Copyright © Philip M. Parker, INSEAD. Terms of Use.

| Domain | Definition |
Aerospace | A system of curvilinear coordinates in which the position of a point in space is determined by (a) its perpendicular distance from a given line, (b) its distance from a selected reference plane perpendicular to this line, and (c) its angular distance from a selected reference line when projected onto this plane. The coordinates thus form the elements of a cylinder, and, in the usual notation, are written, r, , and z where r is the radial distance from the cylinder's axis z, and is the angular position from a reference line in a cylindrical cross section normal to z. Also called cylindrical polar coordinates, circular cylindrical coordinates. See polar coordinates.The relations between the cylindrical coordinates and the rectangular Cartesian coordinates (x, y, z) are x = r cos , y = r sin , z = z. (references) |
Source: compiled by the editor from various references; see credits. | |
Crosswords: CYLINDRICAL COORDINATES |
| Specialty definitions using "CYLINDRICAL COORDINATES": circular cylindrical coordinates, curvilinear coordinates, cylindrical polar coordinates. (references) |
| Language | Translations for "CYLINDRICAL COORDINATES"; alternative meanings/domain in parentheses. | ||||
Danish | armens geometri angivet med cylindriske koordinater (arm geometry with cylindrical coordinates). (various references) | ||||
Dutch | armgeometrie met cilindrische coördinaten (arm geometry with cylindrical coordinates). (various references) | ||||
French | géométrie du bras à coordonnées cylindriques (arm geometry with cylindrical coordinates). (various references) | ||||
German | Geometrie des Armes nach Zylinderkoordinaten (arm geometry with cylindrical coordinates). (various references) | ||||
Italian | geometria del braccio a coordinate cilindriche (arm geometry with cylindrical coordinates). (various references) | ||||
Pig Latin | ylindricalcay oordinatescay | ||||
| 1. Crosswords 2. Translations: Modern 3. Bibliography |
Copyright © Philip M. Parker, INSEAD. Terms of Use.