- Algebraic geometry
- >
- Algebraic varieties
- >
- Algebraic curves
- >
- Sextic curves

- Algebraic geometry
- >
- Birational geometry
- >
- Algebraic curves
- >
- Sextic curves

- Algebraic varieties
- >
- Birational geometry
- >
- Algebraic curves
- >
- Sextic curves

- Analytic geometry
- >
- Curves
- >
- Algebraic curves
- >
- Sextic curves

- Differential geometry
- >
- Curves
- >
- Algebraic curves
- >
- Sextic curves

- Fields of abstract algebra
- >
- Algebraic geometry
- >
- Algebraic curves
- >
- Sextic curves

- Fields of geometry
- >
- Algebraic geometry
- >
- Algebraic curves
- >
- Sextic curves

- Geometric shapes
- >
- Curves
- >
- Algebraic curves
- >
- Sextic curves

- Manifolds
- >
- Curves
- >
- Algebraic curves
- >
- Sextic curves

Astroid

In mathematics, an astroid is a particular type of roulette curve: a hypocycloid with four cusps. Specifically, it is the locus of a point on a circle as it rolls inside a fixed circle with four times

Atriphtaloid

An atriphtaloid, also called an atriphtothlassic curve, is type of sextic plane curve. It is given by the equation where a and b are positive numbers.

Wiman's sextic

In mathematics, Wiman's sextic is a degree 6 plane curve with four nodes studied by Anders Wiman.It is given by the equation (in homogeneous coordinates) Its normalization is a genus 6 curve with auto

Quadrifolium

The quadrifolium (also known as four-leaved clover) is a type of rose curve with an angular frequency of 2. It has the polar equation: with corresponding algebraic equation Rotated counter-clockwise b

Watt's curve

In mathematics, Watt's curve is a tricircular plane algebraic curve of degree six. It is generated by two circles of radius b with centers distance 2a apart (taken to be at (±a, 0)). A line segment of

Cayley's sextic

In geometry, Cayley's sextic (sextic of Cayley, Cayley's sextet) is a plane curve, a member of the sinusoidal spiral family, first discussed by Colin Maclaurin in 1718. Arthur Cayley was the first to

Butterfly curve (algebraic)

In mathematics, the algebraic butterfly curve is a plane algebraic curve of degree six, given by the equation The butterfly curve has a single singularity with delta invariant three, which means it is

Coble curve

In algebraic geometry, a Coble curve is an irreducible degree-6 planar curve with 10 double points (some of them may be infinitely near points). They were studied by Arthur Coble .

Wirtinger sextic

In mathematics, the Wirtinger plane sextic curve, studied by Wirtinger, is a degree 6 genus 4 plane curve with double points at the 6 vertices of a complete quadrilateral.

© 2023 Useful Links.