Editing Laplace operator (section)

==See also==
*[[Laplace–Beltrami operator]], generalization to submanifolds in Euclidean space and Riemannian and pseudo-Riemannian manifold.
*The [[Laplace operators in differential geometry|Laplacian in differential geometry]].
*The [[discrete Laplace operator]] is a finite-difference analog of the continuous Laplacian, defined on graphs and grids.
*The Laplacian is a common operator in [[image processing]] and [[computer vision]] (see the [[Laplacian of Gaussian]], [[blob detection|blob detector]], and [[scale space]]).
*The [[list of formulas in Riemannian geometry]] contains expressions for the Laplacian in terms of Christoffel symbols.
*[[Weyl's lemma (Laplace equation)]].
*[[Earnshaw's theorem]] which shows that stable static gravitational, electrostatic or magnetic suspension is impossible.
*[[Del in cylindrical and spherical coordinates]].
*Other situations in which a Laplacian is defined are: [[analysis on fractals]], [[time scale calculus]] and [[discrete exterior calculus]].