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We have, in addition, tried to identify a likely conjugate field for the observed domain off-centering. One possible candidate is × D, where D is the electric displacement. × D can be rewritten as [ε( × E)] + [E × (ε)] where ε is the dielectric constant, and E is the electric field. Such rewriting indicates that × D can result in a toroidal moment (since the conjugate field of an electric toroidal moment is × E) as well as a polarization (since the conjugate field of a polarization is an electric field), consistent with the development of electrical toroidal moment and polarization implied by the Monte Carlo simulations. Moreover, ε generally decreases towards the edges in an inhomogeneous anisotropic dielectric, implying that in our geometry the seco displacement of the quadrant core along the long axis of the rectangular platelets (the maximum gradient in ε lies parallel to the width of the platelet).
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We have, in addition, tried to identify a likely conjugate field for the observed domain off-centering. One possible candidate is × D, where D is the electric displacement. × D can be rewritten as [ε( × E)] + [E × (ε)] where ε is the dielectric constant, and E is the electric field. Such rewriting indicates that × D can result in a toroidal moment (since the conjugate field of an electric toroidal moment is × E) as well as a polarization (since the conjugate field of a polarization is an electric field), consistent with the development of electrical toroidal moment and polarization implied by the Monte Carlo simulations. Moreover, ε generally decreases towards the edges in an inhomogeneous anisotropic dielectric, implying that in our geometry the second term of × D could produce a displacement of the quadrant core along the long axis of the rectangular platelets (the maximum gradient in ε lies parallel to the width of the platelet).
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