Art

J-GLOBAL ID：201602238239152650   Reference number：16A1276561

Transmission Properties of Electromagnetic Wave in Pre-Cantor Bar: Scaling and Double-Exponetiality

プレカントールバーにおける電磁波の伝送特性 スケーリングおよび二重指数関数

Author (3)： SATO Ryota (Advanced Course of Information and Electronic System Engineering, National Institute of Technology, Sendai College) ,  KAINO Keimei (Department of Information Systems, National Institute of Technology, Sendai College) ,  SONODA Jun (Department of Intelligent and Electronic Systems, National Institute of Technology, Sendai College)
Material： IEICE Transactions on Electronics (Web)  (IEICE Trans Electron (Web))
Volume： E99.C  Issue： 7  Page： 801-804 (J-STAGE)  Publication year： 2016 
JST Material Number： U0468A  ISSN： 1745-1353  Document type： Article
Article type： 原著論文  Country of issue： Japan (JPN)  Language： ENGLISH (EN)

Thesaurus term： *electromagnetic wave propagation ,  *circuit theory ,  *transmission line ,  *scaling ,  one dimension ,  *fractal ,  transmissivity ,  minimum value ,  exponential function ,  resonance(vibration) ,  resonance frequency ,  distribution ,  *transmission characteristic ,  *numerical analysis ,  theoretical plate number
Semi thesaurus term： transmission line theory ,  二重指数関数 ,  amplitude distribution

Author keywords (6)： electromagnetic wave ,  pre-Cantor bar ,  resonance ,  transmission-line theory ,  scaling ,  staircase distribution

JST classification (1)： Transmission circuit theory  (NA02020X)

Reference (13)：

• [1] M.W. Takeda, S. Kirihara, Y. Miyamoto, K. Sakoda, and K. Honda, “Localization of Electromagnetic Waves in Three-Dimensional Fractal Cavities,” Phys. Rev. Lett., vol.92, no.9, pp.093902-1-4, 2004.
• [2] K. Sakoda, “Electromagnetic eigenmodes of a three-dimensional photonic fractal,” Phys. Rev. B, vol.72, no.18, pp.184201-1-7, 2005.
• [3] Y. Miyamoto, H. Kanaoka, and S. Kurihara, “Terahertz wave localization at a three-dimensional ceramic fractal cavity in photonic crystals,” J. Appl. Phys., vol.103, no.10, pp.103106-1-5, 2008.
• [4] B.B. Mandelbrot, The Fractal Geometry of Nature, pp.74-83, Freeman, New York, 1977.
• [5] A.V. Lavrinenko, S.V. Zhukovsky, K.S. Sandomirski, and S.V. Gaponenko, “Propagation of classical waves in nonperiodic media: Scaling properties of an optical Cantor filter,” Phys. Rev. E, vol.65, no.3, pp.036621-1-8, 2002.

Terms in the title (4)： 電磁波 ,  伝送特性 ,  スケーリング ,  指数関数