Polynomial Manipulation

Computations with polynomials are at the core of computer algebra and having a fast and robust polynomials manipulation module is a key for building a powerful symbolic manipulation system. SymPy has a dedicated module sympy.polys for computing in polynomial algebras over various coefficient domains.

There is a vast number of methods implemented, ranging from simple tools like polynomial division, to advanced concepts including Gröbner bases and multivariate factorization over algebraic number domains.

Contents

• Basic functionality of the module
• Examples from Wester’s Article
• Polynomials Manipulation Module Reference
• AGCA - Algebraic Geometry and Commutative Algebra Module
• Introducing the Domains of the poly module
• Reference docs for the Poly Domains
• Internals of the Polynomial Manipulation Module
• Series Manipulation using Polynomials
• Literature
• Poly solvers
• Introducing the domainmatrix of the poly module
• Number Fields