2017
DOI: 10.7566/jpsj.86.034704
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Symmetry Analysis of Spin-Dependent Electric Dipole and Its Application to Magnetoelectric Effects

Abstract: Spin-dependent electric dipole operators are investigated group-theoretically for the emergence of an electric dipole induced by a single spin or by two spins, where the spin dependences are completely classified up to the quadratic order. For a single spin, a product of spin operators behaves as an even-parity electric quadrupole operator, which differs from an odd-parity electric dipole. The lack of the inversion symmetry allows the even-and odd-parity mixing, which leads to the electric dipole described by … Show more

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Cited by 43 publications
(34 citation statements)
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“…Recently, we have reported a group-theoretical study of various spin-dependent electric dipoles in the absence of the inversion symmetry, including the relationship between the vector spin chirality of the two-site spins and possible electric dipoles induced by a magnetic field or magnetic ordering. 67) As another magnetoelectric effect, it will also be intriguing to reveal the interplay between the KIEP δn * and the vector spin chirality generated by the ASO-coupled spins in the present model. A detailed analysis is left for a future study.…”
Section: Summary and Concluding Remarksmentioning
confidence: 91%
“…Recently, we have reported a group-theoretical study of various spin-dependent electric dipoles in the absence of the inversion symmetry, including the relationship between the vector spin chirality of the two-site spins and possible electric dipoles induced by a magnetic field or magnetic ordering. 67) As another magnetoelectric effect, it will also be intriguing to reveal the interplay between the KIEP δn * and the vector spin chirality generated by the ASO-coupled spins in the present model. A detailed analysis is left for a future study.…”
Section: Summary and Concluding Remarksmentioning
confidence: 91%
“…When there is no inversion center in a dimer, even and odd parities are not distinguishable. The electric dipole is then also described by symmetric operators such as S α l S β r +S β l S α r , where the coefficient tensor for this was classified by the symmetries in a dimer [67].…”
Section: Vector Spin Chiralitymentioning
confidence: 99%
“…5(b) because the pseudospin 1/2 are not well defined for ∆ < 0 when λ = 0 (the local ground state is fourfold degenerate). (14) and (37) for the edge-sharing geometry in the JH /U → 0 limit (and λ/U → 0 for A1). The CF is included through HCF but the displacement of the ligands is neglected.…”
Section: Lattice Polarizationmentioning
confidence: 99%
“…Coupling coefficients defined in Eqs. (17) and (37) for the corner-sharing geometry in the JH /U → 0 limit. The CF is included through HCF but the displacement of the ligands is neglected…”
Section: Hopping Polarizationmentioning
confidence: 99%