Simultaneous Wiener-Hopf Equations and Their Application to Diffraction Problems in Electromagnetic Theory. III

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概要

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• An infinite set of simultaneous Wiener-Hopf equations with the kernel which is a Laurent matrix and its application is discussed. Owing to the special form of the kernel, it can be shown that the Fourier series expansion method transforms the infinite set of simultaneous equations into a single one containing a parameter. On the basis of this result, a treatment is made of the radiation of electromagnetic waves of TM type from an infinite set of staggered, equally spaced, semi-infinite plates.

• 社団法人日本物理学会の論文
• 1968-08-05

著者

• Igarashi Akira

  Electrotechnical Laboratory

関連論文

• Simultaneous Wiener-Hopf Equations and Their Application to Diffraction Problems in Electromagnetic Theory. III
• Simultaneous Wiener-Hopf Equations and Their Application to Diffraction Problems in Electromagnetic Theory. IV
• Simultaneous Wiener-Hopf Equations and Their Application to Diffraction Problems in Electromagnetic Theory
• Simultaneous Wiener-Hopf Equations and Their Application to Diffraction Problems in Electromagnetic Theory. II

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