Radiation from the open end of a circular waveguide with a conical flange in the approximation of the geometrical theory of diffraction - The scalar problem
Abstract
An analysis is presented of the short-wave asymptotic behavior of the field of radiation from the open end of a circular waveguide with a conical flange. The geometrical theory of diffraction, the focal expansion, and the Kirchhoff approximation are used to analyze the multiple-diffraction fields. A comparison is made with Vainshtein's (1966) exact solution in the limiting case of a flangeless circular waveguide and with the Kirchhoff approximation.
- Publication:
-
Radiotekhnika i Elektronika
- Pub Date:
- April 1982
- Bibcode:
- 1982RaEl...27..665I
- Keywords:
-
- Conical Bodies;
- Diffraction Patterns;
- Geometrical Theory Of Diffraction;
- Waveguide Antennas;
- Approximation;
- Asymptotic Methods;
- Flanges;
- Kirchhoff Law Of Radiation;
- Electronics and Electrical Engineering