Mimetic F(R) Gravity
Is this your thesis?
This record came from a bulk archive import. If it’s yours, link it to your profile.
Abstract (EN)
In this thesis, the field equations of Mimetic F(R) Gravity Theory with a scalar field degree of freedom and internal conformal symmetry have been obtained, which is extended F(R) gravity theories but ghost-free. Beside, we have been carried out dynamical systems analysis of this theory and analyzed its accordance to Noether symmetry, on having written point-like Lagrangian for flat Friedmann-Lemaitre-Robertson-Walker (FLRW) metric in the presence of ordinary matter. Basis of the mimetic field originating the late-time (and initial era) expansion of the universe also have been described in Bianchi type-I cosmology by proposing a potential function time-dependant in terms of V(ϕ=t)=α⁄t^2 . As a main purpose, we have looked into the stability of the solutions of the bouncing and ΛCDM models by utilizing the symmetries and demonstrated that the solutions are feasible in Mimetic F(R) Gravity. We also have gained the solution with future singularity in our theory.
Author
Emre Demir
Institution
How to Cite
Emre Demir (Master Thesis). Mimetic F(R) Gravity, 2019, İstanbul University.
Keywords
License
Tüm Hakları Saklıdır
This work is shared under the specified license terms.
More theses from İstanbul University
- Determination of total anthocyanin, caretenoid andantioxidant capacity of black goji berry (Lycium ruthenicummurr.) fruits(2021)
- Abulfaz Elchibey and his family life(2021)
- In the covid 19 pandemic of female employees at a university hospital attitudes and affecting factors in nutrition of 9 months-6 years old children(2022)
- New surveillance paradigms in the COVİD-19 era: Critical discourse analysis on a cross-secti̇onal sample of Health Minister Fahrettin Koca's twitter posts(2022)
- Buying and selling precious documents in terms of Islamic Law(2022)
- Analysis of clinical correlation of radiological imaging in idiopathic pulmonary fibrosis by quantitative computed tomography(2020)