Abstract
The high frequency surface currents induced on a soft-hard cylindrical strip because of the infinite successive diffraction are investigated. The problem is treated in the extended angular space. The resulting mixed boundary problem is converted to a modified matrix Hilbert-Wiener Hopf problem and reduced to a coupled integral equation for high frequencies and solved. The currents are shown to represent the infinite successive diffraction of the dominant term, created by the surface and first edge diffraction.
Keywords
Diffraction
Surface (topology)
Mathematical analysis
Mathematics
Matrix (chemical analysis)
Integral equation
Boundary (topology)
Space (punctuation)
Hilbert space
Separation of variables
Enhanced Data Rates for GSM Evolution
Boundary value problem
Geometry
Physics
Optics
Materials science
Composite material
Telecommunications
Subject Areas
Electromagnetic Scattering and Analysis
·Atomic and Molecular Physics, and Optics ·Physical Sciences
Adhesion, Friction, and Surface Interactions
·Mechanics of Materials ·Physical Sciences
Near-Field Optical Microscopy
·Biomedical Engineering ·Physical Sciences