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相关论文: Promise of Future Searches for Cosmic Topology

200 篇论文

If the universe is finite and smaller than the distance to the surface of last scatter, then the signature of the topology of the universe is writ on the microwave background sky. Previous efforts to search for this topology have focused on…

广义相对论与量子宇宙学 · 物理学 2016-02-09 Neil J. Cornish , David N. Spergel , Glenn D. Starkman

If the universe is finite and smaller than the distance to the surface of last scatter, then the signature of the topology of the universe is writ large on the microwave background sky. We show that the microwave background will be…

天体物理学 · 物理学 2009-10-30 Neil Cornish , David Spergel , Glenn Starkman

We present an update to the search for a non-trivial topology of the universe by searching for matching circle pairs in the cosmic microwave background using the WMAP 7 year data release. We extend the exisiting bounds to encompass a wider…

宇宙学与河外天体物理 · 物理学 2013-05-30 Pascal M. Vaudrevange , Glenn D. Starkman , Neil J. Cornish , David N. Spergel

The first year data from the Wilkinson Microwave Anisotropy Probe are used to place stringent constraints on the topology of the Universe. We search for pairs of circles on the sky with similar temperature patterns along each circle. We…

天体物理学 · 物理学 2009-11-10 Neil J. Cornish , David N. Spergel , Glenn D. Starkman , Eiichiro Komatsu

The Einstein field equations of general relativity constrain the local curvature at every point in spacetime, but say nothing about the global topology of the Universe. Cosmic microwave background anisotropies have proven to be the most…

Whether we live in a spatially finite universe, and what its shape and size may be, are among the fundamental long-standing questions in cosmology. These questions of topological nature have become particularly topical, given the wealth of…

天体物理学 · 物理学 2009-11-11 M. J. Reboucas

Multiply connected space sections of the universe on a scale smaller than the horizon size can leave an imprint on cosmic microwave background polarization maps, in such a way that the so-called ``circles-in-the-sky'' method can be used to…

天体物理学 · 物理学 2007-05-23 Alain Riazuelo , Samuel Caillerie , Marc Lachièze-Rey , Roland Lehoucq , Jean-Pierre Luminet

The standard method for observationally confirming the existence of a predicted finite topology of the universe involves searching for the repetition of the same finite or extended source in different directions. However, serious problems…

天体物理学 · 物理学 2007-05-23 Reuven Opher

Observations of microwave background fluctuations can yield information not only about the geometry of the universe, but potentially about the topology of the universe. If the universe is negatively curved, then the characteristic scale for…

天体物理学 · 物理学 2009-10-30 Neil J. Cornish , David N. Spergel , Glenn D. Starkman

The Cosmic Microwave Background provides our most ancient image of the Universe and our best tool for studying its early evolution. Theories of high energy physics predict the formation of various types of topological defects in the very…

天体物理学 · 物理学 2011-09-29 M. Cruz , N. Turok , P. Vielva , E. Martinez-Gonzalez , M. Hobson

While the topology of the Universe is at present not specified by any known fundamental theory, it may in principle be determined through observations. In particular, a non-trivial topology will generate pairs of matching circles of…

天体物理学 · 物理学 2010-04-21 B. Mota , M. J. Reboucas , R. Tavakol

The recent high-quality measurements of the Cosmic Microwave Background anisotropies have presented cosmologists with the possibility of studying the large scale properties of our universe with unprecedented precision. Here I review the…

高能物理 - 唯象学 · 物理学 2007-05-23 Alessandro Melchiorri

The cosmic microwave background radiation allows us to measure both the geometry and topology of the universe. It has been argued that the COBE-DMR data already rule out models that are multiply connected on scales smaller than the particle…

天体物理学 · 物理学 2009-10-31 Neil J. Cornish , David N. Spergel

We impose constraints on the topology of the Universe determined from a search for matched circles in the temperature anisotropy patterns of the 7-year WMAP data. We pay special attention to the sensitivity of the method to residual…

宇宙学与河外天体物理 · 物理学 2018-02-07 P. Bielewicz , A. J. Banday

The standard cosmological model does not determine the spatial topology of the universe. This article revisits the signature of a non-trivial topology on the properties of the cosmic microwave background anisotropies. We show that the…

宇宙学与河外天体物理 · 物理学 2015-08-19 Ophélia Fabre , Simon Prunet , Jean-Philippe Uzan

If the Universe has the topology of a 3-torus ($T^3$), then it follows from recent data on large-scale temperature fluctuations $\Delta T/T$ of the cosmic microwave background that either the minimal size of the torus is at least of the…

广义相对论与量子宇宙学 · 物理学 2007-05-23 A. A. Starobinsky

An important, and potentially detectable, signature of a non-trivial topology for the universe is the presence of so called circles-in-the-sky in the cosmic microwave background (CMB). Recent searches, confined to antipodal and nearly…

宇宙学与河外天体物理 · 物理学 2010-07-21 B. Mota , M. J. Reboucas , R. Tavakol

[Abridged] In a Universe with a detectable nontrivial spatial topology the last scattering surface contains pairs of matching circles with the same distribution of temperature fluctuations - the so-called circles-in-the-sky. Searches for…

宇宙学与河外天体物理 · 物理学 2010-05-25 B. Mota , M. J. Reboucas , R. Tavakol

Over the last decade, cosmological observations have attained a level of precision which allows for detailed comparison with theoretical predictions. In this paper, we briefly review some studies of the current and prospected constraints…

科普物理 · 物理学 2007-05-23 Monique Signore , Denis Puy

The cosmic microwave background (CMB) is a unique probe of cosmological parameters and conditions. There is a connection between anisotropy in the CMB and the topology of the Universe. Adopting a universe with the topology of a 3-Torus, or…

天体物理学 · 物理学 2009-10-22 Angelica de Oliveira-Costa , George F. Smoot
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