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convolved

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Definitions of convolved in various dictionaries:

verb - curl, wind, or twist together

verb - to roll together

CONVOLVED - In mathematics (and, in particular, functional analysis) convolution is a mathematical operation on two functions (f and g) to produce a third functi...

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Possible Dictionary Clues
Present participle of convolve.
Roll or coil together entwine.
Combine (one function or series) with another by forming their convolution.

Convolved description
In mathematics (and, in particular, functional analysis) convolution is a mathematical operation on two functions (f and g) to produce a third function that expresses how the shape of one is modified by the other. The term convolution refers to both the result function and to the process of computing it. Convolution is similar to cross-correlation. For discrete, real-valued functions, they differ only in a time reversal in one of the functions. For continuous functions, the cross-correlation operator is the adjoint of the convolution operator. * It has applications that include probability, statistics, computer vision, natural language processing, image and signal processing, engineering, and differential equations. * The convolution can be defined for functions on Euclidean space, and other groups. For example, periodic functions, such as the discrete-time Fourier transform, can be defined on a circle and convolved by periodic convolution. (See row 11 at DTFT § Properties.) A discrete c

Convolved description

In mathematics (and, in particular, functional analysis) convolution is a mathematical operation on two functions (f and g) to produce a third function that expresses how the shape of one is modified by the other. The term convolution refers to both the result function and to the process of computing it. Convolution is similar to cross-correlation. For discrete, real-valued functions, they differ only in a time reversal in one of the functions. For continuous functions, the cross-correlation operator is the adjoint of the convolution operator.
* It has applications that include probability, statistics, computer vision, natural language processing, image and signal processing, engineering, and differential equations.
* The convolution can be defined for functions on Euclidean space, and other groups. For example, periodic functions, such as the discrete-time Fourier transform, can be defined on a circle and convolved by periodic convolution. (See row 11 at DTFT § Properties.) A discrete c

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