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On the difference between permutation polynomials

Anbar, Nurdagul; Odzak, Almasa; Patel, Vandita; Quoos, Luciane; Somoza, Anna; Topuzoglu, Alev


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        "affiliation": "Austrian Acad Sci, Johann Radon Inst Computat & Appl Math, Altenbergerstr 69, A-4040 Linz, Austria", 
        "name": "Anbar, Nurdagul"
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      {
        "affiliation": "Univ Sarajevo, Zmaja Bosne 35, Sarajevo 71000, Bosnia & Herceg", 
        "name": "Odzak, Almasa"
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      {
        "affiliation": "Univ Warwick, Coventry CV4 7AL, W Midlands, England", 
        "name": "Patel, Vandita"
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      {
        "affiliation": "Univ Fed Rio de Janeiro, BR-21941909 Rio De Janeiro, RJ, Brazil", 
        "name": "Quoos, Luciane"
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      {
        "name": "Somoza, Anna"
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        "affiliation": "Sabancz Univ, MDBF, TR-34956 Istanbul, Turkey", 
        "name": "Topuzoglu, Alev"
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    "description": "The well-known Chowla and Zassenhaus conjecture, proved by Cohen in 1990, states that if p > (d(2) - 3d + 4)(2), then there is no complete mapping polynomial f in F-p[x] of degree d >= 2. For arbitrary finite fields F-q, a similar non-existence result was obtained recently by Isik, Topuzoglu and Winterhof in terms of the Carlitz rank of f.", 
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    "title": "On the difference between permutation polynomials"
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