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Vector calculus studies various differential operators defined on scalar or vector fields, which are typically expressed in terms of the del operator (). The four most important operations in vector calculus are: Operation Notation Description Domain/Range Gradient Measures the rate and direction of change in a scalar field. Maps scalar fields to vector fields. Curl Measures the tendency to rotate about a point in a vector field. Maps vector fields to vector fields. Divergence Measures the magnitude of a source or sink at a given point in a vector field. Maps vector fields to scalar fields. Laplacian A composition of the divergence and gradient operations. Maps scalar fields to scalar fields.
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