In this paper, we inΒ¨estigate the Green's dyadics for a homogeneous bianisotropic medium where the material dyadics are of T the form s β q ab, s x = I q bb, and s z = I q aa. We will show that the Helmholtz determinant operator still can be factorized for this medium. The scalar Green's function of
Green dyadic for a class of nonreciprocal bianisotropic media
β Scribed by Ismo V. Lindell; Frank Olyslager
- Publisher
- John Wiley and Sons
- Year
- 1998
- Tongue
- English
- Weight
- 129 KB
- Volume
- 19
- Category
- Article
- ISSN
- 0895-2477
No coin nor oath required. For personal study only.
β¦ Synopsis
The possibility of finding an analytic Green dyadic expres-T sion for a class of bianisotropic media, defined by the relations β s , s x = I q uu , and s z = I q uu between the medium parameter dyadics, is studied. It is shown that the determinant of the dyadic Helmholtz operator, an operator of fourth order, can be expressed as a product of two second-order operators. A method for finding the solution for the Green dyadic in the form of infinite series in terms of powers of the dimensionless parameter r β is giΒ¨en. For small Β¨alues of the o o parameter, a two-term approximation is seen to take a simple analytic form. As an Appendix, another approach through the Fourier transformation is briefly discussed. Dyadic formalism is applied throughout in the analysis.
π SIMILAR VOLUMES
## Abstract Conditions for the parameter dyadics are derived for bianisotropic media to be lossy (power absorbing). The conditions, which can be expressed easily in terms of the 6Γ6 matrix of four parameter dyadics as being Hermitian and negative definite, are brought to the level of individual par
## Abstract The dyadic Green's function in spherically layered media is considered by assuming that source and field points can be located anywhere. After manipulations from the expression of the dyadic Green's function based on the reflections and transmissions of the scalar waves, the dyadic Gree
Figure 4 Nyquist plots of open-loop transfer functions of the parallel-operated FET amplifier after the novel optimization procedure plications during the synthesis procedure with CAD tools is proposed. The method is based on evaluation of a set of stability factors and on verification of the Rollet
has been presented in the subject paper.
The claim of Liu et al. in a recent paper in this journal that rigor is lacking and something is amiss in pre¨iously deri¨ed expressions of the infinite-medium dyadic Green's functions of a homogeneous, isotropic chiral medium is shown to be without any substance. As a consequence, the paper by Liu