Higher Berry curvature via iMPS on a 4D Chern insulator model produces DDKS numbers whose phase diagram is exactly congruent to the analytic second Chern number phase diagram.
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Howe duality underlies the super Landau model, relating Landau levels via supermonopole harmonics and yielding matrix coordinates for fuzzy superspheres at arbitrary levels with a determined non-commutative scale.
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Higher Berry curvature, second Chern numbers and magnetoelectric coupling in crystalline insulators
Higher Berry curvature via iMPS on a 4D Chern insulator model produces DDKS numbers whose phase diagram is exactly congruent to the analytic second Chern number phase diagram.
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Super Landau Model and Howe Duality: From Supermonopole Harmonics to Quantum Matrix Geometry
Howe duality underlies the super Landau model, relating Landau levels via supermonopole harmonics and yielding matrix coordinates for fuzzy superspheres at arbitrary levels with a determined non-commutative scale.