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12-05-2010, 08:13 PM
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Inflatory Theory question
I remember reading somewhere that some models of the Inflatory period just after the Big Bang, include the merging of higher dimensions with spacetime to form a single unit; so as temperatures get hotter, dimensions merge into one singular entity.
Now, Einstein said that dimensions are not really there, that dimensions are not a vessel in which the universe resides, but that energy and matter are simply spatially and temporally separated from each other.
So, if we could run the Big Bang in reverse, wouldn’t everything be Lorentz Contracted, both in direction traveling to the origin and perpendicular because of the convergence of matter, so that all frames of reference ultimately contract into dimensionless points?
If that’s true, couldn’t Inflation be akin to a negative effect (a condensation process, a photo negative effect if you like) of a Lorentz Contraction from higher energies to lower energies?
If so, then there is no singular point from which the Big Bang originates, and that all points within the universe simply emerge out of the Planck energy (quantized units) to become Einstein’s “spatially and temporally separated” matter. I could only describe the effect being something like reducing the transparency of a graphic image until it becomes a solid image; the translucency diminishes during the Inflatory [emergence] period and as the matter of the universe reduces down from 'c' while diverging.
If the universe does not come from a single point, then the energy distribution can be uniform and we do not really need the Inflatory Theory model after all.
So in this suggestion, energy/matter emerged from the Planck level at 'c' with almost uniform distribution, and as the spatial and temporal separation increased over time, the speed and energies correspondingly decrease, finally becoming our old and cold universe with the uniform distribution of background radiation as we observe.
In this way, the grittiness of the universe (Planck scalces) is preserved. There still is a question of what came before the Big Bang and/or the emergence idea I've just thrown out there, but that's widely accepted as a mystery anyway.
Awaiting incoming missiles!
Last edited by Nesti; 12-05-2010 at 08:31 PM.
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13-05-2010, 02:04 PM
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Ha, nice thought experiment Mark... I'll respectfully bow out now.
"I have always believed that astrophysics should be the extrapolation of laboratory physics, that we must begin from the present universe and work our way backward to progressively more remote and uncertain epochs."
Hannes Alfven
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14-05-2010, 11:23 AM
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Quote:
Originally Posted by Nesti
I remember reading somewhere that some models of the Inflatory period just after the Big Bang, include the merging of higher dimensions with spacetime to form a single unit; so as temperatures get hotter, dimensions merge into one singular entity.
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I've never heard of this definition of inflation before.
Inflation is the metric expansion of space-time, except it happened a lot faster when compared to the metric expansion of the Universe.
Metric expansion is defined as the scale of the Universe changing. Each point in space-time is fixed while the scale increases.
Quote:
So, if we could run the Big Bang in reverse, wouldn’t everything be Lorentz Contracted, both in direction traveling to the origin and perpendicular because of the convergence of matter, so that all frames of reference ultimately contract into dimensionless points?
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Lorentz contraction is a property of SR for objects travelling in space-time. Here it is space time itself that is changing.
In the Universe's frame of reference (Robertson-Walker space), an object is being carried along by the Hubble flow, it's not moving in space-time, hence Lorentz contraction doesn't occur.
In the observer's frame of reference for any point in the Universe, lorentz contraction will not be observed either as any object approaching the observer will be in the same direction as the observer's line of sight.
Regards
Steven
Last edited by sjastro; 14-05-2010 at 11:48 AM.
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14-05-2010, 04:14 PM
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If it is metric, how all this tally with observed time dilation on distant objects (for example, very far away Supernovae.. their observed light curves are slower)?
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14-05-2010, 06:26 PM
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Quote:
Originally Posted by bojan
If it is metric, how all this tally with observed time dilation on distant objects (for example, very far away Supernovae.. their observed light curves are slower)?
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You have two frames of reference. In the Universe frame of reference, objects (not gravitationally bound) are at fixed points while space-time undergoes metric expansion.
Then there is the observers frame of reference. A distant galaxy moving under metric expansion will appear to move way from the observer.
An observer will be able to measure time dilation of a supernova light curve, which like the recession velocity of a distant galaxy is a function of cosmological redshift. This the key point to metric expansion.
For objects moving away in space which are not too distant, time dilation is a function of the velocity of the object and independent of cosmological redshift.
Regards
Steven
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14-05-2010, 10:34 PM
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How can you differentiate between a doppler red shift and a cosmological red shift or, as distances get further, a combination of the two? Use of standard candles such as type Ia supernovae depends on them performing the same way back into the early Universe. Galaxies can vary enormously in both size and surface brightness and nearby galaxies will have older stars than those further away, so just how reliable is any distance measurement back into the early Universe? Seems like a lot of assumed generalizations.
Regards, Rob.
