DocumentCode
405645
Title
Energy flow in lossy waveguides for impulse wave propagation
Author
Butrym, Alexander Yu ; Yu, Zheng ; Tretyakov, Oleg A.
Author_Institution
Kharkiv Nat. Univ., Ukraine
fYear
2003
fDate
Oct. 28 2003-Nov. 1 2003
Firstpage
819
Lastpage
822
Abstract
The paper is dealt with pulse wave propagation in a waveguide uniformly loaded with lossy medium. Maxwell´s equations are solved directly in time-domain by modal basis method [O.A. Tretyakov, 1989, 1993, 2002]. Electromagnetic fields of the time-domain modes are products of some functions of the transverse waveguide coordinates, which originate the modal basis, and the modal amplitudes, which are some functions of axial coordinate z and time t. Modal amplitudes are governed by evolutionary equations which can be reduced to the Klein-Gordon´s equation. The solution to this equation is written in the integral form. The energy flow is under study. Some diagrams with space-time distributions of energy density and energy flow speed are plotted for Lagerr impulse wave propagation.
Keywords
Maxwell equations; evolutionary computation; modal analysis; nonlinear differential equations; time-domain analysis; waveguide theory; Klein-Gordon equation; Lagerr impulse wave propagation; Maxwell equations; evolutionary equations; lossy waveguides; modal basis method; pulse wave propagation; space-time distributions; time-domain methods; transverse waveguide coordinates; Loaded waveguides; Maxwell equations; Propagation losses; Time domain analysis;
fLanguage
English
Publisher
ieee
Conference_Titel
Antennas, Propagation and EM Theory, 2003. Proceedings. 2003 6th International SYmposium on
Conference_Location
Beijing, China
Print_ISBN
0-7803-7831-8
Type
conf
DOI
10.1109/ISAPE.2003.1276812
Filename
1276812
Link To Document