Orthogonal coordinate systems | Three-dimensional coordinate systems

Bipolar cylindrical coordinates

Bipolar cylindrical coordinates are a three-dimensional orthogonal coordinate system that results from projecting the two-dimensional bipolar coordinate system in theperpendicular -direction. The two lines of foci and of the projected Apollonian circles are generally taken to be defined by and , respectively, (and by ) in the Cartesian coordinate system. The term "bipolar" is often used to describe other curves having two singular points (foci), such as ellipses, hyperbolas, and Cassini ovals. However, the term bipolar coordinates is never used to describe coordinates associated with those curves, e.g., elliptic coordinates. (Wikipedia).

Bipolar cylindrical coordinates
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Related pages

Focus (geometry) | Hyperbola | Bipolar coordinates | Cartesian coordinate system | Laplace's equation | Cassini oval | Coordinate system | Apollonian circles | Ellipse | Natural logarithm | Orthogonal coordinates | Separation of variables | Helmholtz equation