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Ultrathin selenium nanorods from helical phases: a quantum chemical study using line group theory. / Порсев, Виталий Вениаминович; Бандура, Андрей Вилович; Куруч, Дмитрий Дмитриевич; Эварестов, Роберт Александрович.
в: Acta Crystallographica Section A: Foundations and Advances, Том 81, 21.10.2025, стр. 460-472.Результаты исследований: Научные публикации в периодических изданиях › статья › Рецензирование
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TY - JOUR
T1 - Ultrathin selenium nanorods from helical phases: a quantum chemical study using line group theory
AU - Порсев, Виталий Вениаминович
AU - Бандура, Андрей Вилович
AU - Куруч, Дмитрий Дмитриевич
AU - Эварестов, Роберт Александрович
PY - 2025/10/21
Y1 - 2025/10/21
N2 - Quantum chemical calculations of ultrathin nanorods cut from two bulk selenium phases were performed. Two sets of nanorods with trigonal and hexagonal geometric shapes described by the rod symmetry groups p31 and p3121, respectively, were constructed from the most stable Se-I (P3121) phase. The ultrathin nanorods generated by the Se-I phase were found to be unstable with respect to spontaneous torsion deformations, which slightly shift the helical axis order away from its crystallographic integer value of 3. In order to describe their correct atomic structure, one should use the line symmetry groups and determine the exact order of the helical axis for each nanorod. As the nanorod thickness increases, the true order quickly approaches the crystallographic value, but is never equal to it. Nanorods with a square geometric shape were constructed from the Se-II' (I41/acd) phase. Depending on their thickness, these nanorods are classified as either chiral or achiral, exhibiting p4122 or p4c2 symmetries, respectively. It was shown that square nanorods represent a unique class of nanostructures that alternately exhibit chiral and achiral properties as their thickness increases. Chiral square nanorods are unstable with respect to spontaneous torsion deformations, which shift the helical axis order from the crystallographic integer value of 4 (similar to nanorods cut from the Se-I phase). At the same time, achiral square nanorods are stable with respect to spontaneous torsion deformations.
AB - Quantum chemical calculations of ultrathin nanorods cut from two bulk selenium phases were performed. Two sets of nanorods with trigonal and hexagonal geometric shapes described by the rod symmetry groups p31 and p3121, respectively, were constructed from the most stable Se-I (P3121) phase. The ultrathin nanorods generated by the Se-I phase were found to be unstable with respect to spontaneous torsion deformations, which slightly shift the helical axis order away from its crystallographic integer value of 3. In order to describe their correct atomic structure, one should use the line symmetry groups and determine the exact order of the helical axis for each nanorod. As the nanorod thickness increases, the true order quickly approaches the crystallographic value, but is never equal to it. Nanorods with a square geometric shape were constructed from the Se-II' (I41/acd) phase. Depending on their thickness, these nanorods are classified as either chiral or achiral, exhibiting p4122 or p4c2 symmetries, respectively. It was shown that square nanorods represent a unique class of nanostructures that alternately exhibit chiral and achiral properties as their thickness increases. Chiral square nanorods are unstable with respect to spontaneous torsion deformations, which shift the helical axis order from the crystallographic integer value of 4 (similar to nanorods cut from the Se-I phase). At the same time, achiral square nanorods are stable with respect to spontaneous torsion deformations.
KW - DFT calculations
KW - intrinsic helical twist
KW - line symmetry groups
KW - rod symmetry groups
KW - selenium nanorods
UR - https://www.mendeley.com/catalogue/972c792e-c6e6-3762-b40f-164190b937a1/
U2 - 10.1107/s2053273325009088
DO - 10.1107/s2053273325009088
M3 - Article
VL - 81
SP - 460
EP - 472
JO - Acta Crystallographica Section A: Foundations and Advances
JF - Acta Crystallographica Section A: Foundations and Advances
SN - 0108-7673
ER -
ID: 143109652