Pages Needing Basic Level Explanations
From Math Images
[Need to change Author to Image Author and resolve cases with student names. GK]
The following image pages are in need of basic descriptions that don't require too much math.
| Field | Author | Description | |
|---|---|---|---|
| Bezier Curves | Algebra | A Bezier Curve involves the use of two anchor points and a number of control points to control the form of a curve. | |
| Bridge of Peace | Algebra | The bridge of peace in Tbilisi ,Georgia, possesses a glass and steel covering frame which possesses a unique tiling structure, conic sections in its roof. Mapping a complicated pattern onto an uneven surface. | |
| Brouwer Fixed Point Theorem | Topology | Rebecca | |
| Dandelin Sphere Theory | Geometry | Hollister (Hop) David | This image shows a cone floating on the ocean. a ball floats in the cone with a touch of the ocean surface. A round fish is kissing the ocean surface in the cone. The cone cuts the ocean surface with a "Conic Section", which in the image is an ellipse. |
| Fractal Scene I | Fractals | Anne M. Burns | "Fractal Scene I" is one of Burns' "Mathscapes" and was created using a variety of mathematical forumluas, including fractal methods to generate the clouds and plant life and vector techniques for the colors. |
| Fun Topology | Topology | Paul Nylander | The topology is equivilent to a sphere with 30 holes. The boundary of each hole loops over itself twice with two Reidemeister-I twists and links with 6 others. |
| Hippopede of Proclus | Topology | Adam Coffman | Consider a torus, T, as a surface of revolution, generated by a circle with radius r > 0, and with center at distance R > 0 from the axis... |
| Iterated Functions | Algebra | Anna | |
| Kummer Quartic | Algebra | 3DXM Consortium | A Kummer surface is any one of a one parameter family of algebraic surfaces defined by a specific polynomial equation of degree four. |
| Quaternion | |||
| Riemann Sphere | Algebra | Unknown | |
| Straight Line and its construction | Geometry | Cornell University Libraries and the Cornell College of Engineering | |
| Tetra 1 | Geometry | Jos Leys | How does one fill a sphere with smaller spheres of various sizes so that every possible void is filled? There are only five known configurations, all obtained by a sphere inversion transformation, the 3D equivalent of a circle inversion. |
