The stability of the fractal properties of quasiperiodic multilayered structures

被引：0
|
作者：
M. G. Davydova
P. V. Korolenko
Yu. V. Ryzhikova
机构：
[1] Moscow State University,Department of Physics
[2] Russian Academy of Sciences,Lebedev Physics Institute
来源：
Moscow University Physics Bulletin | 2016年 / 71卷
关键词：
quasi-periodic multilayered structures; fractal patterns; scaling; approximants; metamaterials;
D O I：
暂无
中图分类号：
学科分类号：
摘要：
The stability of fractal characteristics has been analyzed in the optical spectra of quasi-periodic multilayered systems with the deterministic changes therein. The transformation of the summation principle of their construction, the transition to the approximant model, and the preparation of metamaterial-based layers have been shown to exert a strong influence on the scaling of the parameters in multilayered systems.
引用
收藏
页码：395 / 399
页数：4
相关论文
共 50 条
  • [1] The stability of the fractal properties of quasiperiodic multilayered structures
    Davydova, M. G.
    Korolenko, P. V.
    Ryzhikova, Yu. V.
    [J]. MOSCOW UNIVERSITY PHYSICS BULLETIN, 2016, 71 (04) : 395 - 399
  • [2] Fractal spectrum of charge carriers in quasiperiodic graphene structures
    Sena, S. H. R.
    Pereira, J. M., Jr.
    Farias, G. A.
    Vasconcelos, M. S.
    Albuquerque, E. L.
    [J]. JOURNAL OF PHYSICS-CONDENSED MATTER, 2010, 22 (46)
  • [3] Stability of the Optical Characteristics of Approximant Structures with Fractal Properties
    Ryzhikova, Yu. V.
    Korolenko, P. V.
    Ryzhikov, S. B.
    [J]. 2017 PROGRESS IN ELECTROMAGNETICS RESEARCH SYMPOSIUM - SPRING (PIERS), 2017, : 2742 - 2745
  • [4] Localization and fractal spectra of optical phonon modes in quasiperiodic structures
    Anselmo, DHAL
    Dantas, AL
    Medeiros, SK
    Albuquerque, EL
    Freire, VN
    [J]. PHYSICA A-STATISTICAL MECHANICS AND ITS APPLICATIONS, 2005, 349 (1-2) : 259 - 270
  • [5] Acoustic Properties of Multilayered Structures
    Zhong-Xiang Yuan
    [J]. Acoustics Australia, 2020, 48 : 395 - 405
  • [6] Acoustic Properties of Multilayered Structures
    Yuan, Zhong-Xiang
    Dong-Xiong
    [J]. ACOUSTICS AUSTRALIA, 2020, 48 (03) : 395 - 405
  • [7] Optical properties and Poincare mapping in spherical multilayered systems: periodic, quasiperiodic, and disordered
    Diaz-de-Anda, A.
    Najera-Villeda, M.
    Burlak, Gennadiy
    Zamudio-Lara, A.
    [J]. MATHEMATICAL METHODS IN THE APPLIED SCIENCES, 2015, 38 (10) : 2027 - 2034
  • [8] THEORETICAL PROPERTIES OF FRACTAL DIMENSIONS FOR FRACTAL STRUCTURES
    Fernandez-Martinez, Manuel
    [J]. DISCRETE AND CONTINUOUS DYNAMICAL SYSTEMS-SERIES S, 2015, 8 (06): : 1113 - 1128
  • [9] TUNNELING PROPERTIES OF MULTILAYERED PERIODIC STRUCTURES
    Lech, Rafal
    Mazur, Jerzy
    [J]. 2008 MIKON CONFERENCE PROCEEDINGS, VOLS 1 AND 2, 2008, : 221 - 224
  • [10] PHYSICAL PROPERTIES OF FRACTAL STRUCTURES
    Novikov, Vitaly V.
    [J]. FRACTALS, DIFFUSION, AND RELAXATION IN DISORDERED COMPLEX SYSTEMS, PART B, 2006, 133 : 93 - 284
12345