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        Principles of Magnetostatics

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        Author(s)
        Fernow, Richard Clinton
        Collection
        SCOAP3 for Books
        Language
        English
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        Abstract
        Magnetostatics, the mathematical theory that describes the forces and fields resulting from the steady flow of electrical currents, has a long history. By capturing the basic concepts, and building towards the computation of magnetic fields, this book is a self-contained discussion of the major subjects in magnetostatics. Overviews of Maxwell's equations, the Poisson equation, and boundary value problems pave the way for dealing with fields from transverse, axial and periodic magnetic arrangements and assemblies of permanent magnets. Examples from accelerator and beam physics give up-to-date context to the theory. Both complex contour integration and numerical techniques for calculating magnetic fields are discussed in detail with plentiful examples. Theoretical and practical information on carefully selected topics make this a one-stop reference for magnet designers, as well as for physics and electrical engineering undergraduate students. This title, first published in 2016, has been reissued as an Open Access publication.
        URI
        https://library.oapen.org/handle/20.500.12657/59211
        Keywords
        Magnetostatics
        DOI
        10.1017/9781009291156
        ISBN
        9781009291156, 9781009291156, 9781009291149, 9781009291163
        Publisher
        Cambridge University Press
        Publication date and place
        Cambridge, 2017
        Grantor
        • SCOAP3 - [...]
        Classification
        Nuclear physics
        Pages
        300
        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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