gradient

14 ENTRIES FOUND:

gra·di·ent

noun \ˈgrā-dē-ənt\

: a place where the ground slopes up or down

Full Definition of GRADIENT

1
a :  the rate of regular or graded ascent or descent :  inclination
b :  a part sloping upward or downward
2
:  change in the value of a quantity (as temperature, pressure, or concentration) with change in a given variable and especially per unit distance in a specified direction
3
:  the vector sum of the partial derivatives with respect to the three coordinate variables x, y, and z of a scalar quantity whose value varies from point to point
4
:  a graded difference in physiological activity along an axis (as of the body or an embryonic field)
5
:  change in response with distance from the stimulus

Examples of GRADIENT

  1. <the path goes up at a pretty steep gradient before leveling off>

Origin of GRADIENT

Latin gradient-, gradiens, present participle of gradi
First Known Use: 1835

Other Physics Terms

amplitude, centrifugal, centripetal, convection, hysteresis, kinetic, lase, quantum

Rhymes with GRADIENT

gra·di·ent

noun \ˈgrād-ē-ənt\   (Medical Dictionary)

Medical Definition of GRADIENT

1
: change in the value of a quantity (as temperature, pressure, or concentration) with change in a given variable and especially per unit on a linear scale
2
: a graded difference in physiological activity along an axis (as of the body or an embryonic field)
3
: change in response with distance from the stimulus

gradient

noun    (Concise Encyclopedia)

In mathematics, a differential operator applied to a three-dimensional vector-valued function to yield a vector whose three components are the partial derivatives of the function with respect to its three variables. The symbol for gradient is . Thus, the gradient of a function f, written grad f, or f, is f = if + jf + kf where f, f, and f are the first partial derivatives of f and the vectors i, j, and k are the unit vectors of the vector space. If in physics, for example, f is a temperature field (giving the temperature at every point in a space), f is the direction of the heat-flow vector in the field.

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