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We show that momentum operators of a topological soliton may not commute among themselves when the soliton is associated with the second cohomology $H^2$ of the target space.
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Δ z , m ′ , m ′′ \Delta_{z},m^{\prime},m^{\prime\prime} diverge logarithmically at large radii for a single Skyrmion, while are finite for multi-Skyrmions. One can avoid their divergences by, e.g
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