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A curious reality check onto SNIa-based distances
A new A&A paper, arXiv:1203.7132, "The distance to NGC 1316 (Fornax
A): yet another curious case" uses "surface brightness fluctuations" (this is shear, i.e.cosmological twinkling) to obtain the distance to Fornax A which turns out to be 17% greater than derived from 4 SNIae in that galaxy. The paper is state-of-the-art, they derive the distance twice using two independent methods -- a complete review of the state of play is given. It seems there is still a lot of uncertainty in the whole distance modulus schtick. They drill into the 17% difference a bit, but only incrementally and not very satisfactorilly -- slicing bits off because some earlier author said they could. I'd instead look for a single factor causing most of the offset. So if we take the new distance to Fornax A as correct, then SNIa luminosity was 37% brighter for its 4 SNIae. As that is unlikely (because the luminosity is constrained by the model parameters like rise time and stretch), some other assumption needs adjusting. Possibly this impacts the "accelerating expansion" model? Anyway, I thought the 17% variance from the SNIa-derived distance to Fornax A is interesting enough to have called it to the attention of this group, should any have some thoughts on it. cheers all. |
#2
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A curious reality check onto SNIa-based distances
In article , Eric Flesch
writes: A new A&A paper, arXiv:1203.7132, "The distance to NGC 1316 (Fornax A): yet another curious case" uses "surface brightness fluctuations" (this is shear, i.e.cosmological twinkling) to obtain the distance to Fornax A which turns out to be 17% greater than derived from 4 SNIae in that galaxy. The paper is state-of-the-art, they derive the distance twice using two independent methods -- a complete review of the state of play is given. It seems there is still a lot of uncertainty in the whole distance modulus schtick. Even if individual distances have a 17% error, that doesn't mean that all conclusions based on such distances have the same size error. So if we take the new distance to Fornax A as correct, then SNIa luminosity was 37% brighter for its 4 SNIae. As that is unlikely (because the luminosity is constrained by the model parameters like rise time and stretch), some other assumption needs adjusting. Possibly this impacts the "accelerating expansion" model? On the face of it, if the difference is large enough to have such an effect, then I would doubt the scintillation distance, since one can forget the SNIa stuff and still other data point to accelerated expansion. Preliminary Planck results will be announced in a couple of weeks. |
#3
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A curious reality check onto SNIa-based distances
In article , Eric Flesch
writes: A new A&A paper, arXiv:1203.7132, http://arxiv.org/abs/1203.7132 says: There is no record of an article with identifier '1203.7132'. You might instead try to search for papers. Correct is: http://arxiv.org/abs/1302.7132 "The distance to NGC 1316 (Fornax A): yet another curious case" uses "surface brightness fluctuations" (this is shear, i.e.cosmological twinkling) Are you sure it has something to do with shear? And is the twinkling cosmological? Is it even twinkling? Normally, surface-brightness fluctuations in the context of determining a distance to a galaxy refers to the variation in brightness between pixels in a CCD (whereas "twinkling" is usually change in brightness with time). You can read more he http://ned.ipac.caltech.edu/level5/J...Jacoby9_1.html Note that at low redshift, all else being equal, surface brightness is independent of distance: stars are fainter but the area is smaller and the two effects exactly cancel. The point is that the SCATTER in fluctuations DOES depend on distance. (The brightness is related to the luminosity distance and the size to the angular-size distance. Since these are not the same at high redshift, surface brightness actually decreases with the 4th power of the redshift, whatever the cosmological parameters. Surface brightness in a fixed band then goes down with the 5th power of the redshift and signal-to-noise decreases with the 10th power of the redshift, so it is clear why it is difficult to image extended sources at high redshift. However, this is relevant only at high redshift.) |
#4
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A curious reality check onto SNIa-based distances
On Thu, 07 Mar 13, Phillip Helbig wrote:
Correct is: http://arxiv.org/abs/1302.7132 Oops, sorry about that. I wrote: (this is shear, i.e.cosmological twinkling) Normally, surface-brightness fluctuations in the context of determining a distance to a galaxy refers to the variation in brightness between pixels in a CCD... Yoicks, thanks for the kind tutorial & reference on SBF, Phil. You're right, I was misunderstanding what was being measured. The point is that the SCATTER in fluctuations DOES depend on distance. Like they are resolving inhomogeneities as opposed to stars per se. This presupposes that a galaxy twice the size of another would still be the same internally per, say, kpc^3. If it were not so, there could be degeneracy in having to estimate the size of the galaxy in order to deciphre & interpret the SBF. Thanks again, Eric |
#5
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A curious reality check onto SNIa-based distances
In article ,
