Wide Spacing Approximation: Difference between revisions
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A wide spacing approximation is to assume that the interaction between two bodies can | A wide spacing approximation is to assume that the interaction between two bodies can | ||
be determined in terms of the propagating modes only (those which radiate energy | be determined in terms of the propagating modes only (those which radiate energy | ||
to infinity). It is a widely used approximation and is valid when the body | to infinity). It is a widely used approximation and is valid when the body | ||
separation is large compared to the wavelength. | |||
[[Category:Linear Water-Wave Theory]] | |||
Latest revision as of 19:12, 8 February 2010
A wide spacing approximation is to assume that the interaction between two bodies can be determined in terms of the propagating modes only (those which radiate energy to infinity). It is a widely used approximation and is valid when the body separation is large compared to the wavelength.
