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  Volume 5, Issue 4, Article 89
 
New Inequalities on Polynomial Divisors

    Authors: Laurentiu Panaitopol, Doru Stefanescu,  
    Keywords: Inequalities, Polynomials  
    Date Received: 06/05/04  
    Date Accepted: 27/06/04  
    Subject Codes:

12D05, 12D10, 12E05, 26C05

 
    Editors: László Tóth,  
 
    Abstract:

In this paper there are obtained new bounds for divisors of integer polynomials, deduced from an inequality on Bombieri's $  l_2$-weighted norm [1]. These bounds are given by explicit limits for the size of coefficients of a divisor of given degree. In particular such bounds are very useful for algorithms of factorization of integer polynomials.

         
       
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