Phillip Helbig---undress to reply writes: http://arxiv.org/abs/1203.7132 says: Cantiello et al., accepted for publication in A&A. Normally, surface-brightness fluctuations in the context of determining a distance to a galaxy refers to the variation in brightness between pixels in a CCD (whereas "twinkling" is usually change in brightness with time). This is correct. In a nearby galaxy, one pixel will contain on average only a few stars, and random fluctuations in the actual number in different pixels will be large. In a distant galaxy, each pixel will contain many stars, and random fluctuations will be relatively much smaller. Thus the observed size of the fluctuations gives a measure of distance. I think it was John Tonry who first used this technique to measure distances. I had a quick glance at the preprint and notice the following: 1. 21 Mpc is pretty far away for a SBF distance to work. Indeed the quoted systematic uncertainty is 0.14 mag. 2. NGC 1316 (=Fornax A) has lots of patchy dust. If not corrected for, this will make the distance too small. (Dust extinction fluctuations will be mistaken for variations in star numbers.) If over-corrected, the derived distance will be too big. The authors observed a wide range of wavelengths, which should help but isn't a guarantee. 3. The infrared SBF distances, which ought to depend least on dust, give a distance modulus about 0.2 mag smaller than the average, in better agreement with the SN distance. 4. The SBF calibration depends on the stellar population, and as a radio galaxy probably undergoing a collision, NGC 1316 might have a peculiar stellar population. (My first thought, though, is that a peculiar population would likely make the SBF distance come out too small, but maybe I'm missing something.) 5. Only two of the SNe have modern measurements, and one of the two is an unusual fast-declining type that the SN authors (Stritzinger et al. 2010) consider unsuitable for a distance derivation and omit. So the SN distance is mostly based on a single SN, which was located in the dusty inner part of the galaxy. 6. The SN distances themselves disagree, depending on how the analysis is done. Presumably the authors take all the above into account in their uncertainty estimates, but it's too soon to get excited. At most, the distance discrepancy is about 2.3 sigma. That's enough to justify more work but not enough to say all of cosmology is wrong. -- Help keep our newsgroup healthy; please don't feed the trolls. Steve Willner Phone 617-495-7123 Cambridge, MA 02138 USA |
#6
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A curious reality check onto SNIa-based distances
In article , Eric Flesch
writes: The point is that the SCATTER in fluctuations DOES depend on distance. Like they are resolving inhomogeneities as opposed to stars per se. This presupposes that a galaxy twice the size of another would still be the same internally per, say, kpc^3. If it were not so, there could be degeneracy in having to estimate the size of the galaxy in order to deciphre & interpret the SBF. Yes. Basically, it's just Poisson noise. If a pixel has 10,000 stars in it, then the scatter from pixel to pixel (the fluctuations) is 100 stars, or 1% in relative terms. But a galaxy 10 times closer will have 100 times less area per pixel and thus only 100 stars, for a variation of 10, or 10% in relative terms. Thus, the lower the relative difference in brightness from pixel to pixel, the farther away the galaxy. Of course, this assumes that the galaxies are comparable, but I think that is OK since all such distances are at cosmologically low redshift. As to the size effect, keep in mind that a pixel contains many stars but is still a small part of the whole galaxy. It's an interesting idea, but not completely straightforward. |
#7
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A curious reality check onto SNIa-based distances
On 3/7/2013 12:52 PM, Phillip Helbig---undress to reply wrote:
.. Surface brightness in a fixed band then goes down with the 5th power of the redshift and signal-to-noise decreases with the 10th power of the redshift, Doesn't the first part of this statement mean that the energy received by one CCD pixel goes down with the 5th power of the redshift? And if so, why isn't that also the decrease in SNR? (And if not, how do the CCD pixels know that they need to make more noise?!) -- Jos |
#8
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A curious reality check onto SNIa-based distances
In article ,
Phillip Helbig---undress to reply writes: [referring to surface brightness fluctuation distances] Of course, this assumes that the galaxies are comparable, but I think that is OK since all such distances are at cosmologically low redshift. I mentioned population differences as one thing that can throw off SBF distances. The check on that is to derive distances at different wavelengths and see whether they are consistent. (They aren't in the galaxy that started this thread.) Differences in stellar densities, on the other hand, cancel out. Essentially there are two parameters to be determined: the stellar density in the galaxy (stars per cubic parsec) averaged over each line of sight and the distance. There are also two measured parameters: the surface brightness itself and the fluctuations from pixel to pixel. These combine to determine both distance and stellar density. The problem is that signal to noise becomes insufficient at distances not far beyond the Virgo cluster. -- Help keep our newsgroup healthy; please don't feed the trolls. Steve Willner Phone 617-495-7123 Cambridge, MA 02138 USA |
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