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        Conformal Methods in General Relativity

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        Author(s)
        Kroon, Juan A. Valiente
        Collection
        SCOAP3 for Books
        Language
        English
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        Abstract
        This book offers a systematic exposition of conformal methods and how they can be used to study the global properties of solutions to the equations of Einstein's theory of gravity. It shows that combining these ideas with differential geometry can elucidate the existence and stability of the basic solutions of the theory. Introducing the differential geometric, spinorial and PDE background required to gain a deep understanding of conformal methods, this text provides an accessible account of key results in mathematical relativity over the last thirty years, including the stability of de Sitter and Minkowski spacetimes. For graduate students and researchers, this self-contained account includes useful visual models to help the reader grasp abstract concepts and a list of further reading, making this an ideal reference companion on the topic. This title, first published in 2016, has been reissued as an Open Access publication.
        URI
        https://library.oapen.org/handle/20.500.12657/59217
        Keywords
        General relativity
        DOI
        10.1017/9781009291309
        ISBN
        9781009291309, 9781009291309, 9781009291347, 9781009291330
        Publisher
        Cambridge University Press
        Publication date and place
        Cambridge, 2017
        Grantor
        • SCOAP3 - [...]
        Classification
        Nuclear physics
        Pages
        594
        Rights
        https://creativecommons.org/licenses/by-nc-nd/4.0/
        • Imported or submitted locally

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        License

        • If not noted otherwise all contents are available under Attribution 4.0 International (CC BY 4.0)

        Credits

        • logo EU
        • This project received funding from the European Union's Horizon 2020 research and innovation programme under grant agreement No 683680, 810640, 871069 and 964352.

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