Bagian dari seri |
Kosmologi fisik |
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Bentuk alam semesta adalah salah satu pokok pembahasan dalam kosmologi fisik . Berdasarkan pengukuran yang dilakukan oleh Wilkinson Microwave Anisotropy Probe (WMAP), NASA menyatakan bahwa "Kita tahu alam semesta itu datar dengan batas kesalahan 0,4%." [ 1 ] Dalam (FLRW), bentuk alam semesta yang dianggap sesuai dengan data pengamatan adalah bentuk yang datar dan tak terbatas, [ 2 ] sementara model FLRW lain yang cocok dengan data meliputi [ 3 ] [ 4 ] dan . [ 5 ]
Catatan kaki
- ^ http://map.gsfc.nasa.gov/universe/uni_shape.html
- ^ Demianski, Marek; Sánchez, Norma; Parijskij, Yuri N. (2003). "Topology of the universe and the cosmic microwave background radiation" . The Early Universe and the Cosmic Microwave Background: Theory and Observations. Proceedings of the NATO Advanced Study Institute . The early universe and the cosmic microwave background: theory and observations. Springer. 130 : 161. Bibcode : 2003eucm.book..159D . ISBN 1-4020-1800-2 . , Extract of page 161
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^
(2003-10-09). "Dodecahedral space topology as an explanation for weak wide-angle temperature correlations in the cosmic microwave background".
Nature
.
Nature
.
425
(6958): 593–5.
arXiv
:
astro-ph/0310253
. Bibcode : 2003Natur.425..593L . doi : 10.1038/nature01944 . PMID 14534579 .
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^
Roukema, Boudewijn (2008). "A test of the Poincare dodecahedral space topology hypothesis with the WMAP CMB data".
Astronomy and Astrophysics
.
482
(3): 747.
arXiv
:
0801.0006
. Bibcode : 2008A&A...482..747L . doi : 10.1051/0004-6361:20078777 .
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^
Aurich, Ralf (2004). "Hyperbolic Universes with a Horned Topology and the CMB Anisotropy".
Classical and Quantum Gravity
.
21
(21): 4901–4926.
arXiv
:
astro-ph/0403597
. Bibcode : 2004CQGra..21.4901A . doi : 10.1088/0264-9381/21/21/010 .
Pranala luar
- Geometry of the Universe Diarsipkan 2012-01-06 di Wayback Machine .
- A cosmic hall of mirrors Diarsipkan 2012-02-25 di Wayback Machine . – physicsworld (26 September 2005)
- Universe is Finite, "Soccer Ball"-Shaped, Study Hints. Possible wrap-around dodecahedral shape of the universe
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Ralf Aurich; Sven Lustig; Frank Steiner; Holger Then (2004). "Hyperbolic Universes with a Horned Topology and the CMB Anisotropy".
Classical and Quantum Gravity
.
21
(21): 4901–4925.
arXiv
:
astro-ph/0403597
. Bibcode : 2004CQGra..21.4901A . doi : 10.1088/0264-9381/21/21/010 .
- Classification of possible universes in the model.
- Closed hyperbolic universe .
- Grime, James. " π 39 (Pi and the size of the Universe)" . Numberphile . . Diarsipkan dari versi asli tanggal 2015-04-30 . Diakses tanggal 2013-09-25 .