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15-05-2010, 12:16 AM
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Quote:
Originally Posted by sjastro
You have two frames of reference. In the Universe frame of reference, objects (not gravitationally bound) are at fixed points while space-time undergoes metric expansion.
Then there is the observers frame of reference. A distant galaxy moving under metric expansion will appear to move way from the observer.
An observer will be able to measure time dilation of a supernova light curve, which like the recession velocity of a distant galaxy is a function of cosmological redshift. This the key point to metric expansion.
For objects moving away in space which are not too distant, time dilation is a function of the velocity of the object and independent of cosmological redshift.
Regards
Steven
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If I've got that right, that means there's sort of a dual reality being formed, where all points (all reference frames) within the universe retain laws (doppler effects), and a global reference frame which does not retain the laws (so cannot exist as part of physical spacetime)...this would mean that a Metric Tensor or Metric Inflation, does not have any real [physical] property at all, it can only be a mathematical expression of what's occurring...which would then indicate to me that a gravity wave is also just a dynamic mathematical change within the metric at any given point in spacetime. If that's the case, then a Metric can only effect spacetime, as it is not a physical part of spacetime.
I wonder if this was the type of issue which indicated to Einstein that he needed to abolish his universal frame of reference (fixed background structure) after using it to put together SR. From then-on he always worked with "no fixed background structure" in his TOE work.
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15-05-2010, 01:25 AM
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Quote:
Originally Posted by Robh
How can you differentiate between a doppler red shift and a cosmological red shift or, as distances get further, a combination of the two? Use of standard candles such as type Ia supernovae depends on them performing the same way back into the early Universe. Galaxies can vary enormously in both size and surface brightness and nearby galaxies will have older stars than those further away, so just how reliable is any distance measurement back into the early Universe? Seems like a lot of assumed generalizations.
Regards, Rob.
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A Doppler redshift is a function of the velocity of an object in space relative to the observer. If there was only Doppler redshift then we wouldn't be able to explain the isotropic nature of the Universe. For example redshift surveys of distant galaxies produce the same distribution irrespective of the direction of observation.
This is explained through cosmological redshift caused by metric expansion. Since expansion is scale related every object that is not gravitationally bound is moving away from every other object.
Gravitationally bound galaxy clusters produce a higher Doppler component for the individual galaxies due to motion in space. However since the cosmological component of redshift increases with distance, the contribution of the Doppler effect becomes progressively smaller as the cluster is more distant.
A type Ia supernova follows a common recipe, a white dwarf in a binary star system captures matter from a companion star. When the mass of the white dwarf exceeds 1.4 solar masses it explodes due to carbon fusion. There is no reason to doubt the constancy of the mechanism over time.
Regards
Steven
Last edited by sjastro; 15-05-2010 at 01:44 AM.
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15-05-2010, 10:03 AM
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Quote:
Originally Posted by Nesti
If I've got that right, that means there's sort of a dual reality being formed, where all points (all reference frames) within the universe retain laws (doppler effects), and a global reference frame which does not retain the laws (so cannot exist as part of physical spacetime)...this would mean that a Metric Tensor or Metric Inflation, does not have any real [physical] property at all, it can only be a mathematical expression of what's occurring...which would then indicate to me that a gravity wave is also just a dynamic mathematical change within the metric at any given point in spacetime. If that's the case, then a Metric can only effect spacetime, as it is not a physical part of spacetime.
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Metric expansion is a real effect. When a photon is viewed as a wave rather than a particle, metric expansion causes the wave to stretch out.
The result is that the spectal lines of distant objects are displaced to the red end of the spectrum.
Cosmology only describes what is happening through mathematical modelling. (eg the FLRW metric http://en.wikipedia.org/wiki/Friedma...3Walker_metric)
The proposed mechanism for the large metric expansion during the inflation stage for example is based on Quantum Field Theory.
http://en.wikipedia.org/wiki/Vacuum_decay
Regards
Steven
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15-05-2010, 07:25 PM
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Quote:
Originally Posted by sjastro
a particle, metric expansion causes the wave to stretch out.
The result is that the spectal lines of distant objects are displaced to the red end of the spectrum.
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That makes sense.
Redshift means we observe lower frequency of incoming light - however also everything else must slow down (supernova light curve decay rate). Does this slowing down correspond in amount to calculated time dilation? Or there is (much) more to the whole story?
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15-05-2010, 11:35 PM
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Quote:
Originally Posted by bojan
That makes sense.
Redshift means we observe lower frequency of incoming light - however also everything else must slow down (supernova light curve decay rate). Does this slowing down correspond in amount to calculated time dilation? Or there is (much) more to the whole story?
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Time dilation relates to a broadening of the light curves (absolute magnitude vs time plot) and is related to redshift. The light curve of a supernova will be broader for a given redshift when compared to the light curve in the supernova's frame of reference at redshift z=0.
