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Polynomials with special regard to reducibility

Format Post in Antique Books BY A. Schinzel

0521662257 Shared By Guest

Polynomials with special regard to reducibility A. Schinzel is available to download <table><tr><td colspan="2"><strong style="font-size:1.This material is available do download at niSearch.com on A. Schinzel's eBooks, 2em;">Polynomials with special regard to reducibility</strong><br/>A.Polynomials with special regard ... Textbook Schinzel</td></tr> <tr> <td><b>Type:</b></td> <td>eBook</td> </tr> <tr> <td><b>Released:</b></td> <td>2000</td> </tr> <tr> <td><b>Publisher:</b></td> <td>Cambridge University Press</td> </tr> <tr> <td><b>Page Count:</b></td> <td>284</td> </tr> <tr> <td><b>Format:</b></td> <td>djvu</td> </tr> <tr> <td><b>Language:</b></td> <td>English</td> </tr> <tr> <td><b>ISBN-10:</b></td> <td>0521662257</td> </tr> <tr> <td><b>ISBN-13:</b></td> <td>9780521662253</td> </tr> </table> This treatise covers most of the known results on reducibility of polynomials over arbitrary fields, algebraically closed fields, and finitely generated fields. The author includes several theorems on reducibility of polynomials over number fields that are either totally real or complex multiplication fields. Some of these results are based on the recent work of E. Bombieri and U. Zannier, presented here by Zannier in an appendix. The book also treats other subjects such as Ritt's theory of composition of polynomials, and properties of the Mahler measure and concludes with a bibliography of over 300 items.

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