Conformal cyclic evolution of phantom energy dominated universe

Authors

DOI:

https://doi.org/10.31349/RevMexFis.66.209

Keywords:

Phantom energy, Wheeler Dewitt theory, Scale factor quantization, Loop quantum cosmology, Cosmological constant, Non interacting phantom comsology

Abstract

From the Wheeler Dewitt solutions, the scale factor of the initial universe is discussed. In this study scale factors from Wheeler Dewitt solutions, loop quantum gravity, and phantom energy dominated stages are compared. Certain modifications have been attempted in scale factor and quantum potentials driven by canonical quantum gravity approaches. Their results are discussed in this work. Despite increment of phantom energy density avoidance of big rip is reported. Scale factors predicted from various models is discussed in this work. Relationship between scale factors and smooth continuation of aeon is discussed by the application of conformal cyclic cosmology. Quantum potentials for various models are correlated and a correction parameter is included on the cosmological constant. Phantom energy dominated, final stage non-singular evolution of the universe is reported. Eternal increment of phantom energy density without interacting with dark matter is reported for the consequence of evolution of the future universe. Also, the non-interacting solutions of phantom energy and dark matter are explained. As the evolution continues even after the final singularity is approached, the validity of conformal cyclic cosmology is predicted. Non zero values for the scale factor for the set of eigenvalues are reported with a graph

Author Biography

R. Chandramohan, PG and Research Department of Physics Sree Sevugan Annamalai College Devakottai India

Associate Professor

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Published

2020-03-01

How to Cite

[1]
S. Natarajan, R. Chandramohan, and R. Swminathan, “Conformal cyclic evolution of phantom energy dominated universe”, Rev. Mex. Fís., vol. 66, no. 2 Mar-Apr, pp. 209–223, Mar. 2020.

Issue

Section

07 Gravitation, Mathematical Physics and Field Theory