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Photon frequency loss over time? |
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| May30-06, 02:10 AM | #1 |
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Photon frequency loss over time?
I remember reading an article many years ago that there was a theory that part of the red-shift we observe from far away galaxy's could be do to a time (or distance) related reduction in frequency of light, in addition to the "doppler" effect. Has this theory ever re-surfaced again (it may have been 10 or more years ago that I read this article)?
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| May30-06, 02:30 AM | #2 |
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Maybe you read about cosmological redshift.
http://curious.astro.cornell.edu/que...php?number=278 |
| May30-06, 03:31 AM | #3 |
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Jeff, what do you imagine those photons give up their energy to? Eventually they must glow, don't you think?
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| May30-06, 03:34 AM | #4 |
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Photon frequency loss over time?It wasn't clear, but I assume the strecthing of the space in universe is due to the decrease in graviational fields as objects move away from each other? |
| May30-06, 01:51 PM | #5 |
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Do you mean the tired light theory as first proposed by fritz Zwicky (1927?).
Photons lose energy as they travel and since E = hf the frequency reduces and wavelength increasesd. They are redshifted. He put it down to gravitational effects. |
| May30-06, 02:05 PM | #6 |
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| May30-06, 02:20 PM | #7 |
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| May30-06, 02:23 PM | #8 |
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| Jun1-06, 09:26 AM | #9 |
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Let me put this another way! Instead of just quoting ‘cosmological tests’ it would help if you stated what they are.
As far as I know, we have the Tolman surface brightness test and supernovae time dilation. Any more? The Tolman surface brightness test was always 'iffy' as it relied on models on how galaxies aged. On nearby galaxies it showed that expanding models were probably nearer the truth than static models. But this was on nearby galaxies (three in the same cluster?) However the HUDF came along and now the tolman test comes out very firmly in favour of a static universe. That leaves us with ‘time dilation.’ Supernovae light curves’ are stretched which agrees with the expanding theory whilst quasar light curves are not stretched – which agrees with the static universe. Since this is the same phenomenon, until such time as anyone can come with a theory that unifies these effects then the jury must remain out. CMB? Didn’t you tell me that the axis of evil is still there on the latest data? If the clumps are aligned about our solar system and galactic plane then even that has a problem. Furthermore, the horizon problem in the CMB is only solved by inflation and that has no experimental verification whatsoever! So we can neglect cosmological tests and the CMB to rule out a static universe – unless you know of any other? |
| Jun1-06, 12:54 PM | #10 |
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| Jun2-06, 12:13 PM | #11 |
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| Jun2-06, 01:33 PM | #12 |
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it would be nice if an actual physicist or student would have metioned that the question is scientifically invalid- since photons have no tau- thus they can't do anything 'over time' to begin with-
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| Jun2-06, 02:16 PM | #13 |
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Observed cosmological red shift is to do with the way the photon is being observed, compared with how it was emitted. A photon is emitted by one atom and absorbed by another much later in the universe's history. Cosmological curvature results in a time dilation between the two, but should not that time dilation affect the mass of the atom as well as the frequency of the photon? i.e. if there is a de Broglie frequency associated with the atom's rest mass. Just a thought. Garth |
| Jun2-06, 02:23 PM | #14 |
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| Jun2-06, 02:51 PM | #15 |
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Eh Up!
Space tiger tells us that Which means that neither knows what they are talking about? |
| Jun2-06, 03:03 PM | #16 |
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Cosmological curvatue is space-time curvature, the present mainstream model is concordant with a spatially flat, or near flat universe. The isotropic and homogeneous space-like foliations appear to have a flat geometry even though they are embedded in a 4D space-time that has curvature. This curvature is represented by the scale function R(t) as well as the (space) curvature constant k. I hope this helps. But I will let SpaceTiger speak for himself. ![]() Garth |
| Jun2-06, 03:54 PM | #17 |
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[tex]L=\epsilon \dot{M}c^2[/tex] The efficiency, [itex]\epsilon[/itex], is not known in general, but has characteristic values of order 0.1 in most black hole accretion theories. The Soltan argument can be used in several ways -- for example, to infer the efficiency of accretion. In the present context, it can be used to support the expansion paradigm. Using a reasonable value for the efficiency, the present-day mass density of black holes is comparable (to within an OOM) to the inferred accreted mass density: Observational Constraints on the Growth of Massive Black Holes |
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