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Relaxation method to calculate B-field between 2 cylindrical pole faces\
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Cell["\<\
This notebook was used to generate the magnet scalar potential field \
Bmatrix.dat for experiment 9. A total of 243,000 finite difference relaxation \
iterations culminated in the 1201\[Times]961 matrix. Total run-time was under \
2 hours on a 3GHz, 64-bit Intel quad-core, 6GB computer; max memory use was \
4GB.\
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Pole faces are perfectly circular, flat, parallel, and far from driving coils\
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Permeability approaches infinity, so the poles are equipotentials of the \
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B-field scalar potential satisfies the Laplace equation in space outside poles\
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Far from the pole gap the field near the plane through the middle of the gap \
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Far from the pole gap and the gap plane the fields approach 0, so the \
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unit of distance is pole radius (R = 1)\
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potential of the poles are normalized to V = \[PlusMinus] 1 (center of gap V \
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Cell["\<\
New Potential matrix geometry definitions - double the resolution\
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Use the following clever method to double the number of points in each \
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