Approximation Exponents

Approximation Exponents is a mathematical metric in Diophantine Approximation that quantifies the rate at which real numbers can be approximated by rational numbers, distinguished by its characterization of the supremum of exponents for which infinitely many rational approximations satisfy a given approximation inequality.

55

Publications

1.6K

Citations

71

Authors

61

Institutions

Publications per year

2017–2026

4

Authors

71

  1. DR
    Damien Roy

    University of Ottawa, Canada

    5 publications · 156 citations

    5

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  2. YB
    Yann Bugeaud

    Université de Strasbourg, France

    4 publications · 137 citations

    4

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  3. RC
    R. C. Vaughan

    Imperial College London, United Kingdom

    2 publications · 91 citations

    2

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  4. JB
    József Beck

    Hungarian Academy of Sciences, Hungary

    2 publications · 81 citations

    2

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  5. EL
    Elon Lindenstrauss

    Hebrew University of Jerusalem, Israel

    2 publications · 221 citations

    2

    h-index

1–5 of 71

Venues

  1. Acta Arithmetica

    5 publications · 82 citations

    5

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  2. Annals of Mathematics

    4 publications · 179 citations

    4

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  3. Journal of the London Mathematical Society

    4 publications · 135 citations

    4

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  4. ArXiv.org

    Repository · 3 publications · 41 citations

    3

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  5. Journal of Number Theory

    3 publications · 45 citations

    3

    h-index

1–5