Difference between revisions of "Laplace's equation"

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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.  All functions that have a [[Laplacian]] of zero, are called [[harmonic functions]].
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'''Laplace's equation''' is an [[equation]] such that the sum of all of the non-mixed second order [[partial derivative]]s of a [[function]] equaling zero.  All functions that have a [[Laplacian]] of zero, are called [[harmonic function]]s.
 
[[category:mathematics]]
 
[[category:mathematics]]

Revision as of 08:26, February 26, 2009

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.