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directional derivative

American  

noun

Mathematics.
  1. the limit, as a function of several variables moving along a given line from one specified point to another on the line, of the difference in the functional values at the two points divided by the distance between the points.


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Equation 4.36 provides a formal definition of the directional derivative that can be used in many cases to calculate a directional derivative.

From Textbooks Mar. 30, 2016

The directional derivative can also be generalized to functions of three variables.

From Textbooks Mar. 30, 2016

A directional derivative represents a rate of change of a function in any given direction.

From Textbooks Mar. 30, 2016

The gradient can be used in a formula to calculate the directional derivative.

From Textbooks Mar. 30, 2016

We can calculate the directional derivative of a function of three variables by using the gradient, leading to a formula that is analogous to Equation 4.38.

From Textbooks Mar. 30, 2016

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