Floquet engineering of electric polarization with two-frequency drive
Abstract Electric polarization is a geometric phenomenon in solids and has a close relationship to the symmetry of the system. Here we propose a mechanism to dynamically induce and manipulate electric polarization by using an external light field. Specifically, we show that application of bicircular...
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Published in | Progress of theoretical and experimental physics Vol. 2022; no. 4 |
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Language | English |
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Abstract | Abstract
Electric polarization is a geometric phenomenon in solids and has a close relationship to the symmetry of the system. Here we propose a mechanism to dynamically induce and manipulate electric polarization by using an external light field. Specifically, we show that application of bicircular lights controls the rotational symmetry of the system and can generate electric polarization. To this end, we use Floquet theory to study a system subjected to a two-frequency drive. We derive an effective Hamiltonian with high-frequency expansions, for which the electric polarization is computed with the Berry phase formula. We demonstrate the dynamical control of polarization for a one-dimensional Su–Shrieffer–Heeger chain, a square lattice model, and a honeycomb lattice model. |
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AbstractList | Abstract
Electric polarization is a geometric phenomenon in solids and has a close relationship to the symmetry of the system. Here we propose a mechanism to dynamically induce and manipulate electric polarization by using an external light field. Specifically, we show that application of bicircular lights controls the rotational symmetry of the system and can generate electric polarization. To this end, we use Floquet theory to study a system subjected to a two-frequency drive. We derive an effective Hamiltonian with high-frequency expansions, for which the electric polarization is computed with the Berry phase formula. We demonstrate the dynamical control of polarization for a one-dimensional Su–Shrieffer–Heeger chain, a square lattice model, and a honeycomb lattice model. Electric polarization is a geometric phenomenon in solids and has a close relationship to the symmetry of the system. Here we propose a mechanism to dynamically induce and manipulate electric polarization by using an external light field. Specifically, we show that application of bicircular lights controls the rotational symmetry of the system and can generate electric polarization. To this end, we use Floquet theory to study a system subjected to a two-frequency drive. We derive an effective Hamiltonian with high-frequency expansions, for which the electric polarization is computed with the Berry phase formula. We demonstrate the dynamical control of polarization for a one-dimensional Su–Shrieffer–Heeger chain, a square lattice model, and a honeycomb lattice model. |
Author | Ikeda, Yuya Morimoto, Takahiro Kitamura, Sota |
Author_xml | – sequence: 1 givenname: Yuya orcidid: 0000-0003-1656-6132 surname: Ikeda fullname: Ikeda, Yuya – sequence: 2 givenname: Sota orcidid: 0000-0003-3083-2353 surname: Kitamura fullname: Kitamura, Sota – sequence: 3 givenname: Takahiro orcidid: 0000-0003-4825-7377 surname: Morimoto fullname: Morimoto, Takahiro email: morimoto@ap.t.u-tokyo.ac.jp |
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Snippet | Abstract
Electric polarization is a geometric phenomenon in solids and has a close relationship to the symmetry of the system. Here we propose a mechanism to... Electric polarization is a geometric phenomenon in solids and has a close relationship to the symmetry of the system. Here we propose a mechanism to... |
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SubjectTerms | Crystal structure Electric fields Engineering Symmetry |
Title | Floquet engineering of electric polarization with two-frequency drive |
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