Phase space analysis of sign-shifting interacting dark energy models

被引:7
作者
Halder, Sudip [1 ]
de Haro, Jaume [2 ]
Saha, Tapan [1 ]
Pan, Supriya [1 ,3 ]
机构
[1] Presidency Univ, Dept Math, 86-1 Coll St, Kolkata 700073, India
[2] Univ Politecn Cataluna, Dept Matemat, Diagonal 647, Barcelona 08028, Spain
[3] Durban Univ Technol, Inst Syst Sci, POB 1334, ZA-4000 Durban, South Africa
关键词
EQUATION-OF-STATE; MODIFIED GRAVITY; COSMOLOGICAL CONSTRAINTS; CHAPLYGIN-GAS; DYNAMICS; THERMODYNAMICS; TELESCOPE; PHANTOM; MATTER;
D O I
10.1103/PhysRevD.109.083522
中图分类号
P1 [天文学];
学科分类号
0704 ;
摘要
The theory of nongravitational interaction between a pressureless dark matter (DM) and dark energy (DE) is a phenomenologically rich cosmological domain which has received magnificent attention in the community. In the present article we have considered some interacting scenarios with some novel features: the interaction functions do not depend on the external parameters of the Universe, rather, they depend on the intrinsic nature of the dark components; the assumption of unidirectional flow of energy between DM and DE has been extended by allowing the possibility of bidirectional energy flow characterized by some sign shifting interaction functions; and the DE equation of state has been considered to be either constant or dynamical in nature. These altogether add new ingredients in this context, and we performed the phase space analysis of each interacting scenario in order to understand their global behavior. According to the existing records in the literature, this combined picture has not been reported elsewhere. From the analyses, we observed that the DE equation of state as well as the coupling parameter(s) of the interaction models can significantly affect the nature of the critical points. It has been found that within these proposed sign shifting interacting scenarios it is possible to obtain stable late time attractors, which may act as global attractors corresponding to an accelerating expansion of the Universe. The overall outcomes of this study clearly highlight that the sign shifting interaction functions are quite appealing in the context of cosmological dynamics, and they deserve further attention.
引用
收藏
页数:30
相关论文
共 50 条
  • [1] Phase space analysis of interacting dark energy in f(T) cosmology
    Jamil, Mubasher
    Yesmakhanova, Kuralay
    Momeni, Davood
    Myrzakulov, Ratbay
    CENTRAL EUROPEAN JOURNAL OF PHYSICS, 2012, 10 (05): : 1065 - 1071
  • [2] Phase-space analysis on interactions in dark energy models
    Zhang, Yi
    Li, Hui
    Gong, Yungui
    Zhu, Zong-Hong
    EUROPEAN PHYSICAL JOURNAL C, 2012, 72 (06):
  • [3] The Phase Space Analysis of Interacting K-Essence Dark Energy Models in Loop Quantum Cosmology
    Chen, Bohai
    Wu, Yabo
    Chi, Jianan
    Liu, Wenzhong
    Hu, Yiliang
    UNIVERSE, 2022, 8 (10)
  • [4] Classical and loop quantum cosmology phase space of interacting dark energy and superfluid dark matter
    Oikonomou, V. K.
    PHYSICAL REVIEW D, 2019, 99 (10)
  • [5] Effective dark energy equation of state in interacting dark energy models
    Avelino, P. P.
    da Silva, H. M. R.
    PHYSICS LETTERS B, 2012, 714 (01) : 6 - 10
  • [6] Phase-space analysis of teleparallel dark energy
    Xu, Chen
    Saridakis, Emmanuel N.
    Leon, Genly
    JOURNAL OF COSMOLOGY AND ASTROPARTICLE PHYSICS, 2012, (07):
  • [7] Phase Space Analysis of Barrow Agegraphic Dark Energy
    Huang, Hai
    Huang, Qihong
    Zhang, Ruanjing
    UNIVERSE, 2022, 8 (09)
  • [8] Physical constraints on interacting dark energy models
    Gonzalez, J. E.
    Silva, H. H. B.
    Silva, R.
    Alcaniz, J. S.
    EUROPEAN PHYSICAL JOURNAL C, 2018, 78 (09):
  • [9] Cosmological future singularities in interacting dark energy models
    Jimenez, Jose Beltran
    Rubiera-Garcia, Diego
    Saez-Gomez, Diego
    Salzano, Vincenzo
    PHYSICAL REVIEW D, 2016, 94 (12)
  • [10] Phase-space analysis of dark energy models in non-minimally coupled theories of gravity
    Carloni, Youri
    Luongo, Orlando
    CLASSICAL AND QUANTUM GRAVITY, 2025, 42 (07)