The many-body Berry phase formula for macroscopic polarization is approximated by a sum of natural orbital geometric phases with fractional occupation numbers accounting for the dominant correlation effects. This formula accurately reproduces the exact polarization in the Rice–Mele–Hubbard model across the band insulator–Mott insulator transition. A similar formula based on a reduced Berry curvature accurately predicts the interaction-induced quenching of Thouless topological charge pumping
In a classical theory of light-matter interactions, the introduction of macroscopic polarization and...
Ever since its discovery the notion of Berry phase has permeated through all branches of physics. Ov...
The Berry phase can be obtained by taking the continuous limit of a cyclic product $-\text{Im} \ln \...
The many-body Berry phase formula for macroscopic polarization is approximated by a sum of natural o...
We discuss the characterization of the polarization for insulators under the periodic boundary condi...
Over the past twenty-five years, mathematical concepts associated with geometric phases have come to...
I generalize the concept of Berry's geometrical phase for quasicyclic Hamiltonians to the case in wh...
The binary compounds FeSi, RuSi, and OsSi are chiral insulators crystallizing in the space group P2(...
The interaction between the electric field E and spins in multiorbital Mott insulators is studied th...
The electric polarization of a periodic solid can be expressed as a Berry phase, and computed from t...
We introduce an operational definition of the Berry Phase Rectification Tensor as the second order c...
The polarization of a material and its response to applied electric and magnetic fields are key soli...
Berry phase and Berry curvature have become ubiquitous concepts in physics, relevant to a variety of...
Theoretical and experimental studies of Berry and Pancharatnam phases are reviewed. Basic elements o...
We demonstrate that polarization-related quantities in semiconductors can be predicted accurately fr...
In a classical theory of light-matter interactions, the introduction of macroscopic polarization and...
Ever since its discovery the notion of Berry phase has permeated through all branches of physics. Ov...
The Berry phase can be obtained by taking the continuous limit of a cyclic product $-\text{Im} \ln \...
The many-body Berry phase formula for macroscopic polarization is approximated by a sum of natural o...
We discuss the characterization of the polarization for insulators under the periodic boundary condi...
Over the past twenty-five years, mathematical concepts associated with geometric phases have come to...
I generalize the concept of Berry's geometrical phase for quasicyclic Hamiltonians to the case in wh...
The binary compounds FeSi, RuSi, and OsSi are chiral insulators crystallizing in the space group P2(...
The interaction between the electric field E and spins in multiorbital Mott insulators is studied th...
The electric polarization of a periodic solid can be expressed as a Berry phase, and computed from t...
We introduce an operational definition of the Berry Phase Rectification Tensor as the second order c...
The polarization of a material and its response to applied electric and magnetic fields are key soli...
Berry phase and Berry curvature have become ubiquitous concepts in physics, relevant to a variety of...
Theoretical and experimental studies of Berry and Pancharatnam phases are reviewed. Basic elements o...
We demonstrate that polarization-related quantities in semiconductors can be predicted accurately fr...
In a classical theory of light-matter interactions, the introduction of macroscopic polarization and...
Ever since its discovery the notion of Berry phase has permeated through all branches of physics. Ov...
The Berry phase can be obtained by taking the continuous limit of a cyclic product $-\text{Im} \ln \...