Hi,have you a good reference (books) for the study of polynomials with one variable or many variables ? Thanks for your help.
Don't hesitate to correct my English.
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Hi,have you a good reference (books) for the study of polynomials with one variable or many variables ? Thanks for your help. Don't hesitate to correct my English. |
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There is Polynomials by E.Barbeau contains all the basics, and has a lot of exercises too. On a similar spirit is Polynomials by V.V. Prasolov. I've found the treatment in both these books very nice, with lots of examples/applications and history of the results. Oh, and in case you are interested in orthogonal polynomials, I believe the standard reference is Szegö's book. |
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J. V. Uspensky, Theory of Equations It is actually the theory of polynomial equations... |
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For those with an inclination towards number theory, "Squares" by Rajwade might be interesting. |
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An idiosyncratic but very interesting book is Schinzel's "Topics on Polynomials" (not 100% sure that's the exact title, book is at my office). |
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Serge Lang once gave me a nice little booklet with a red cover. The title was something like "Polynomials: A beautiful high school topic". I remember it had some stuff about the abc conjecture. I can't seem to find my copy right now, though. I can't find it online, either. |
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McKee and Smyth, eds., Number Theory and Polynomials, being the proceedings of a workshop held at Bristol University, 3-7 April 2006. Langevin and Waldschmidt, eds., Cinquante Ans de Polynomes - Fifty Years of Polynomials, proceedings of a conference held in Paris, 26-27 May 1988, |
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