Difference between revisions of "Laplace's equation"
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(Huh? Grammar not correctly being. What saying this not knowing I.) |
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| − | '''Laplace's equation''' is an equation such that the sum of all of the non-mixed second order partial derivatives of a [[function]] equaling zero. | + | '''Laplace's equation''' is an equation such that the sum of all of the non-mixed second order partial derivatives of a [[function]] equaling zero. All functions that have a [[Laplacian]] of zero, are called [[Harmonic Functions]]. |
[[category:mathematics]] | [[category:mathematics]] | ||
Revision as of 20:44, September 26, 2008
Laplace's equation is an equation such that the sum of all of the non-mixed second order partial derivatives of a function equaling zero. All functions that have a Laplacian of zero, are called Harmonic Functions.