Dyadic Green's functions for cylindrical waveguides with moving media
β Scribed by Stubenrauch, C. F. ;Tai, C-T.
- Publisher
- Springer
- Year
- 1972
- Tongue
- English
- Weight
- 297 KB
- Volume
- 25
- Category
- Article
- ISSN
- 0003-6994
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β¦ Synopsis
The dyadic Green's function for cylindrical waveguides of circular or rectangular cross section with a moving, isotropic, homogeneous medium is developed using the method of eigenfunction expansion. The orthogonality properties of the vector mode functions are discussed. In contrast to waveguides with a stationary medium, it is seen that the normalization factor in the case of the E mode introduces a pole in the integral representation for the Green's function which must be excluded from the integration contour. Β§ 1. Introduction --281 --
π SIMILAR VOLUMES
The Green's dyadics are constructed for a bi-anisotropic medium in which the four medium dyadics are proportional to the same dyadic. Since this dyadic is not symmetric, it is not possible to deri¨e the Green's dyadics from the Green's dyadics for a bi-isotropic medium by an affine transformation. I
The objective of this presentation is the development of a generalized steady-state Green's function solution to study the temperature field in moving bodies. This type of solution permits the inclusion of different non-homogeneous boundary conditions, volumetric heat sources, and possible position-