On the Validity of the Cosmic No-hair Conjecture in some Conformal-violating Maxwell Models

On the Validity of the Cosmic No-hair Conjecture in some Conformal-violating Maxwell Models

We will present main results of our recent investigations on the validity of the cosmic no-hair conjecture proposed by Hawking and his colleagues in some conformal-violating Maxwell models, in which a scalar field or its kinetic term is non-trivially coupled to the electromagnetic field. In particul...

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Main Author: Do, Quoc Tuan
Other Authors: VNU Journal of Science: Mathematics – Physics
Format: Article
Language:English
Published: H. : ĐHQGHN 2019
Subjects:
Cosmic no-hair conjecture
Cosmic inflation
Bianchi type I space time
Maxwell theory
Online Access:http://repository.vnu.edu.vn/handle/VNU_123/64746
https//doi.org/ 10.25073/2588-1124/vnumap.4337
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Institution: Vietnam National University, Hanoi
Language: English
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spelling oai:112.137.131.14:VNU_123-647462019-06-27T04:25:43Z On the Validity of the Cosmic No-hair Conjecture in some Conformal-violating Maxwell Models Do, Quoc Tuan VNU Journal of Science: Mathematics – Physics Cosmic no-hair conjecture Cosmic inflation Bianchi type I space time Maxwell theory We will present main results of our recent investigations on the validity of the cosmic no-hair conjecture proposed by Hawking and his colleagues in some conformal-violating Maxwell models, in which a scalar field or its kinetic term is non-trivially coupled to the electromagnetic field. In particular, we will show that the studied models really admit the Bianchi type I metrics, which are homogeneous but anisotropic space time, as their stable cosmological solutions. Hence, these models turn out to be counterexamples to the cosmic no-hair conjecture 2019-06-27T04:25:43Z 2019-06-27T04:25:43Z 2019 Article Do, Q. T. (2019). On the Validity of the Cosmic No-hair Conjecture in some Conformal-violating Maxwell Models . VNU Journal of Science: Mathematics – Physics, Vol. 35, No. 2 (2019) 1-12 2588-1124 http://repository.vnu.edu.vn/handle/VNU_123/64746 https//doi.org/ 10.25073/2588-1124/vnumap.4337 en Vol 35;No 2 application/pdf H. : ĐHQGHN
institution Vietnam National University, Hanoi
building VNU Library & Information Center
country Vietnam
collection VNU Digital Repository
language English
topic Cosmic no-hair conjecture
Cosmic inflation
Bianchi type I space time
Maxwell theory
spellingShingle Cosmic no-hair conjecture
Cosmic inflation
Bianchi type I space time
Maxwell theory
Do, Quoc Tuan
On the Validity of the Cosmic No-hair Conjecture in some Conformal-violating Maxwell Models
description We will present main results of our recent investigations on the validity of the cosmic no-hair conjecture proposed by Hawking and his colleagues in some conformal-violating Maxwell models, in which a scalar field or its kinetic term is non-trivially coupled to the electromagnetic field. In particular, we will show that the studied models really admit the Bianchi type I metrics, which are homogeneous but anisotropic space time, as their stable cosmological solutions. Hence, these models turn out to be counterexamples to the cosmic no-hair conjecture
author2 VNU Journal of Science: Mathematics – Physics
author_facet VNU Journal of Science: Mathematics – Physics
Do, Quoc Tuan
format Article
author Do, Quoc Tuan
author_sort Do, Quoc Tuan
title On the Validity of the Cosmic No-hair Conjecture in some Conformal-violating Maxwell Models
title_short On the Validity of the Cosmic No-hair Conjecture in some Conformal-violating Maxwell Models
title_full On the Validity of the Cosmic No-hair Conjecture in some Conformal-violating Maxwell Models
title_fullStr On the Validity of the Cosmic No-hair Conjecture in some Conformal-violating Maxwell Models
title_full_unstemmed On the Validity of the Cosmic No-hair Conjecture in some Conformal-violating Maxwell Models
title_sort on the validity of the cosmic no-hair conjecture in some conformal-violating maxwell models
publisher H. : ĐHQGHN
publishDate 2019
url http://repository.vnu.edu.vn/handle/VNU_123/64746
https//doi.org/ 10.25073/2588-1124/vnumap.4337
_version_ 1680967835546812416

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