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Symmetric Polynomials   (Mathematica Tutorial)
A symmetric polynomial in variables x_1,…,x_n is a polynomial that is invariant under arbitrary permutations of x_1,…,x_n. Polynomials are called elementary symmetric ...
Higher-Order Euler and Legendre ...   (Mathematica Tutorial)
An Euler equation is an ODE of the form The following is an example of an Euler equation. The Legendre linear equation is a generalization of the Euler equation. It has the ...
Overview of Ordinary Differential ...   (Mathematica Tutorial)
There are four major areas in the study of ordinary differential equations that are of interest in pure and applied science. Of these four areas, the study of exact solutions ...
Algebraic Numbers   (Mathematica Guide)
Mathematica's symbolic character allows it to provide deep integrated support for algebraic numbers. At the core are Root objects, which provide exact implicit ...
Decompose   (Built-in Mathematica Symbol)
Decompose[poly, x] decomposes a polynomial, if possible, into a composition of simpler polynomials.
JacobiP   (Built-in Mathematica Symbol)
JacobiP[n, a, b, x] gives the Jacobi polynomial P_n^(a, b)(x).
Eliminating Variables   (Mathematica Tutorial)
When you write down a set of simultaneous equations in Mathematica, you are specifying a collection of constraints between variables. When you use Solve, you are finding ...
Linear Second-Order Equations with ...   (Mathematica Tutorial)
The simplest type of linear second-order ODE is one with constant coefficients. This linear second-order ODE has constant coefficients. Notice that the general solution is a ...
Linear Higher-Order Equations with ...   (Mathematica Tutorial)
A linear ODE with constant coefficients can be easily solved once the roots of the auxiliary equation (or characteristic equation) are known. Some examples of this type ...
Solving Frobenius Equations and ...   (Mathematica Tutorial)
A Frobenius equation is an equation of the form where a_1, …, a_n are positive integers, m is an integer, and the coordinates x_1, …, x_n of solutions are required to be ...
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