FEMM Manual - Finite Element Method Magnetics
FEMM Manual - Finite Element Method Magnetics
FEMM Manual - Finite Element Method Magnetics
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Figure 2.22: When in doubt plots and integrals taken on this side of a contour.<br />
2.3.10 Line Integrals<br />
Once a contour has been specified in Contours mode, Line Integrals can be performed along the<br />
specified contour. These integrals are performed by evaluating a large number of points at evenly<br />
spaced along the contour and integrating using a simple trapezoidal-type integration scheme.<br />
To perform an integration, press the “integral” icon on the toolbar (as shown in Figure 2.20).<br />
A small dialog will appear with a drop list. Choose the desired integral from the drop list and<br />
press OK. The amount of time required to perform the integral will be virtually instantaneous for<br />
some types of integrals; however, some types may require several seconds to evaluate. When the<br />
evaluation of the integral is completed, the answer appears on the screen in a pop-up box.<br />
One “tip” that may aid with the definition of contours of integration is that a curved integration<br />
contour can be defined in a fairly painless fashion by hitting the Shift key. Hitting the Shift key<br />
tells the program to turn the last segment in the defined integration contour into an arc segment. A<br />
dialog then pops up that prompts for the desired attributes of the arc.<br />
The line integrals currently supported are:<br />
• B.n. This integral returns the total flux passing normal to the contour. This integral is useful<br />
for determining the total flux in a bulk flux path. This result might then be compared to<br />
predictions from a simpler magnetic circuit model, for example.<br />
• H.t. The integral of the tangential field intensity along the contour yields the magnetomotive<br />
force drop between the endpoints of the contour. Again, this integral is useful for comparison<br />
to or validation of magnetic circuit models.<br />
• Contour Length. This integral returns the length of the defined contour in meters.<br />
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