Periodic splay Fréedericksz transitions in a ferroelectric nematic

Abstract Electric field-induced splay of molecular orientation, called the Fréedericksz transition, is a fundamental electro-optic phenomenon in nonpolar nematic liquid crystals. In a ferroelectric nematic NF with a spontaneous electric polarization $${{\bf{P}}}$$ P , the splay is suppressed since i...

Full description

Saved in:
Bibliographic Details
Main Authors: Bijaya Basnet, Sathyanarayana Paladugu, Oleksandr Kurochkin, Oleksandr Buluy, Natalie Aryasova, Vassili G. Nazarenko, Sergij V. Shiyanovskii, Oleg D. Lavrentovich
Format: Article
Language:English
Published: Nature Portfolio 2025-02-01
Series:Nature Communications
Online Access:https://doi.org/10.1038/s41467-025-55827-9
Tags: Add Tag
No Tags, Be the first to tag this record!
_version_ 1823861800799567872
author Bijaya Basnet
Sathyanarayana Paladugu
Oleksandr Kurochkin
Oleksandr Buluy
Natalie Aryasova
Vassili G. Nazarenko
Sergij V. Shiyanovskii
Oleg D. Lavrentovich
author_facet Bijaya Basnet
Sathyanarayana Paladugu
Oleksandr Kurochkin
Oleksandr Buluy
Natalie Aryasova
Vassili G. Nazarenko
Sergij V. Shiyanovskii
Oleg D. Lavrentovich
author_sort Bijaya Basnet
collection DOAJ
description Abstract Electric field-induced splay of molecular orientation, called the Fréedericksz transition, is a fundamental electro-optic phenomenon in nonpolar nematic liquid crystals. In a ferroelectric nematic NF with a spontaneous electric polarization $${{\bf{P}}}$$ P , the splay is suppressed since it produces bound electric charges. Here, we demonstrate that an alternating current (ac) electric field causes three patterns of NF polarization. At low voltages, $${{\bf{P}}}$$ P oscillates around the field-free orientation with no stationary deformations. As the voltage increases, the polarization acquires stationary distortions, first splay and twist in a stripe pattern and then splay and bend in a square lattice of +1 and -1 defects. In all patterns, $${{\bf{P}}}$$ P oscillates around the stationary orientations. The stationary bound charge is reduced by a geometrical “splay cancellation” mechanism that does not require free ions: the charge created by splay in one plane is reduced by splay of an opposite sign in the orthogonal plane.
format Article
id doaj-art-4cd0a126039f407686ba2e020ab6ef44
institution Kabale University
issn 2041-1723
language English
publishDate 2025-02-01
publisher Nature Portfolio
record_format Article
series Nature Communications
spelling doaj-art-4cd0a126039f407686ba2e020ab6ef442025-02-09T12:44:53ZengNature PortfolioNature Communications2041-17232025-02-0116111310.1038/s41467-025-55827-9Periodic splay Fréedericksz transitions in a ferroelectric nematicBijaya Basnet0Sathyanarayana Paladugu1Oleksandr Kurochkin2Oleksandr Buluy3Natalie Aryasova4Vassili G. Nazarenko5Sergij V. Shiyanovskii6Oleg D. Lavrentovich7Advanced Materials and Liquid Crystal Institute, Kent State UniversityAdvanced Materials and Liquid Crystal Institute, Kent State UniversityInstitute of Physics, National Academy of Sciences of UkraineInstitute of Physics, National Academy of Sciences of UkraineInstitute of Physics, National Academy of Sciences of UkraineInstitute of Physics, National Academy of Sciences of UkraineAdvanced Materials and Liquid Crystal Institute, Kent State UniversityAdvanced Materials and Liquid Crystal Institute, Kent State UniversityAbstract Electric field-induced splay of molecular orientation, called the Fréedericksz transition, is a fundamental electro-optic phenomenon in nonpolar nematic liquid crystals. In a ferroelectric nematic NF with a spontaneous electric polarization $${{\bf{P}}}$$ P , the splay is suppressed since it produces bound electric charges. Here, we demonstrate that an alternating current (ac) electric field causes three patterns of NF polarization. At low voltages, $${{\bf{P}}}$$ P oscillates around the field-free orientation with no stationary deformations. As the voltage increases, the polarization acquires stationary distortions, first splay and twist in a stripe pattern and then splay and bend in a square lattice of +1 and -1 defects. In all patterns, $${{\bf{P}}}$$ P oscillates around the stationary orientations. The stationary bound charge is reduced by a geometrical “splay cancellation” mechanism that does not require free ions: the charge created by splay in one plane is reduced by splay of an opposite sign in the orthogonal plane.https://doi.org/10.1038/s41467-025-55827-9
spellingShingle Bijaya Basnet
Sathyanarayana Paladugu
Oleksandr Kurochkin
Oleksandr Buluy
Natalie Aryasova
Vassili G. Nazarenko
Sergij V. Shiyanovskii
Oleg D. Lavrentovich
Periodic splay Fréedericksz transitions in a ferroelectric nematic
Nature Communications
title Periodic splay Fréedericksz transitions in a ferroelectric nematic
title_full Periodic splay Fréedericksz transitions in a ferroelectric nematic
title_fullStr Periodic splay Fréedericksz transitions in a ferroelectric nematic
title_full_unstemmed Periodic splay Fréedericksz transitions in a ferroelectric nematic
title_short Periodic splay Fréedericksz transitions in a ferroelectric nematic
title_sort periodic splay freedericksz transitions in a ferroelectric nematic
url https://doi.org/10.1038/s41467-025-55827-9
work_keys_str_mv AT bijayabasnet periodicsplayfreedericksztransitionsinaferroelectricnematic
AT sathyanarayanapaladugu periodicsplayfreedericksztransitionsinaferroelectricnematic
AT oleksandrkurochkin periodicsplayfreedericksztransitionsinaferroelectricnematic
AT oleksandrbuluy periodicsplayfreedericksztransitionsinaferroelectricnematic
AT nataliearyasova periodicsplayfreedericksztransitionsinaferroelectricnematic
AT vassilignazarenko periodicsplayfreedericksztransitionsinaferroelectricnematic
AT sergijvshiyanovskii periodicsplayfreedericksztransitionsinaferroelectricnematic
AT olegdlavrentovich periodicsplayfreedericksztransitionsinaferroelectricnematic