Manipulating/Shaping Magnetic Fields

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Magnetic fields can be shaped or manipulated by altering the configuration of the wires that generate them, which changes the overall field shape. Techniques such as using field poles made of high permeability materials like soft iron can focus or concentrate magnetic fields. Modern manufacturing allows for custom-shaped magnet cores, which can also be laminated to reduce eddy current losses. Stacking bar magnets while managing their mutual attraction can create unique magnetic field patterns, similar to Halbach arrays. Ultimately, the manipulation of magnetic fields involves the superposition of multiple fields rather than altering the inherent properties of each individual field.
Kalrag
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I have had a question pop up latley. Can magnetic fields be somehow shaped or manipulated in anyway? Instead of just their regular form of an oval could you direct it to a diffrent shape? Just asking.
 
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The shape of the wires that make the magnetic fields can be altered, which will alter the overall shape of the field itself. Also, magnetic fields can press against each other and will be shaped accordingly. There are some other ways i believe too, but I can't remember them.
 
The classic solution, IIRC, is to use 'field poles' ie cones or pyramids of high permeability material such as 'soft iron', to 'focus', 'concentrate' or otherwise shape the magnetic field of a magnet. Modern manufacturing techniques allow a magnet or an electromagnet's core to be custom shaped. Uh, some cores may be laminated to suppress losses due to eddy currents...

If you stack bar magnets together and restrain them against mutual attraction / repulsion, you can get interesting magnetic fields. A version of this is seen in eg fridge magnets that have little apparent field on one side...
 
check this out

http://en.wikipedia.org/wiki/Halbach_array

Also keep in mind that you're not really "shaping" a magnetic field, what you are doing is combining fields (superposition) that allows the net field to take effect.

The field due to each element is still the same, and the net field still has the same properties, i.e. it has a vector potential, hence it is divergence free since curl(div F) = 0
and the sum of two fields satisfy this too since curl (F+G) = curl F + curl G
 

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