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spherical coordinate system

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spherical coordinate system

In geometry, a coordinate system in which any point in three-dimensional space is specified by its angle with respect to a polar axis and angle of rotation with respect to a prime meridian on a sphere of a given radius. In spherical coordinates a point is specified by the triplet (r, θ, φ), where r is the point's distance from the origin (the radius), θ is the angle of rotation from the initial meridian plane, and φ is the angle from the polar axis (analogous to a ray from the origin through the North Pole).



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The governing conservation for the solute concentration in the spherical coordinate system can be written as [rho][[[partial derivative]c]/[[partial derivative]t]] + [rho]v[[[partial derivative]c]/[[partial derivative]r]] = [rho][D/[r.
To describe the power imposed by the surrounding fluid on the agglomerate, we introduce a spherical coordinate system.
The position of the bubble is fixed and located at the origin of a spherical coordinate system.
 
 
 
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