybe I should think about your question some. Or perhaps you will discuss your questions some more and elaborate.
 
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