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A vector operator is a differential operator used in vector calculus. Vector operators are defined in terms of del, and include the gradient, divergence, and curl: The Laplacian is Vector operators must always come right before the scalar field or vector field on which they operate, in order to produce a result. E.g. yields the gradient of f, but is just another vector operator, which is not operating on anything. A vector operator can operate on another vector operator, to produce a compound vector operator, as seen above in the case of the Laplacian.

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• Vector operator
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• A vector operator is a differential operator used in vector calculus. Vector operators are defined in terms of del, and include the gradient, divergence, and curl: The Laplacian is Vector operators must always come right before the scalar field or vector field on which they operate, in order to produce a result. E.g. yields the gradient of f, but is just another vector operator, which is not operating on anything. A vector operator can operate on another vector operator, to produce a compound vector operator, as seen above in the case of the Laplacian.
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• A vector operator is a differential operator used in vector calculus. Vector operators are defined in terms of del, and include the gradient, divergence, and curl: The Laplacian is Vector operators must always come right before the scalar field or vector field on which they operate, in order to produce a result. E.g. yields the gradient of f, but is just another vector operator, which is not operating on anything. A vector operator can operate on another vector operator, to produce a compound vector operator, as seen above in the case of the Laplacian.
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