New class of artificial geometrically chiral three-dimensional structures

被引：0
|
作者：
Gulyaev, Yu. V. [1 ]
Neganov, V. A. [2 ]
Osipov, O. V. [2 ]
Pryanikov, E. I. [3 ]
机构：
[1] Russian Acad Sci, Inst Radio Engn & Elect, Moscow 103907, Russia
[2] Povolzhe State Acad Telecommun & Informat, Samara 443010, Russia
[3] Pulsar Res & Ind Enterprise, Moscow, Russia
来源：
DOKLADY PHYSICS | 2008年 / 53卷 / 05期
关键词：
15;
D O I：
10.1134/S1028335808050042
中图分类号：
O3 [力学];
学科分类号：
08 ; 0801 ;
摘要：
A new class of artificial geometrically chiral three-dimensional structures is presented. An artificial medium exhibiting chiral properties in the microwave range is realized on the basis of artificial conducting one-dimensional, two-dimensional, and three dimensional molecules of the mirror-asymmetric shape, which usually are oriented chaotically and are positioned periodically at distances commensurable with the radiation wavelength. The geometric solution to the chirality problem was proposed, which implies a structure chiral in its form rather than in its content. The structures contain a large number of layers, each of them representing an ordered chiral composition that contains microscopic plates of two different materials. It is possible to create arrays with a narrowed width of the main lobe for the axial emission in the case of the simultaneous application of several geometrically chiral structures.
引用
收藏
页码：253 / 256
页数：4
相关论文
共 50 条
  • [1] New class of artificial geometrically chiral three-dimensional structures
    Yu. V. Gulyaev
    V. A. Neganov
    O. V. Osipov
    E. I. Pryanikov
    [J]. Doklady Physics, 2008, 53 : 253 - 256
  • [2] Peridynamics for geometrically nonlinear analysis of three-dimensional beam structures
    Cong Tien Nguyen
    Oterkus, Selda
    [J]. ENGINEERING ANALYSIS WITH BOUNDARY ELEMENTS, 2021, 126 : 68 - 92
  • [3] Explicit topology optimization of three-dimensional geometrically nonlinear structures
    Guo, Yunhang
    Du, Zongliang
    Liu, Chang
    Zhang, Weisheng
    Xue, Riye
    Guo, Yilin
    Tang, Shan
    Guo, Xu
    [J]. ACTA MECHANICA SINICA, 2023, 39 (12)
  • [4] Three-dimensional geometrically nonlinear analysis of slack cable structures
    Ahmadizadeh, M.
    [J]. COMPUTERS & STRUCTURES, 2013, 128 : 160 - 169
  • [5] Quantitative three-dimensional reconstruction of geometrically complex structures with nanoscale resolution
    Dunn, DN
    Shiflet, GJ
    Hull, R
    [J]. REVIEW OF SCIENTIFIC INSTRUMENTS, 2002, 73 (02): : 330 - 334
  • [6] Three-dimensional chiral magnetization structures in FeGe nanospheres
    Pathak, Swapneel Amit
    Hertel, Riccardo
    [J]. PHYSICAL REVIEW B, 2021, 103 (10)
  • [7] A Geometrically Flexible Three-Dimensional Nanocarbon
    Tang, Chun
    Han, Han
    Zhang, Ruihua
    de Moraes, Lygia S.
    Qi, Yue
    Wu, Guangcheng
    Jones, Christopher G.
    Rodriguez, Isabel Hernandez
    Jiao, Yang
    Liu, Wenqi
    Li, Xuesong
    Chen, Hongliang
    Bancroft, Laura
    Zhao, Xingang
    Stern, Charlotte L.
    Guo, Qing-Hui
    Krzyaniak, Matthew D.
    Wasielewski, Michael R.
    Nelson, Hosea M.
    Li, Penghao
    Stoddart, J. Fraser
    [J]. JOURNAL OF THE AMERICAN CHEMICAL SOCIETY, 2024, 146 (29) : 20158 - 20167
  • [8] NURBS-based three-dimensional analysis of geometrically nonlinear elastic structures
    Espath, L. F. R.
    Braun, A. L.
    Awruch, A. M.
    Maghous, S.
    [J]. EUROPEAN JOURNAL OF MECHANICS A-SOLIDS, 2014, 47 : 373 - 390
  • [9] Three-dimensional structures of the three human class I alcohol dehydrogenases
    Niederhut, MS
    Gibbons, BJ
    Perez-Miller, S
    Hurley, TD
    [J]. PROTEIN SCIENCE, 2001, 10 (04) : 697 - 706
  • [10] Three-Dimensional Structures Reveal Multiple ADP/ATP Binding Modes for a Synthetic Class of Artificial Proteins
    Simmons, C. R.
    Magee, C. L.
    Smith, D. A.
    Lauman, L.
    Chaput, J. C.
    Allen, J. P.
    [J]. BIOCHEMISTRY, 2010, 49 (40) : 8689 - 8699
12345