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Arithmetical properties of permutations of integers

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References

  1. N. G. de Bruijn, On the number of positive integers ≦x and free of prime factors ≧y, Indag, Math.,13 (1951), 50–60.

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  2. P. Erdős, R. L. Graham, Old and New Problems and Results In Combinatorial Number Theory, Monographie No 28 deL'Enseignement Mathématique (Genève, 1980).

  3. R. Freud, On some of subsequent terms of permutations, to appear inActa Math. Acad. Sci. Hungar.

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Authors and Affiliations

  1. Mathematical institute of the Hungarian academy of sciences, Reáltanoda u. 13-15, H-1053, Budapest

    P. Erdős (member of the Academy), R. Freud & N. Hegyvári

  2. Department of algebra and number theory, Eötvös loránd university, Múzeum KRT. 6-8, H-1088, Budapest

    P. Erdős (member of the Academy), R. Freud & N. Hegyvári

  3. Budai Nagy Antal u. 4, H-1137, Budapest

    P. Erdős (member of the Academy), R. Freud & N. Hegyvári

Authors
  1. P. Erdős
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  2. R. Freud
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  3. N. Hegyvári
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Erdős, P., Freud, R. & Hegyvári, N. Arithmetical properties of permutations of integers. Acta Math Hung 41, 169–176 (1983). https://doi.org/10.1007/BF01994075

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  • DOI: https://doi.org/10.1007/BF01994075

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