Siteadmin, Bureaucrats, Check users, nsAm_Govt_101RO, nsAm_Govt_101RW, nsAm_Govt_101_ta, nsJudgesRO, nsJudgesRW, nsJudges_talkRO, nsJudges_talkRW, nsTeam2RO, nsTeam2RW, nsTeam2_talkRO, nsTeam2_talkRW, oversight, Administrators
125,790
edits
Changes
Jump to navigation
Jump to search
Line 1:
Line 1: − +
The '''curl''' is a type of derivative of a vector field that corresponds to its rate of rotation in three-dimensional space.
{{math-h}}
{{math-h}}
The '''curl''' is a way of expressing a certain type of [[derivative]] of a [[vector field]]. It is defined for fields of 3-dimensional vectors on 3-dimensional space. The curl of a vector field is another vector field.
The '''curl''' is a type of [[derivative]] of a [[vector field]] that corresponds to its rate of rotation in three-dimensional space. It is particularly important in electromagnetism and fluid mechanics. The curl of a vector field is another vector field.
More precisely, it is defined<ref>[http://mathworld.wolfram.com/Curl.html Curl] at Wolfram Mathworld</ref> as the limiting value of rotation per unit area. Written explicitly,
More precisely, it is defined<ref>[http://mathworld.wolfram.com/Curl.html Curl] at Wolfram Mathworld</ref> as the limiting value of rotation per unit area. Written explicitly,