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

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概要

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• A finite set of simultaneous Wiener-Hopf equations with the kernel which is a function of cyclic matrix and their application are discussed. Owing to the special form of the kernel, it can be shown that the kernel is transformed into a diagonal form by a constant unitary matrix. On the basis of this result, treatments are make of the mixed boundary value problems on n finite plates with the shape like an arrow wheel subject to Dirichlet's and Neumann's boundary condition.

• 社団法人日本物理学会の論文
• 1969-02-05

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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