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In mathematics, a line integral is an integral where the function to be integrated is evaluated along a curve. ... The line integral finds the work done on an object moving through an electric or gravitational field, for example.
In mathematics, a line integral is an integral where the function to be integrated is evaluated along a curve. ... s) have natural continuous analogs in terms of line integrals (W = C F. · DS). The line integral finds the work done on an object moving through an electric or gravitational field, for example.
A line integral (sometimes called a path integral) of a scalar-valued function can be thought of as a generalization of the one-variable integral of a function over an interval, where the interval can be shaped into a curve. ... This function describes how the slinky might be thicker in some parts and thinner in others.
In short, the theorem states that the line integral of the gradient of a function f gives the total change in the value of f from the start of the curve to its end.
Line integrals of the magnetic field strength are magnetic voltage drops. ... The magnetic voltage caused by a winding is called current-linkage or ampere-tuns. From the mathematical point of view the closed path integral of the magnetic field strength is a circulation.
It follows that for a gradient field the line- integral along any closed curve is zero. Conversely, if this energy conservation holds, one has a conservative field. If F is a gradient field if and only if the line integral along a closed curve is zero if and only if the field is a gradient field.
A line integral allows for the calculation of the area of a surface in three dimensions. Line integrals have a variety of applications. For example, in electromagnetic, they can be used to calculate the work done on a charged particle traveling along some curve in a force field represented by a vector field.
The theorem tells us that in order to evaluate this integral all we need are the initial and final points of the curve. This in turn tells us that the line integral must be independent of path. If F is a conservative vector field then CDR C F d r is independent of path.
You can interpret the line integral being zero to have some special meaning: ... If we now move the object along a given path and the path integral is zero, then we didn't need to use any work to do it, i.e. we didn't need to work against the force field.
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