Cartesian coordinate system


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Related to Cartesian coordinate system: Polar coordinate system
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Words related to Cartesian coordinate system

a coordinate system for which the coordinates of a point are its distances from a set perpendicular lines that intersect at the origin of the system

References in periodicals archive ?
For the same point, if its modal shape coefficients at Cartesian coordinate system is ([[?
For convenience, the membrane element is commonly studied in the local Cartesian coordinate system represented by (x', y', z') and located on the membrane element.
Owing to the recording of the PWCMM positions being made in a Cartesian coordinate system, the data are stored as three numerical values, X, Y, and Z.
The plates are situated in the planes = 0 y and = y h of a Cartesian coordinate system Oxyz with the positive y-axis in the upward direction, Fig.
While arbitrary, this mathematical convention becomes especially important when recording grid references when both axes are numbers, for example in a Cartesian coordinate system where the x-axis is written before the y-axis.
A Cartesian coordinate system {x, y, z}, related to the waveguide, is shown in Figure 1(b).
Students are assumed to have solid algebra skills for solving simple equations and a working knowledge of the Cartesian coordinate system.
By following Davis's first-order approximation, the electromagnetic fields of the Gaussian beam can be described in its own Cartesian coordinate system [O.
It is important to remember that the two-dimensional Cartesian coordinate system, which was developed independently in 1637 by Rene Descartes and Pierre de Fermat, is commonly defined by two axes that are aligned at right angles to each other to form the x, y-plane (Newton c.
The Cartesian coordinate system is chosen such that the x-axis is in the vertical direction that is parallel to the flow direction and the gravitational force 'g' always acting downwards independent of flow direction.
The radius of the Earth is 6 370 km and the coordinates of Ljubljana (in Cartesian coordinate system chosen above) are (4409, 0, 4598) with kilometres as units.
The rotation matrix itself is defined by R(i, N) in the cartesian coordinate system.