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dc.contributor.advisorHervik, Sigbjørn
dc.contributor.advisorTranberg, Anders
dc.contributor.authorNormann, Ben David
dc.date.accessioned2020-06-11T14:04:14Z
dc.date.available2020-06-11T14:04:14Z
dc.date.issued2020-06
dc.identifier.citationTales from Wonderland by Ben David Normann. Stavanger : University of Stavanger, 2020 (PhD thesis UiS, no. 517)en_US
dc.identifier.isbn978-82-7644-924-2
dc.identifier.issn1890-1387
dc.identifier.urihttps://hdl.handle.net/11250/2657740
dc.description.abstractKnowing that the Universe is quite isotropic, one may, as already discussed in Chapter 1, wonder how likely such a Universe is. We take the following research question. Question 1. Is the asymptotic future of a cosmology filled with a perfect fluid alongside j-form matter isotropic? Take a cosmological model (M, g, u). Then the research question stated above will be addressed under the following assumptions. Assumption 5.1 (Philosophy). We assume the weak cosmological principle (WCP). Id est; we assume that the manifold M of the model is homogeneous on spatial sections, meanwhile simultaneously allowing for anisotropies in the metric g. Assumption 5.2 (Matter). We take as matter content a perfect fluid with barotropic, non-phantom (a) equation of state with which the fundamental observer u will be aligned and a j-form fluid. We also investigate the effects of adding a cosmological constant. Assumption 5.3 (Theory). General Relativity is assumed to be the correct theory of gravity. Finally, in repetition: the ruthless swiftness of time has forced us to leave the Kantowski-Sachs model out and concentrate on the Bianchi models. (a) With ‘barotropic’ we mean that the fluid is a function of pressure only. ‘Nonphantom’ means that the equation-of-state parameter Knowing that the Universe is quite isotropic, one may, as already discussed in Chapter 1, wonder how likely such a Universe is. We take the following research question. Question 1. Is the asymptotic future of a cosmology filled with a perfect fluid alongside j-form matter isotropic? Take a cosmological model (M, g, u). Then the research question stated above will be addressed under the following assumptions. Assumption 5.1 (Philosophy). We assume the weak cosmological principle (WCP). Id est; we assume that the manifold M of the model is homogeneous on spatial sections, meanwhile simultaneously allowing for anisotropies in the metric g. Assumption 5.2 (Matter). We take as matter content a perfect fluid with barotropic, non-phantom (a) equation of state with which the fundamental observer u will be aligned and a j-form fluid. We also investigate the effects of adding a cosmological constant. Assumption 5.3 (Theory). General Relativity is assumed to be the correct theory of gravity. Finally, in repetition: the ruthless swiftness of time has forced us to leave the Kantowski-Sachs model out and concentrate on the Bianchi models. (a) With ‘barotropic’ we mean that the fluid is a function of pressure only. ‘Nonphantom’ means that the equation-of-state parameter y is not allowed to be negative.en_US
dc.language.isoengen_US
dc.publisherStavanger: Universitetet i Stavangeren_US
dc.relation.haspartPaper 1: Normann B.D., Hervik S., Ricciardone A. and Thorsrud M. (2018) Bianchi cosmologies with p-form gauge fields, Classical and Quantum Gravity, 35(9). DOI: 10.1088/1361-6382/aab3a7. ArXiv:1712.08752v2 [gr-qc] (Preprint). Not available in Brage.en_US
dc.relation.haspartPaper 2: Normann B.D., Hervik S., (2020) Approaching Wonderland. Classical and Quantum Gravity. 37(8), DOI: 10.1088/1361-6382/ab719b. ArXiv:1909.11962v2 [gr-qc]. (Preprint). Not available in Brage.en_US
dc.relation.haspartPaper 3: Paper 3: Normann B.D., Hervik S., Collins in Wonderland, Accepted for publication in Classical and Quantum Gravity. ArXiv:1910.12083v2 [gr-qc]. (Preprint). Not available in Brage.en_US
dc.relation.haspartPaper 4: Thorsrud M. and Normann B.D. and Pereira T. (2020) Extended FLRW Models: dynamical cancellation of cosmological anisotropies Classical and Quantum Gravity, 37(6). DOI: 10.1088/1361-6382/ab6f7f. ArXiv:1911.05793v2 [gr-qc] (Preprint). Not available in Brage.en_US
dc.relation.haspartPaper 5: Normann B.D. and Clarkson C. (2020) Recursion relations for gravitationalensing General Relativity and Gravitation, 52(3). DOI: 10.1007/s10714-020-02677-z. arXiv:1904.04471v2 [gr-qc] (Preprint). Not availble in Brage.en_US
dc.subjectfysikken_US
dc.titleTales from Wonderlanden_US
dc.typeDoctoral thesisen_US
dc.rights.holder© 2020 Ben David Normannen_US
dc.subject.nsiVDP::Matematikk og Naturvitenskap: 400::Fysikk: 430en_US


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