DocumentCode :
844628
Title :
The quasiparticle view of wave propagation
Author :
Marcuvitz, Nathan
Author_Institution :
Weber Res. Inst., Polytech. Univ., Farmingdale, NY, USA
Volume :
79
Issue :
10
fYear :
1991
fDate :
10/1/1991 12:00:00 AM
Firstpage :
1350
Lastpage :
1358
Abstract :
The author presents a quasiparticle approach to wave propagation in overmoded media. Both transient and time harmonic forward scattering problems are treated where the classical quasiparticle theory is described, along with correction terms that account for diffractive interference effects. The author reviews a wave description of typical propagation problems and describes a specific computational method of solution. Wave and kinetic equations descriptive of these problems are introduced, wherein specific numerical methods of solution in the parameter range h→0 and h≠0 are given for both time-dependent and time-independent descriptions. The author sketches some conceptual features of the h→0 approximation, i.e. the quasiparticle picture. The abstract basis for the mathematical techniques used in obtaining specific matrix and transform representations of operator solutions for both the wave and kinetic equations is reviewed
Keywords :
electromagnetic wave propagation; electromagnetic wave scattering; quasi-particles; classical quasiparticle theory; computational solution method; correction terms; diffractive interference; electromagnetics; kinetic equations; mathematical techniques; matrix representation; numerical methods; operator solutions; overmoded media; propagation problems; quasiparticle view; time dependent description; time harmonic forward scattering problems; time-independent descriptions; transform representations; transient problems; wave description; wave propagation; Diffraction; Fourier transforms; Frequency; Interference; Kinetic theory; Microscopy; Nonhomogeneous media; Partial differential equations; Quantum mechanics; Steady-state;
fLanguage :
English
Journal_Title :
Proceedings of the IEEE
Publisher :
ieee
ISSN :
0018-9219
Type :
jour
DOI :
10.1109/5.104209
Filename :
104209
Link To Document :
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