Redshift Mechanisms and Supernova Lightcurves

In summary: BTW, how do you account for the CMB?This is a summary of the conversation between two individuals discussing alternative explanations for the redshift of galaxies. One individual refers to a webpage by Ned Wright which states that alternative explanations would not be consistent with the z-dependence of supernova lightcurves. However, this assertion is not substantiated and any wavelength independent redshift mechanism should result in a change in the supernova lightcurves. Another individual, Thomas2, suggests that the redshift of galaxies is caused by a small scale electric field due to intergalactic plasma. This idea would leave a lot of unexplained phenomena. They also mention a theory by Savov which suggests that the expansion of the ageing light photon creates red
  • #1
Thomas2
118
0
I came across Ned Wright's webpage
http://www.astro.ucla.edu/~wright/tiredlit.htm which states that
alternative explanations for the redshift of galaxies would not be
consistent with the z-dependence of supernova lightcurves. However,
this assertion is not further substantiated and as far as I can see
any wavelength independent redshift mechanism should indeed result in
the change of the supernova lightcurves:

Consider a sinusoidal lightwave modulated by a lightcurve L(t), i.e.
E(f,t)=E0*sin(f*t)*L(t) .
By expanding L(t) into a Fourier Integral i.e.
L(t)= Int[dF*cos(F*t)*a(F)]
and drawing the sine function under the integral one gets
E(f,t)=E0* Int[dF*sin(f*t)*cos(F*t)*a(F)].
Using the addition theorems for trigonometric functions, this is
equivalent to (apart from a constant factor)
E(f,t)=E0* Int[dF*(sin((f+F)*t) + sin((f-F)*t)*a(F)].
Applying now a redshift factor (1+z) changes the frequencies to
(f+F)/(1+z) and (f-F)/(1+z), i.e. the signal becomes
E(f,t,z)=E0* Int[dF*(sin((f+F)/(1+z)*t) + sin((f-F)/(1+z)*t) *a(F)],
and by reversing the addition theorem and taking the sine- function
out of the integral again
E(f,t,z)=E0* Int[dF*sin(f/(1+z)*t)*cos(F/(1+z)*t)*a(F)] =
= E0*sin(f/(1+z)*t)* Int[dF*cos(F/(1+z)*t)*a(F)] =
= E0*sin(f/(1+z)*t)*L(t/(1+z)).
This means that not only is the wave frequency redshifted but also the
light curve broadened.


For anyone intererested, I have myself suggested that the redshift of
galaxies is in fact caused by the small scale electric field due to
the intergalactic plasma (a kind of counter-part to the Faraday
-rotation in a magnetic field) (for more details see
http://www.plasmaphysics.org.uk/research/#A11).
 
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  • #2
very good read
 
  • #3
Thomas2, from his webpage (my emphasis): In fact, the Hubble law appears to be based on rather limited data sets, and in particular has not been examined for its strict validity throughout the whole of the electromagnetic spectrum (in fact, it is known that the redshift factor for certain spectral lines from the same object differs by up to 10% even within the visible part of the spectrum itself).
Evidence?
same quote: In fact, the Hubble law appears to be based on rather limited data sets *SNIP
Since there are well over 100k reliable galactic redshifts (2dF alone has >200k), I can only assume Thomas2 is referring to independent distance determinations. The best data are from the http://arxiv.org/PS_cache/astro-ph/pdf/0012/0012376.pdf , which used Cepheids to determine distances to 23 galaxies. Other data are from the Tully-Fisher relation, the fundamental plane of elliptical galaxies, Type Ia supernovae, and gravitational lenses (all but the last are discussed in the Freedman et al paper, linked above).

While alternative explanations are always welcome, Thomas2's idea would leave a very great deal of 'unexplaining' to do.

[Note to Phobos: this is, IMHO, a quintessential Theory Development thread]
 
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  • #4
Thomas2,

You should doubt everything that allows a singularity in its beginning. And that is where the standard interpretation of redshift leads us. What if light ages and expands on its way from the distant galaxies, as shown in Savov's theory of interaction.
 
