Scalar perturbations in cosmological models with quark nuggets

被引:12
|
作者
Brilenkov, Maxim [1 ]
Eingorn, Maxim [2 ,3 ]
Jenkovszky, Laszlo [4 ]
Zhuk, Alexander [5 ]
机构
[1] Odessa Natl Univ, Dept Theoret Phys, UA-65082 Odessa, Ukraine
[2] N Carolina Cent Univ, CREST Res Ctr, Durham, NC 27707 USA
[3] N Carolina Cent Univ, NASA Res Ctr, Durham, NC 27707 USA
[4] Bogolyubov Inst Theoret Phys, UA-03680 Kiev, Ukraine
[5] Odessa Natl Univ, Astron Observ, UA-65082 Odessa, Ukraine
来源
EUROPEAN PHYSICAL JOURNAL C | 2014年 / 74卷 / 08期
基金
美国国家科学基金会;
关键词
DARK-MATTER; ANTIGRAVITY;
D O I
10.1140/epjc/s10052-014-3011-3
中图分类号
O412 [相对论、场论]; O572.2 [粒子物理学];
学科分类号
摘要
In this paper we consider the Universe at the late stage of its evolution and deep inside the cell of uniformity. At these scales, the Universe is filled with inhomogeneously distributed discrete structures (galaxies, groups and clusters of galaxies). Supposing that a small fraction of colored objects escaped hadronization and survived up to now in the form of quark-gluon nuggets (QNs), and also taking into account radiation, we investigate scalar perturbations of the FRW metrics due to inhomogeneities of dustlike matter as well as fluctuations of QNs and radiation. In particular, we demonstrate that the nonrelativistic gravitational potential is defined by the distribution of inhomogeneities/fluctuations of both dustlike matter and QNs. Consequently, QNs can be distributed around the baryonic inhomogeneities (e.g., galaxies) in such a way that it can solve the problem of the flatness of the rotation curves. We also show that the fluctuations of radiation are caused by both the inhomogeneities in the form of galaxies and the fluctuations of quark-gluon nuggets. Therefore, if QNs exist, the CMB anisotropy should contain also the contributions from QNs. Additionally, the spatial distribution of the radiation fluctuations is defined by the gravitational potential. All these results look physically reasonable.
引用
收藏
页码:1 / 7
页数:7
相关论文
共 50 条
  • [1] Scalar perturbations in cosmological models with quark nuggets
    Maxim Brilenkov
    Maxim Eingorn
    Laszlo Jenkovszky
    Alexander Zhuk
    [J]. The European Physical Journal C, 2014, 74
  • [2] Scalar cosmological perturbations
    Uggla, Claes
    Wainwright, John
    [J]. CLASSICAL AND QUANTUM GRAVITY, 2012, 29 (10)
  • [3] Cosmological perturbations in coherent oscillating scalar field models
    Cembranos, J. A. R.
    Maroto, A. L.
    Nunez Jareno, S. J.
    [J]. JOURNAL OF HIGH ENERGY PHYSICS, 2016, (03):
  • [4] Cosmological perturbations in coherent oscillating scalar field models
    J. A. R. Cembranos
    A. L. Maroto
    S. J. Núñez Jareño
    [J]. Journal of High Energy Physics, 2016
  • [5] Running vacuum cosmological models: linear scalar perturbations
    Perico, E. L. D.
    Tamayo, D. A.
    [J]. JOURNAL OF COSMOLOGY AND ASTROPARTICLE PHYSICS, 2017, (08):
  • [6] Analysis of scalar perturbations in cosmological models with a non-local scalar field
    Koshelev, Alexey S.
    Vernov, Sergey Yu
    [J]. CLASSICAL AND QUANTUM GRAVITY, 2011, 28 (08)
  • [7] Vacuum structure for scalar cosmological perturbations in modified gravity models
    De Felice, Antonio
    Suyama, Teruaki
    [J]. JOURNAL OF COSMOLOGY AND ASTROPARTICLE PHYSICS, 2009, (06):
  • [8] Vacuum structure for scalar cosmological perturbations in modified gravity models
    De Felice, Antonio
    [J]. DARK SIDE OF THE UNIVERSE, 2009, 1178 : 138 - 141
  • [9] Massive cosmological scalar perturbations
    Khosravi, Nima
    Sepangi, Hamid Reza
    Shahidi, Shahab
    [J]. PHYSICAL REVIEW D, 2012, 86 (04):
  • [10] SCALAR COSMOLOGICAL PERTURBATIONS ON THE BRANE
    Viznyuk, A. V.
    Shtanov, Yu. V.
    [J]. UKRAINIAN JOURNAL OF PHYSICS, 2012, 57 (12): : 1257 - 1270