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相关论文: Stable small spatial hairs in a power-law k-inflat…

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In this paper, we investigate the validity of the so-called cosmic no-hair conjecture in the framework of anisotropic inflation models of non-canonical scalar fields non-minimally coupled to a two-form field. In particular, we focus on two…

广义相对论与量子宇宙学 · 物理学 2024-02-06 Tuyen M. Pham , Duy H. Nguyen , Tuan Q. Do , W. F. Kao

In this paper, we would like to figure out whether a k-inflation model admits the Bianchi type I metric as its inflationary solution under a constant-roll condition in the presence of the supergravity motivated coupling between scalar and…

广义相对论与量子宇宙学 · 物理学 2023-04-03 Duy H. Nguyen , Tuyen M. Pham , Thien D. Le , Tuan Q. Do

We examine whether an extended scenario of a two-scalar-field model, in which a mixed kinetic term of canonical and phantom scalar fields is involved, admits the Bianchi type I metric, which is homogeneous but anisotropic spacetime, as its…

广义相对论与量子宇宙学 · 物理学 2017-02-28 Tuan Q. Do , Sonnet Hung Q. Nguyen

Inspired by an interesting counterexample to the cosmic no-hair conjecture found in a supergravity-motivated model recently, we propose a multi-field extension, in which two scalar fields are allowed to non-minimally couple to two vector…

广义相对论与量子宇宙学 · 物理学 2021-06-22 Tuan Q. Do , W. F. Kao

Recently an inflationary model with a vector field coupled to the inflaton was proposed and the phenomenology studied for the Bianchi type I spacetime. It was found that the model demonstrates a counter-example to the cosmic no-hair theorem…

广义相对论与量子宇宙学 · 物理学 2011-12-22 Sigbjørn Hervik , David F. Mota , Mikjel Thorsrud

We will examine whether anisotropic hairs exist in a string-inspired scalar-Gauss-Bonnet gravity model with the absence of potential of scalar field during the inflationary phase. As a result, we are able to obtain the Bianchi type I…

广义相对论与量子宇宙学 · 物理学 2019-05-16 Tuan Q. Do , Sonnet Hung Q. Nguyen

In this work we revisit Wald's cosmic no-hair theorem in the context of accelerating Bianchi cosmologies for a generic cosmic fluid with non-vanishing anisotropic stress tensor and when the fluid energy momentum tensor is of the form of a…

高能物理 - 理论 · 物理学 2013-05-30 A. Maleknejad , M. M. Sheikh-Jabbari

The Cosmic no hair theorem is studied in anisotropic Bianchi brane models which admit power law inflation with a scalar field. We note that all Bianchi models except Bianchi type IX transit to an inflationary regime and the anisotropy…

高能物理 - 理论 · 物理学 2009-11-10 B. C. Paul , A. Beesham

A set of power-law solutions of a conformal-violating Maxwell model with a non-standard scalar-vector coupling will be shown in this paper. In particular, we are interested in a coupling term of the form $X^{2n} F^{\mu\nu}F_{\mu\nu}$ with…

广义相对论与量子宇宙学 · 物理学 2018-05-23 Tuan Q. Do , W. F. Kao

In this paper, the cosmic no hair theorem for anisotropic Bianchi models which admit inflation with a scalar field is studied in the framework of Brane world. It is found that all Bianchi models except Bianchi type IX, transit to an…

广义相对论与量子宇宙学 · 物理学 2016-08-31 B. C. Paul

It is widely believed that anisotropy in the expansion of the universe will decay exponentially fast during inflation. This is often referred to as the cosmic no-hair conjecture. However, we find a counter example to the cosmic no-hair…

广义相对论与量子宇宙学 · 物理学 2015-05-20 Jiro Soda

Recent observations of large-scale statistical isotropy violations have prompted the adoption of anisotropic cosmological models that account for inherent directional curvature. Studies of these anisotropic spacetimes have shown how they…

广义相对论与量子宇宙学 · 物理学 2026-05-22 Devika J. S. , Tanay Gupta , Sukanta Panda

We will present main results of our recent investigations on the validity of cosmic no-hair conjecture proposed by Hawking and his colleagues long time ago in the framework of an anisotropic inflationary model proposed by Kanno, Soda, and…

广义相对论与量子宇宙学 · 物理学 2018-06-04 Tuan Q. Do

It is known that power-law k-inflation can be realized for the Lagrangian $P=Xg(Y)$, where $X=-(\partial \phi)^2/2$ is the kinetic energy of a scalar field $\phi$ and $g$ is an arbitrary function in terms of $Y=Xe^{\lambda \phi/M_{pl}}$…

高能物理 - 理论 · 物理学 2013-11-18 Junko Ohashi , Jiro Soda , Shinji Tsujikawa

Gauge-flation, inflation from non-Abelian gauge fields, was introduced in [1,2]. In this work, we study the cosmic no-hair conjecture in gauge-flation. Starting from Bianchi-type I cosmology and through analytic and numeric studies we…

高能物理 - 理论 · 物理学 2015-05-30 A. Maleknejad , M. M. Sheikh-Jabbari , Jiro Soda

In this paper, we extend a recent proposed model of two scalar and two vector fields to a hyperbolic inflation scenario, in which the field space of two scalar fields is a hyperbolic space instead of a flat space. In this model, one of the…

广义相对论与量子宇宙学 · 物理学 2022-02-10 Tuan Q. Do , W. F. Kao

We study an inflationary scenario with a vector field coupled with an inflaton field and show that the inflationary universe is endowed with anisotropy for a wide range of coupling functions. This anisotropic inflation is a tracking…

高能物理 - 理论 · 物理学 2009-06-30 Masa-aki Watanabe , Sugumi Kanno , Jiro Soda

In this paper, we would like to examine whether the S\'aez-Ballester theory admits stable and attractive Bianchi type I inflationary solutions in the presence of a non-minimal coupling between scalar and vector fields such as…

广义相对论与量子宇宙学 · 物理学 2025-07-04 Tuan Q. Do , Phung V. Dong , Duy H. Nguyen , J. K. Singh

The cosmic no hair conjecture is tested for a large class of inhomogeneous cosmologies with a positive cosmological constant. Firstly, we derive a new class of exact inhomogeneous cosmological solutions whose matter content of the models is…

广义相对论与量子宇宙学 · 物理学 2009-03-23 M. A. S. Nobre , M. R. de Garcia Maia , J. C. Carvalho , J. A. S. Lima

The stability analysis of an anisotropic inflationary universe of the four dimensional Neveu-Schwarz--Neveu-Schwarz string model with a nonvanishing cosmological constant is discussed in this paper. The accelerating expansion solution found…

高能物理 - 理论 · 物理学 2009-11-07 Chiang-Mei Chen , W. F. Kao
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