cylindrical coordinates - перевод на немецкий
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cylindrical coordinates - перевод на немецкий

THREE-DIMENSIONAL ORTHOGONAL COORDINATE SYSTEM
Cylindrical coordinates; Cylindrical coordinate; Cylinder coordinates; Cylindrical polar coordinates; Cylindrical polar coordinate; Polar cylindrical coordinate; Galactocentric cylindrical polar coordinate; Polar cylindrical coordinates; Galactocentric cylindrical polar coordinates; Cylindrical polars; Cylindrical coordination; Radial line
  • z}} (blue), each increasing at a constant rate. The point is at the intersection between the three colored surfaces.
  • P}} are roughly (1.0, −1.732, 1.0).

cylindrical coordinates         
Krummlige Koordinaten, Zylinderkoordinaten, Formulierung von Randbedingungen in gekrümmten Koordinaten (Mathematik)
Cartesian coordinates         
  • 3D Cartesian coordinate handedness
  • (''a'', ''b'')}} and ''r'' is the radius.
  • (1, −1, 1}}).
  • Fig. 7 – The left-handed orientation is shown on the left, and the right-handed on the right.
  • The four quadrants of a Cartesian coordinate system
  • (2, 3, 4)}}.
  • The [[right-hand rule]]
  • Fig. 8 – The right-handed Cartesian coordinate system indicating the coordinate planes.
MOST COMMON COORDINATE SYSTEM (GEOMETRY)
Cartesian coordinates; Rectangular coordinate system; Cartesian plain; Cartesian coordinate; X-axis; Coordinate axes; Position coordinate; Cartesian plane; Y-axis; Xy plane; Cartesian coordinate plane; First Quadrant; First quadrants; X-y plane; Vertical axis; Horizontal axis; Right-handed coordinate system; Z-axis; Rectangular coordinates; Cartesian equation; Quadrant (analytic geometry); Rectangular Coordinates; Cartesian dimensions; Cartesian dimension; Applicate; Axis (mathematics); 3-dimensional coordinate system; 3 dimensional coordinate system; Cartesian space; Cartesian orthogonal coordinate system; Cartesian co-ordinates; Z axis; X axis; Rectangular coords; 3D coordinate system; 3-D coordinate system; 3d coordinate system; 3-d coordinate system; 3-d graph; 3D Cartesian Coordinate System; 3-D Cartesian Coordinate System; 3d Cartesian Coordinate System; Y axis; Xy-coordinate system; Cartesian planes; Cartesian co-ordinator; Euclidian coordinate system; X,y coordinates; Z-coordinate; Cartesian chart; 3d coordinates; Abscisse; Cartesian coordinate systems; Right-handed system; Left-handed coordinate system; Rectangular coordinate plane; Cartesian Coordinate System; Cartesian co-ordinate system; Rectangular coord; (x, y); History of the Cartesian coordinate system; Cartesian-coordinate system; Flat coordinate system; Cartesian axes; X-coordinate; Y-coordinate; Abscissas-axis; Ordinates-axis
n. Koordinaten die die relativen Koordinaten zur X- und Y-Achse angeben (um einen Punkt zu bestimmen)
x-axis         
  • 3D Cartesian coordinate handedness
  • (''a'', ''b'')}} and ''r'' is the radius.
  • (1, −1, 1}}).
  • Fig. 7 – The left-handed orientation is shown on the left, and the right-handed on the right.
  • The four quadrants of a Cartesian coordinate system
  • (2, 3, 4)}}.
  • The [[right-hand rule]]
  • Fig. 8 – The right-handed Cartesian coordinate system indicating the coordinate planes.
MOST COMMON COORDINATE SYSTEM (GEOMETRY)
Cartesian coordinates; Rectangular coordinate system; Cartesian plain; Cartesian coordinate; X-axis; Coordinate axes; Position coordinate; Cartesian plane; Y-axis; Xy plane; Cartesian coordinate plane; First Quadrant; First quadrants; X-y plane; Vertical axis; Horizontal axis; Right-handed coordinate system; Z-axis; Rectangular coordinates; Cartesian equation; Quadrant (analytic geometry); Rectangular Coordinates; Cartesian dimensions; Cartesian dimension; Applicate; Axis (mathematics); 3-dimensional coordinate system; 3 dimensional coordinate system; Cartesian space; Cartesian orthogonal coordinate system; Cartesian co-ordinates; Z axis; X axis; Rectangular coords; 3D coordinate system; 3-D coordinate system; 3d coordinate system; 3-d coordinate system; 3-d graph; 3D Cartesian Coordinate System; 3-D Cartesian Coordinate System; 3d Cartesian Coordinate System; Y axis; Xy-coordinate system; Cartesian planes; Cartesian co-ordinator; Euclidian coordinate system; X,y coordinates; Z-coordinate; Cartesian chart; 3d coordinates; Abscisse; Cartesian coordinate systems; Right-handed system; Left-handed coordinate system; Rectangular coordinate plane; Cartesian Coordinate System; Cartesian co-ordinate system; Rectangular coord; (x, y); History of the Cartesian coordinate system; Cartesian-coordinate system; Flat coordinate system; Cartesian axes; X-coordinate; Y-coordinate; Abscissas-axis; Ordinates-axis
X-Achse

Определение

curvilinear
[?k?:v?'l?n??]
¦ adjective contained by or consisting of a curved line or lines.
Derivatives
curvilinearly adverb
Origin
C18: from L. curvus 'bent, curved', on the pattern of rectilinear.

Википедия

Cylindrical coordinate system

A cylindrical coordinate system is a three-dimensional coordinate system that specifies point positions by the distance from a chosen reference axis (axis L in the image opposite), the direction from the axis relative to a chosen reference direction (axis A), and the distance from a chosen reference plane perpendicular to the axis (plane containing the purple section). The latter distance is given as a positive or negative number depending on which side of the reference plane faces the point.

The origin of the system is the point where all three coordinates can be given as zero. This is the intersection between the reference plane and the axis. The axis is variously called the cylindrical or longitudinal axis, to differentiate it from the polar axis, which is the ray that lies in the reference plane, starting at the origin and pointing in the reference direction. Other directions perpendicular to the longitudinal axis are called radial lines.

The distance from the axis may be called the radial distance or radius, while the angular coordinate is sometimes referred to as the angular position or as the azimuth. The radius and the azimuth are together called the polar coordinates, as they correspond to a two-dimensional polar coordinate system in the plane through the point, parallel to the reference plane. The third coordinate may be called the height or altitude (if the reference plane is considered horizontal), longitudinal position, or axial position.

Cylindrical coordinates are useful in connection with objects and phenomena that have some rotational symmetry about the longitudinal axis, such as water flow in a straight pipe with round cross-section, heat distribution in a metal cylinder, electromagnetic fields produced by an electric current in a long, straight wire, accretion disks in astronomy, and so on.

They are sometimes called "cylindrical polar coordinates" and "polar cylindrical coordinates", and are sometimes used to specify the position of stars in a galaxy ("galactocentric cylindrical polar coordinates").