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| 1 | List of curves |
| curve theorem Closed curve Rectifiable curve Peano curve=space-filling curve Sierpinski curve... This is a list of curves , by Wikipedia page. See also list of curve topics. Classical curves... Nephroid Hypocycloid Astroid Deltoid (curve) Lemniscate lemniscate of Bernoulli lemniscate of ... | |
| 2 | Giuseppe Peano |
| Giuseppe Peano (August 27, 1858 – April 20, 1932) was an Italian mathematician and philosopher. Giuseppe Peano was born on a farm near the village of Spinetta in Piedmont, Northwestern Italy... 'High Honours' and began his teaching career. Peano was a University assistant between 1880 and ... | |
| 3 | Curve |
| image of a curve can cover a square in the plane (Peano curve). The image of simple plane curve can have... last example can be obtained by small variation of the Peano curve construction). The dragon curve is... This article is about the term used in mathematics. There is also a magazine called Curve. In ... | |
| 4 | Space-filling curve |
| square (or the 3-dimensional unit cube). In 1890, Peano discovered a densely self-intersecting curve...), and such curves cannot fill-up the entire unit square. Therefore, Peano's space filling curve was found to be highly counter-intuitive. From Peano's example, it was easy to deduce continuous curves ... | |
| 5 | Koch curve |
| dimension of a line {1} but smaller than Peano's Space-filling curve {2} The Koch curve is... The first four iterations of the Koch snowflake The Koch curve is a mathematical curve, and one of the earliest fractal curves to have been described. It appeared in a 1906 paper entitled "Une ... | |
| 6 | How Long Is the Coast of Britain? Statistical Self-Similarity and Fractional Dimension |
| (but does not give a construction for) the space-filling Peano curve, which has a dimension of 2. The... discusses self-similar curves that have fractional dimensions between 1 and 2. These curves are... of the paper Mandelbrot describes various curves, related to the Koch snowflake, which are defined ... | |
| 7 | List of mathematical shapes |
| Cantor set Dragon curve Koch snowflake Lyapunov fractal Mandelbrot set Sierpinski carpet Peano curve... interval line 2D with 1D surface Bézier curve: (As+Bt) n | 0≤s≤1 ∧ 0≤t≤1 ∧ s+t=1, A n ... | |
| 8 | Deltoid |
| Deltoid can refer to: deltoid muscle deltoid (curve ... | |
| 9 | List of curve topics |
| This is a list of curve topics in mathematics, by Wikipedia page. See also curve, and the list of curves for particular curves. acnode arc asymptote asymptotic curve Barbier's theorem barycentric[1...) circumference cissoid closed timelike curve concavity conchoid confocal contact (mathematics) contour ... | |
| 10 | French curve |
| A French curve is a drafting instrument used to draw curves other than circles or circular arcs. It is usually made of transparent plastic and composed of successive segments of geometric curves ... | |
| 11 | Bézier |
| Bézier can refer to: Bézier curve Bézier triangle Bézier surface Pierre Bézier, French engineer and creator of Bézier curves ... | |
| 12 | Hermite spline |
| Information on the Hermite spline may be found at; cubic Hermite spline Hermite polynomials Curve interpolation ... | |
| 13 | Oxyhemoglobin dissociation curve |
| An oxyhemoglobin dissociation curve is a sigmoid plot of percent oxyhemoglobin saturation vs. P O2. The curve illustrates hemoglobin's affinity for oxygen. Under normal resting conditions in a healthy individual, the normal position of the curve is at a pH of 7.4. A shift in the position of the ... | |
| 14 | Curve Lake First Nation 35, Ontario |
| Curve Lake is the name of two Indian reserves 14 km north of Peterborough, Ontario. Officially they are known as Curve Lake First Nation No. 35 and Curve Lake No. 35A . Curve Lake First Nation No. 35 has an area of 7.54 km², while Curve Lake No. 35A has an area of 2.02 km². The Curve Lake First ... | |
| 15 | Hyperelliptic curve cryptography |
| Hyperelliptic curve cryptography is similar to elliptic curve cryptography (ECC) insomuch as the algebraic geometry construct of a hyperelliptic curve with an appropriate group law provides an Abelian group on which to do arithmetic. The use of hyperelliptic curves in cryptography came about in ... |