Nakayama Junichi | Faculty Of Engineering And Design Kyoto Institute Of Technology
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概要
関連著者
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Nakayama Junichi
Faculty Of Engineering And Design Kyoto Institute Of Technology
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Tamura Yasuhiko
Faculty Of Engineering And Design Kyoto Institute Of Technology
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TAMURA Yasuhiko
Graduate School of Engineering and Design, Kyoto Institute of Technology
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Nakayama Junichi
Kyoto Inst. Of Technol. Kyoto‐shi Jpn
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Tamura Yasuhiko
Kyoto Inst. Of Technol. Kyoto‐shi Jpn
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HATTORI Kazuhiro
Faculty of Engineering and Design, Kyoto Institute of Technology
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MURAKAMI Toshiyuki
Kyoto Pharmaceutical University
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Nakayama J
Kyoto Inst. Of Technol. Kyoto‐shi Jpn
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TSUJI Hayato
Faculty of Engineering and Design, Kyoto Institute of Technology
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KASHIHARA Aya
Faculty of Engineering and Design, Kyoto Institute of Technology
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GAO Lan
Faculty of Engineering and Design, Kyoto Institute of Technology
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KITADA Yoshinobu
Faculty of Engineering and Design, Kyoto Institute of Technology
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Kashihara Aya
Faculty Of Engineering And Design Kyoto Institute Of Technology
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Kitada Yoshinobu
Faculty Of Engineering And Design Kyoto Institute Of Technology
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Tsuji Hayato
Faculty Of Engineering And Design Kyoto Institute Of Technology
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Gao Lan
Faculty Of Engineering And Design Kyoto Institute Of Technology
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Murakami Toshiyuki
Kyoto Institute of Technology
著作論文
- Generation of Stationary Random Signals with Arbitrary Probability Distribution and Exponential Correlation
- Diffraction amplitudes from a periodic Neumann surface:Low grazing limit of incidence(II)
- Diffraction amplitudes from a periodic Neumann surface:Low grazing limit of incidence
- TE Plane Wave Reflection and Transmission from a One-Dimensional Random Slab(Electromagnetic Theory)
- Wave scattering and diffraction from a finite periodic surface:Diffraction order and diffraction beam
- Energy balance formulas in grating theory
- Formulas on Orthogonal Functionals of Stochastic Binary Sequence
- Wave scattering from a finite periodic surface:Spectral formalism for TE wave
- A Formula on the Hermite Expansion and Its Application to a Random Boundary Value Problem(Electromagnetic Theory)
- Enhanced backscattering from a disorder object : Probability distribution of backscattering intensity