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Generating functions

Homogeneous polynomials

Orthogonal polynomials

Rational functions

Symmetric functions



Applied sciences






















The main article for this category is Polynomial.


Generating functions

Homogeneous polynomials

Orthogonal polynomials

Rational functions

Symmetric functions


Abel polynomials

Abel–Ruffini theorem

Actuarial polynomials

Additive polynomial

Alexander polynomial

Algebraic equation

Algebraic set

All one polynomial

Alternating polynomial

Angelescu polynomials

Appell sequence

Bell polynomials

Bernoulli polynomials

Bernstein polynomial

Bernstein–Sato polynomial

Binomial type

Boas–Buck polynomials

Bollobás–Riordan polynomial

Bombieri norm

Boole polynomials

Bracket polynomial

Bring radical

Bézout matrix

Caloric polynomial

Casus irreducibilis

Cavalieri's quadrature formula

Characteristic polynomial


Coefficient diagram method

Cohn's irreducibility criterion

Complex conjugate root theorem

Complex quadratic polynomial

Constant function

Constant term

Content (algebra)

Continuant (mathematics)

Cubic function

Degree of a polynomial

Delta operator

Denisyuk polynomials

Derivation of the Routh array

Descartes' rule of signs

Dickson polynomial

Difference polynomials


Divided power structure

Division polynomials

Ehrhart polynomial

Eisenstein's criterion

Equally spaced polynomial

Equioscillation theorem

Exponential polynomial

External ray

Faber polynomials

Factor theorem

Factorization of polynomials

Factorization of polynomials over finite fields

Fekete polynomial

Fibonacci polynomials

Gauss's lemma (polynomial)

Generalized Appell polynomials

Gould polynomials

Grace–Walsh–Szegő theorem

HOMFLY polynomial

Harmonic polynomial

Height of a polynomial

Heine–Stieltjes polynomials

Hermite polynomials

Hilbert's Nullstellensatz

Hilbert's irreducibility theorem

Hilbert's thirteenth problem

Horner's method

Hudde's rules

Humbert polynomials

Hurwitz polynomial

Integer-valued polynomial

Invariant polynomial

Irreducible polynomial

Jacobian conjecture

Jones polynomial

Kauffman polynomial

Kazhdan–Lusztig polynomial

Kharitonov region

Kharitonov's theorem

Knot polynomial

LLT polynomial

Lagrange polynomial

Lagrange's theorem (number theory)

Laguerre polynomials

Laurent polynomial

Lebesgue constant (interpolation)

Legendre polynomials

Lehmer's conjecture

Lill's method

Lindsey–Fox algorithm

Linear equation

Linear function

Linear function (calculus)

Linearised polynomial

List of polynomial topics

Littlewood polynomial

Lommel polynomial

Mahler measure

Mahler polynomial

Marden's theorem

Mason–Stothers theorem

Matrix polynomial

Maximum length sequence

Minimal polynomial (field theory)

Minimal polynomial (linear algebra)

Mittag-Leffler polynomials

Monic polynomial

Monomial basis

Monomial order

Mott polynomials

Multilinear polynomial

Multiplicative sequence

Narumi polynomials

Neumann polynomial

Neville's algorithm

Newton polynomial

Order of a polynomial

Padovan polynomials

Palindromic polynomial

Permutation polynomial

Peters polynomials

Pidduck polynomials

Pincherle polynomials

Polylogarithmic function


Polynomial arithmetic

Polynomial expansion

Polynomial expression

Polynomial greatest common divisor

Polynomial interpolation

Polynomial long division

Polynomial matrix

Polynomial remainder theorem

Polynomial representations of cyclic redundancy checks

Polynomial ring

Polynomial sequence

Primitive polynomial (field theory)

Properties of polynomial roots

Q-difference polynomial

Quadratic equation

Quadratic formula

Quadratic function

Quartic function


Quasisymmetric function

Quintic function

Radical polynomial

Rainville polynomials

Rational root theorem

Reciprocal polynomial

Regular chain

Regular semi-algebraic system


Remez algorithm

Resolvent cubic


Ring of polynomial functions

Ring of symmetric functions

Rook polynomial

Root of unity

Routh–Hurwitz stability criterion

Routh–Hurwitz theorem

Ruffini's rule

Schwartz–Zippel lemma

Secondary polynomials

Separable polynomial

Septic equation

Series expansion

Sextic equation

Shapiro polynomials

Sheffer sequence

Sister Celine's polynomials

Square-free polynomial

Stability radius

Stable polynomial

Stanley symmetric function

Sturm's theorem

Sylvester matrix

Symmetric algebra

Symmetric polynomial

Synthetic division

System of polynomial equations

Theory of equations

Tian yuan shu

Touchard polynomials

Triangular decomposition

Trigonometric polynomial


Tschirnhaus transformation

Tutte polynomial

Umbral calculus

Unimodular polynomial matrix

Vandermonde polynomial

Vieta's formulas

Wall polynomial

Wilkinson's polynomial

Wu's method of characteristic set


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15 news items


Fri, 24 Oct 2014 10:37:30 -0700

She has received this award for her paper entitled “Some properties of Legendre-Gould Hopper polynomials and operational methods”, published in Journal of Mathematical Analysis and Application, a release from AMU said. The conference focused on a ...
Mon, 20 Oct 2014 14:00:00 -0700

I read a lot of techical papers and I'm often discouraged when presented with page-long equations that rapidly change through unknown rules of algebra and when terms such as 'third degree polynomials' are thrown in. I would like to find a book that ...

RU Daily Targum

RU Daily Targum
Sun, 12 Oct 2014 19:55:10 -0700

According to his website, Polynomiography is “the art and science of visualization in approximation of zeros of polynomials.” From Californian high schools to Tokyo middle schools, Kalantari has lectured on Polynomiography to introduce and integrate it ...
The Australian
Fri, 17 Oct 2014 06:07:36 -0700

The competitors attacked the questions with combinatorics and graph theory; they grappled with functional equations, polynomials and geometric inequalities. Alex was in his element. “You don't know immediately what techniques will work with what ...


Tue, 30 Sep 2014 11:56:15 -0700

It approximates RSMs using polynomials. The algorithm will automatically, and iteratively select an optimized polynomial regression model to minimize error. Duggan said, “We have implemented the Stepwise Regression to simplify the complexity of higher ...
American Thinker
Sat, 27 Sep 2014 23:11:15 -0700

They also can't add fractions or do long division, which puts them at a severe disadvantage when they must add rational expressions or divide polynomials. Common Core exacerbates this problem. At every level, the problems are designed to be too hard to ...
Thu, 25 Sep 2014 19:58:30 -0700

Here's the thing: I have an understanding with VDARE.com's editors that from time to time I need to write about math. This week is one of those times. What follows is therefore math-oriented. It's on-topic, though; at any rate, most of it is, most of ...
Marketwired (press release)
Mon, 29 Sep 2014 13:37:30 -0700

Davis had this to say when asked how the equation works, "Historical data is compiled and analyzed in multiple ways; T-testing, Chi squared tests of independence and analysis of variance tables are applied to the historical data. Taylor polynomials ...

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