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Monopole Zeros
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Recently the existence of certain SU(2) BPS monopoles with the symmetries of the Platonic solids has been proved. Numerical results in an earlier paper suggest that one of these new monopoles, the tetrahedral 3-monopole, has a remarkable new property, in that the number of zeros of the Higgs field is greater than the topological charge (number of monopoles). As a consequence, zeros of the Higgs field exist (called anti-zeros) around which the local winding number has opposite sign to that of the total winding. In this letter we investigate the presence of anti-zeros for the other Platonic monopoles. Other aspects of anti-zeros are also discussed.
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Simulations of Magnetic Monopole Collisions
Numerical field-theory simulations reproduce the predicted right-angle, 60-degree, and 45-degree scattering of BPS magnetic monopoles and show tetrahedral and cubic intermediate states.
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