IMAGE GALLERY : VECTORS, FIELDS


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Scalar Fields

A scalar field assigns a real value to each point in space or on a plane. It's a scalar valued function of 2 or 3 variables This value, which could represent temperature, pressure, altitude, or any other scalar quantity, can be visualized in two dimensions using a color gradient. For instance, temperature distribution across a map, pressure distribution in a fluid, or altitude variations over a landscape are all examples of scalar fields that can be depicted using color gradients.

system of linear equations

system of linear equations

system of linear equations

system of linear equations

system of linear equations

system of linear equations

system of linear equations

system of linear equations

system of linear equations

system of linear equations

system of linear equations

system of linear equations

system of linear equations

system of linear equations

system of linear equations

system of linear equations

system of linear equations

system of linear equations

system of linear equations

system of linear equations

system of linear equations

system of linear equations

system of linear equations

system of linear equations

system of linear equations

system of linear equations

system of linear equations

system of linear equations

system of linear equations

system of linear equations

system of linear equations

system of linear equations

system of linear equations

system of linear equations

system of linear equations

system of linear equations

system of linear equations

system of linear equations

system of linear equations

system of linear equations

system of linear equations

system of linear equations

system of linear equations

system of linear equations

system of linear equations

system of linear equations

system of linear equations

system of linear equations

system of linear equations

system of linear equations

Gradients

The gradient associates a vector field with a scalar field. The gradient vector points in the direction of the maximum rate of increase

scalar field and gradient

Curls

vector field

vector field