Полином — разлика између измена
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== Литература ==
{{Refbegin|30em}}
* {{Cite book |ref= harv|last1=Selby|first1=Peter H.|last2=Slavin|first2=Steve|title=Practical algebra: a self teaching guide|url=http://books.google.com/books?id=Y5SmXwkBoWQC|year=1991|publisher=Wiley|isbn=978-0-471-53012-1}}
* -{Ayres, Frank, ''Schaum's Outline of Modern Abstract Algebra'', McGraw-Hill; 1st edition (June 1, 1965). ISBN 0-07-002655-6.}-
*{{cite book |last=Barbeau |first=E.J. |title=Polynomials |publisher=Springer |year=2003 |isbn=978-0-387-40627-5 |url=https://books.google.com/?id=CynRMm5qTmQC&printsec=frontcover}}
*{{cite book |editor-last=Bronstein |editor-first=Manuel |title=Solving Polynomial Equations: Foundations, Algorithms, and Applications |publisher=Springer |year=2006 |isbn=978-3-540-27357-8 |url=https://books.google.com/?id=aIlSmBV3yf8C&printsec=frontcover|display-editors=etal}}
*{{cite book |last1=Cahen |first1=Paul-Jean |last2=Chabert |first2=Jean-Luc |title=Integer-Valued Polynomials |publisher=American Mathematical Society |year=1997 |isbn=978-0-8218-0388-2 |url=https://books.google.com/?id=AlAluH5is6AC&printsec=frontcover}}
*{{Lang Algebra}}. This classical book covers most of the content of this article.
*{{cite book |last=Leung |first=Kam-tim |title=Polynomials and Equations |publisher=Hong Kong University Press |year=1992 |isbn=9789622092716 |url=https://books.google.com/?id=v5uXkwIUbC8C&printsec=frontcover|display-authors=etal}}
*Mayr, K. Über die Auflösung algebraischer Gleichungssysteme durch hypergeometrische Funktionen. ''Monatshefte für Mathematik und Physik'' vol. 45, (1937) pp. 280–313.
*{{cite book |last=Prasolov |first=Victor V. |title=Polynomials |publisher=Springer |year=2005 |isbn=978-3-642-04012-2 |url=https://books.google.com/?id=qIJPxdwSqlcC&printsec=frontcover}}
*{{cite book |last=Sethuraman |first=B.A. |chapter=Polynomials |title=Rings, Fields, and Vector Spaces: An Introduction to Abstract Algebra Via Geometric Constructibility |publisher=Springer |year=1997 |isbn=978-0-387-94848-5 |url=https://books.google.com/?id=yWnTIqmUOFgC&pg=PA119}}
*Umemura, H. Solution of algebraic equations in terms of theta constants. In D. Mumford, ''Tata Lectures on Theta II'', Progress in Mathematics 43, Birkhäuser, Boston, 1984.
*von Lindemann, F. [http://gdz.sub.uni-goettingen.de/index.php?id=11&PID=GDZPPN00252161X&L=1 Über die Auflösung der algebraischen Gleichungen durch transcendente Functionen]. Nachrichten von der Königl. Gesellschaft der Wissenschaften, vol. 7, 1884. Polynomial solutions in terms of theta functions.
*von Lindemann, F. [http://gdz.sub.uni-goettingen.de/index.php?id=11&PID=GDZPPN002526069&L=1 Über die Auflösung der algebraischen Gleichungen durch transcendente Functionen II]. Nachrichten von der Königl. Gesellschaft der Wissenschaften und der Georg-Augusts-Universität zu Göttingen, 1892 edition.
{{Refend}}
== Спољашње везе ==
{{Commonscat|Polynomials}}
* [http://xrjunque.nom.es/precis/polycalc.aspx?ln=en Бесплатни онлајн калкулатор за полиноме]
* {{springer|title=Polynomial|id=p/p073690}}
* {{cite web |url=http://mathdl.maa.org/mathDL/46/?pa=content&sa=viewDocument&nodeId=640&pf=1 |title=Euler's Investigations on the Roots of Equations |archiveurl=https://web.archive.org/web/20120924140505/http://mathdl.maa.org/mathDL/46/?pa=content&sa=viewDocument&nodeId=640&pf=1 |archivedate=September 24, 2012 |deadurl=yes}}
* {{MathWorld |title=Polynomial |id=Polynomial}}
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[[Категорија:Апстрактна алгебра]]
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