Exploring the Shape of the Universe: A Fascinating Look at Recent Research

In summary, recent research on the shape of the universe has revealed fascinating insights into its structure and composition. Scientists have used various methods, including studying the cosmic microwave background and observing the distribution of galaxies, to determine that the universe is most likely flat. This supports the theory of inflation, which suggests that the universe underwent a rapid expansion in its early stages. Additionally, researchers have discovered that the universe is made up of approximately 5% ordinary matter, 27% dark matter, and 68% dark energy, providing further clues about the universe's shape and evolution. Future studies and advancements in technology will continue to deepen our understanding of the shape of the universe and its mysteries.
  • #1
Spin_Network
376
0
This recent paper is interesting:http://arxiv.org/abs/physics/0509171

It has some interesting images, and it offers some conceptual thinks.
 
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  • #3
JesseM said:
On the other hand, this paper argues that the WMAP evidence rules out the dodecahedral model:

http://www.arxiv.org/abs/astro-ph/0307282

There is a :N.B. that our results do not rule out the recently proposed dodecahedron model of Luminet, Weeks, Riazuelo, Lehoucq & Uzan, which has a 36 degree twist between matched circles.

If one looks closely in the link you provided?
 
  • #4
Spin_Network said:
There is a :N.B. that our results do not rule out the recently proposed dodecahedron model of Luminet, Weeks, Riazuelo, Lehoucq & Uzan, which has a 36 degree twist between matched circles.

If one looks closely in the link you provided?
Ah, you're right. I found the link to that paper on http://www.mathaware.org/mam/05/shape.of.universe.html, which seemed to say that Luminet and Tegmark had opposing conclusions:
Astronomers have analyzed the WMAP data and they have obtained conflicting results. Jean-Pierre Luminet and his colleagues proposed that the data seemed to best fit a universe that was a spherical space formed by identifying opposite faces of a dodecahedron in a three-dimensional sphere [10]. You can build a dodecahedron, a polyhedron with 12 pentagonal faces, to see that the faces cannot be glued straight across without first using a twist. Other mathematicians and physicists, such as Max Tegmark and his colleagues, assert that the WMAP data in fact rules out a finite universe, and that measurements point to a flat Euclidean space which is infinite [11].
But I guess the person who wrote the page didn't notice that note, or that the N.B. was only added in a later draft.
 
  • #5
I just looked over the actual paper though, and it says:
Our results also rule out other models that predict
back-to-back matched circles. However, they do not rule
out the recently proposed dodecahedron model of [35]:
although this model predicts six pairs of diametrically
opposed circles of radius about 35°, the circles have a 36°
twist relative to their twin images, thereby eluding our
search method. After the original version of this paper
had been submitted, a more thorough analysis by Cornish
and collaborators [36] confirmed our findings and
improved them to rule out this and other twisted backto-
back models as well.

A maximally ambitious six-parameter “everything
bagel” circle search, corresponding to the general case
of arbitrary topologies, is currently being carried out
by Spergel and collaborators, and will be presented in
a forthcoming paper [37]. This should provide decisive
evidence either for or against the small universe hypothesis.
If this circle search confirms our finding that small
universes cannot explain the anomalies, we will be forced
to either dismiss the anomalies as a statistical fluke or to
search for explanations elsewhere, such as modified in-
flation models [21–26]. Even the fluke hypothesis might
ultimately be testable, since it may be possible to improve
the signal-to-noise of the large scale power spectrum
beyond the WMAP cosmic variance limit by employing
cluster polarization [38, 39] or weak gravitational
lensing [40] techniques.
 
  • #6
There is a problem, not generally acknowledged, with the standard model interpretation of the WMAP/BALLOON/COBE data, that of the deficit of the low-l modes. While the standard model can explain this deficit as a statistical "fluke" as there are so few of these modes, the correlation between their positions and local geometry has led to their alignment being called "the axis of evil".
If this "AOE" is explained by local contamination of the data, or by a lensing of the cosmological dipole, then the deficit is made even worse.

Therefore these low-l modes (large angle anisotropies) may indeed be not consistent with the standard LCDM model prediction of a flat or open and therefore infinite universe but rather with a finite universe. Yet the data of l ~50 peak appears also consistent with a flat universe, so how can this be reconciled? By a model in which the universe is flat yet finite, such as the dodecahedron model, or by a conformally flat model.

Is this the reason WMAP2 is so long in being published?

Garth
 
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  • #7
In case it might be helpful in this thread, here is Niel Cornish homepage
http://www.physics.montana.edu/faculty/cornish/
and a sample article
http://arxiv.org/abs/astro-ph/0310233
"Constraining the topology of the universe"
I think he has considered the possibility that the U might have an unexpected topology, but (apologies) I'm a bit vague about this.
 
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  • #8
I agree with Spin. The dodecahedral model has not been ruled out. I was pretty sold on the Cornish explanation until recently. The paper Spin referenced is worth a look. So is this:

W Aurich et al. 2005 CMB anisotropy of the Poincaré dodecahedron
arXiv.org/abs/astro-ph/0412569
 

FAQ: Exploring the Shape of the Universe: A Fascinating Look at Recent Research

1. What is the current understanding of the shape of the universe?

The current understanding of the shape of the universe is that it is flat, or nearly flat, with a very slight curvature. This means that parallel lines will never intersect and the angles of a triangle will always add up to 180 degrees. This understanding is based on observations from various cosmological experiments and data collected from the cosmic microwave background radiation.

2. How do scientists measure the shape of the universe?

Scientists use a variety of techniques to measure the shape of the universe, such as analyzing the cosmic microwave background radiation, studying the distribution of galaxies and their movements, and observing the gravitational lensing of distant objects. These methods allow scientists to calculate the spatial curvature of the universe and determine its overall shape.

3. What are the different possible shapes of the universe?

There are three main possible shapes of the universe: flat, open, and closed. A flat universe has a Euclidean geometry, an open universe has a saddle-like geometry, and a closed universe has a spherical geometry. These shapes are determined by the amount of matter and energy in the universe, which affects its overall curvature.

4. How does the shape of the universe affect its fate?

The shape of the universe plays a crucial role in determining its fate. If the universe is flat, it will continue to expand forever. If it is open, it will also expand forever, but at a faster rate. However, if the universe is closed, it will eventually stop expanding and collapse in on itself in a "Big Crunch." The shape of the universe also affects the amount of dark energy and dark matter present, which can also influence its fate.

5. How has recent research contributed to our understanding of the shape of the universe?

Recent research, such as the data collected from the Planck satellite and the Sloan Digital Sky Survey, has provided more precise measurements and observations of the universe, allowing scientists to refine their understanding of its shape. This research has also led to new theories, such as the concept of an inflationary universe, which may help explain the observed flatness of the universe and its overall shape.

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