  • #5
The expansion interpretation of redshifts does not necessarily lead to a singularity or does it necessarily lead to a temporal beginning
 
  • #6
The expansion of the ageing light photon creates redshift. This expansion is similar to that of the much larger sources of interaction, which depending on their size create what we observe as space, time, cosmic bodies, etc. and then describe in the models of the universe [1].

There is no such thing as tempral beginning. Simply the all-building souces of interaction appear in different sizes to create what we see as space, time and everything else [1].

Savov, E., Theory of Interaction, Geones Books, 2002.
 
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  • #7
Moving this topic to the Theory Development forum.
 
  • #8
Originally posted by clicky
The expansion of the ageing light photon creates redshift. This expansion is similar to that of the much larger sources of interaction, which depending on their size create what we observe as space, time, cosmic bodies, etc. and then describe in the models of the universe [1].

There is no such thing as tempral beginning. Simply the all-building souces of interaction appear in different sizes to create what we see as space, time and everything else [1].

Savov, E., Theory of Interaction, Geones Books, 2002.
Can you give a link to a peer-reviewed paper?

If not, how about some equations which link 'the ageing light photon' with redshift?

In Savov's idea, what is the CMB? How to account for its angular power spectrum?

Can Savov predict the (rest) mass(es) of the neutrino(s)? How about the Higgs? the lightest supersymmetric particle?
 
  • #9
Thomas2 wrote: This means that not only is the wave frequency redshifted but also the light curve broadened.
Data which supports your prediction? You may wish to use that published in one or more of the large redshift surveys, and the high-z supernova searches.

BTW, how do you account for the CMB?
 
  • #10
Nereid said:
Data which supports your prediction? You may wish to use that published in one or more of the large redshift surveys, and the high-z supernova searches.
This is not my prediction but what is claimed to be observed by cosmologists (see http://www.astro.ucla.edu/~wright/tiredlit.htm ). They claim that the observations could only be reproduced by the Big Bang model, which is clearly incorrect as the purely mathematical argument in my opening post shows. For a further discussion on this issue see the Google's sci.astro.research newsgroup in which Ned Wright's further arguments are clearly invalidated.
 
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Related to Redshift Mechanisms and Supernova Lightcurves

1. What is redshift and how does it occur?

Redshift is a phenomenon in astrophysics where the wavelength of electromagnetic radiation appears longer (shifted towards the red end of the spectrum) than it actually is. This occurs because the source of the radiation is moving away from the observer, causing the waves to stretch out.

2. What are the different mechanisms that can cause redshift?

There are two main mechanisms that can cause redshift: the Doppler effect and cosmological redshift. The Doppler effect is the apparent change in wavelength of electromagnetic radiation due to the relative motion between the source and the observer. Cosmological redshift is the result of the expansion of the universe, causing the space between objects to stretch and the light from distant objects to appear redshifted.

3. How do redshift mechanisms affect the observed lightcurves of supernovae?

The redshift mechanisms can affect the observed lightcurves of supernovae in two ways. First, the Doppler effect can cause the light from the supernova to appear stretched out, making it appear dimmer and longer in duration. Second, cosmological redshift can cause the light from distant supernovae to appear more redshifted, making them appear fainter and farther away than they actually are.

4. Can redshift be used to measure the distance of supernovae?

Yes, redshift can be used to measure the distance of supernovae. By measuring the redshift of the light from a supernova, scientists can determine its velocity and use this information to calculate its distance from Earth. This is known as the Hubble's law, which states that the farther away an object is, the faster it appears to be moving away from us.

5. How does the redshift of supernovae help us understand the expansion of the universe?

The redshift of supernovae is one of the key pieces of evidence that led to the discovery of the accelerating expansion of the universe. By studying the redshift of light from distant supernovae, scientists were able to determine that the expansion of the universe is not slowing down as previously thought, but instead is accelerating. This discovery has greatly advanced our understanding of the universe and its evolution.

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