Cartesian coordinates


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Related to Cartesian coordinates: Cartesian equation

Cartesian coordinates

pl n
(Mathematics) a system of representing points in space in terms of their distance from a given origin measured along a set of mutually perpendicular axes. Written (x,y,z) with reference to three axes

Carte′sian coor′dinates


n.pl.
a system of coordinates for locating a point on a plane by its distance from each of two intersecting lines, or in space by its distance from each of three planes intersecting at a point. Compare x-axis, y-axis, z-axis.
[1885–90]

cartesian coordinates

A coordinate system in which locations of points in space are expressed by reference to three mutually perpendicular planes, called coordinate planes. The three planes intersect in three straight lines called coordinate axes. See also coordinates.
References in periodicals archive ?
radial coordinate r, polar angular coordinate [theta] and equatorial angular coordinate [phi], to cartesian coordinates x, y, z as algebraic formulae, according to ISO standard 80000-2:2009,
i] (i = 1,2,3,4) denote the intrinsic coordinates and the local Cartesian coordinates of the element nodes, respectively.
0] is the permeability of vacuum; [nabla] represents the differential operator and [MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII] in Cartesian coordinates with [MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII] being unit vectors for the Cartesian coordinates; t represents the time and x, y, z are, respectively, the Cartesian components; the "x" symbol represents the cross operation and the " " represents the dot operation.
a] are Cartesian coordinates of CFD mesh points, and [x.
One example is Cartesian-level control, where the pose (position and orientation) of the robot end-effector can be measured and controlled in Cartesian coordinates.
In the CIELAB 1976 system, the Cartesian coordinates, [L.
The use of Cartesian coordinates for the description of positions of a robot path is an important step in simplifying programming.
Three years later, Virbhadra generalized this result to metrics outside the Kerr-Schild class, contingent on the use of Kerr-Schild Cartesian coordinates [10].
In opposite, the world coordinate system is defined by the Cartesian coordinates X, Y and Z.
Calculation of plain is performed in Cartesian coordinates system (0, X, Y, Z) with the starting point connected to measuring instrument (total station) which position is known in geodetic reference system.
The 6X Visual robots are programmable with the Cartesian coordinates that molders are familiar with, or circular coordinates typically used with articulated robots.