Rational function
Summary
A rational function is a function given by a quotient of two polynomials. It is defined and continuous wherever the denominator is not zero. The node rational function gives the precise definition.
Where this leads
19 pages build on this one.
- Lattès map
- Malmquist's theorem
- Sullivan's no wandering domains theorem
- Newton fractal
- Thiele's interpolation formula
- Discrete Painlevé equations
- Siegel disc
- Arithmetic dynamics
- Classification of Fatou components
- Complex dynamics
- Elliptic integral
- Cluster algebra
- Berkovich space dynamics
- Wilf–Zeilberger pair
- Herman ring
- Fatou set
- Julia set
- Gosper's algorithm
- Fuchsian equation
Further reading
- Web https://en.wikipedia.org/wiki/Rational_function, lead section
About this page
| Tag | 0XDK9CGYKJ |
|---|---|
| URI | m2://0XDK9CGYKJ |
| Kind | concept |
| Writing | W1 stated |
| MSC | 26A09 |
| Same as |
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What this page needs for W2
- edge instance_of in: at least two examples (0 of 2)
- edge not_instance_of in: at least one non-example (0 of 1)
The writing levels say how complete the text of a page is. They do not measure its truth.
What links here
Definitions
Special cases
Used by
- Lattès map
- Malmquist's theorem
- Sullivan's no wandering domains theorem
- Newton fractal
- Thiele's interpolation formula
- Discrete Painlevé equations
- Siegel disc
- Arithmetic dynamics
- Classification of Fatou components
- Complex dynamics
- Elliptic integral
- Cluster algebra
- Berkovich space dynamics
- Wilf–Zeilberger pair
- Herman ring
- Fatou set
- Julia set
- Gosper's algorithm
- Fuchsian equation