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    Coincidences in the values of the Euler and Carmichael functions

    Banks, William David, 1964-
    Friedlander, J. B. (John B.)
    Luca, Florian
    Pappalardi, Francesco
    Shparlinski, Igor E.
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    [PDF] Article (320.6Kb)
    Date
    2006
    Format
    Article
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    Abstract
    The Euler function has long been regarded as one of the most basic of the arithmetic functions. More recently, partly driven by the rise in importance of computational number theory, the Carmichael function has drawn an ever-increasing amount of attention. A large number of results have been obtained, both about the growth rate and about various arithmetical properties of the values of these two functions; see for example [2, 3, 5-7, 10-18, 20, 22, 23] and the references therein.
    URI
    http://hdl.handle.net/10355/10849
    Part of
    Mathematics publications (MU)
    Citation
    Acta Arith. 122 (2006) no.3, 207-234.
    Rights
    OpenAccess.
    This work is licensed under a Creative Commons Attribution-NonCommercial-NoDerivs 3.0 License.
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