When a photon is emitted from the supernova it takes time t to reach us. The Universe metrically expands a certain amount during this interval. Each successive photon takes a longer time to reach us due to the expansion. The higher the redshift, the greater the expansion, the greater the time dilation.
Regards
Steven
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16-05-2010, 07:14 AM
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Yes, I understand this mechanism.
However, my question was actually, are the time dilation due to apparent velocities (using Lorentz's transformations) and redshift of the same distant object the same?
Sorry, it just I am lazy to calculate those myself and maybe someone checked those numbers already :-)
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16-05-2010, 12:27 PM
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Quote:
Originally Posted by bojan
Yes, I understand this mechanism.
However, my question was actually, are the time dilation due to apparent velocities (using Lorentz's transformations) and redshift of the same distant object the same?
Sorry, it just I am lazy to calculate those myself and maybe someone checked those numbers already :-)
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The Lorentz transformation won't work as it only applicable if the recession velocity is constant.
The recession velocity for an expanding metric increases as the distance between the observer and object increases.
Regards
Steven
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21-05-2010, 08:54 AM
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If the universe did not emerge from a single point or singularity, then how would you explain the current expansion that we observe. On the very big scales gravity is the dominating force, if the universe just poped out of thin air as you suggest then woulden't we see a contraction of the universe cause by the gravitational force bringing matter together?
Actually who am i to say that time is not going in the opposite direction, and that we don't live our lives in reverse?
mmm i just confused myself.
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23-05-2010, 09:19 PM
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Quote:
Originally Posted by sjastro
The Lorentz transformation won't work as it only applicable if the recession velocity is constant.
The recessional velocity for an expanding metric increases as the distance between the observer and object increases.
Regards
Steven
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Are you sure lorentz transformations do not apply here. I understand your line of thought in being careful to preclude special relativity where there is acceleration and/or gravity involved. However, the recessional velocities due to the expansion of the universe is not due to motion through space (there's no inertia - stop space expanding and one would not expect the bodies to keep moving - also superluminal velocities are not forbidden). The recessional velocities are a result of distant galaxies comoving with space.
I just found this
http://www.mso.anu.edu.au/~charley/papers/DavisLineweaver04.pdf
(Do a search on "expanding confusion" and you'll find more material.)
Which looks pertinant - I've read material by both Davis and Lineweaver before on this subject area and its always been rewarding. I Can't recall if I've read this particular paper before but it covers the same ground.
Just my two cents (they're Euro cents so thats even less now...)
Mark
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24-05-2010, 10:04 AM
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Quote:
Originally Posted by mjc
Are you sure lorentz transformations do not apply here. I understand your line of thought in being careful to preclude special relativity where there is acceleration and/or gravity involved. However, the recessional velocities due to the expansion of the universe is not due to motion through space (there's no inertia - stop space expanding and one would not expect the bodies to keep moving - also superluminal velocities are not forbidden). The recessional velocities are a result of distant galaxies comoving with space.
I just found this
http://www.mso.anu.edu.au/~charley/papers/DavisLineweaver04.pdf
(Do a search on "expanding confusion" and you'll find more material.)
Which looks pertinant - I've read material by both Davis and Lineweaver before on this subject area and its always been rewarding. I Can't recall if I've read this particular paper before but it covers the same ground.
Just my two cents (they're Euro cents so thats even less now...)
Mark
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Hello Mark,
The point I was making is that a SR Lorentz transformation cannot be used for a comoving coordinate system. For a Lorentz transformation to be applicable, one would need to convert the comoving system into the observer's local coordinates.
To do this the distance between the observer and object needs to be broken into small intervals, such that each interval is small enough for metric expansion to be negligible in each interval.
Then apply the Lorentz tranformation to each interval, and sum the time dilation for each interval.
Therefore in a metrically expanding Universe the Lorentz tranformation is multlplied by a scale factor.
Experimentally it is impossible to measure the time dilation using this method as one would require "clocks" in each interval.
Regards
Steven
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24-05-2010, 10:28 AM
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No More Infinities
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Maybe not impossible, Steven, just very difficult. The biggest difficulty is not so much having clocks in every interval, it's how you're going to measure the time difference for each one, whilst taking into account the transition of the moving object from one interval to the other. The impossibility would come in its impracticality.
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24-05-2010, 11:02 AM
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Given our current level of technology it's impossible.........
Regards
Steven
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24-05-2010, 11:11 AM
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No More Infinities
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Quote:
Originally Posted by sjastro
Given our current level of technology it's impossible.........
Regards
Steven
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To do it literally, yes.
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24-05-2010, 11:15 AM
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Quote:
Originally Posted by renormalised
To do it literally, yes.
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I am sure the specific experiment can be designed, or some side effect can be figured out that would show if this is true or not.
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