Access the full text.
Sign up today, get DeepDyve free for 14 days.
Loading next page...
/lp/springer-journals/high-frequency-diffraction-by-a-wedge-with-a-linearly-varying-surface-IdZDh70fKu
References (14)
-
L. Felsen (1959)
Electromagnetic properties of wedge and cone surfaces with a linearly varying surface impedanceIEEE Transactions on Antennas and Propagation, 7
-
P. Frank, R. Mises
Die Differential- und Integralgleichungen der Mechanik und Physik -
L. Evans (1941)
PARTIAL DIFFERENTIAL EQUATIONSBulletin of The London Mathematical Society, 20
-
T. Senior (1959)
Diffraction by an imperfectly conducting wedgeCommunications on Pure and Applied Mathematics, 12
-
A. Keller, Werner Stauffer (1957)
Zeitstandversuche mit kleinen Proben und ihre Auswertung, 28
-
S. Belousov (1962)
TABLES OF FUNCTIONS -
R. King, T. Wu, T. Teichmann (1959)
The scattering and diffraction of waves -
P. Clemmow (1959)
Infinite integral transforms in diffraction theoryIEEE Transactions on Antennas and Propagation, 7
-
F. Oberhettinger (1958)
On the diffraction and reflection of waves and pulses by wedges and cornersJournal of research of the National Bureau of Standards, 61
-
J. B. Keller (1958)
A Geometrical Theory of Diffraction, Calculus of Variations and its ApplicationsProc. Symp. on Appl. Math., Vol. 8
-
A. Sommerfeld (1949)
Partial Differential Equations in Physics -
L. Felsen (1960)
Radiation from a tapered surface wave antennaIEEE Transactions on Antennas and Propagation, 8
-
J. Keller, B. Levy (1959)
Decay exponents and diffraction coefficients for surface waves on surfaces of nonconstant curvatureIEEE Transactions on Antennas and Propagation, 7
-
T. Chin (1957)
Calculation of the Anode Current from a Hollow CathodeJournal of Applied Physics, 28
- Publisher
- Springer Journals
- Copyright
- Copyright © Martinus Nijhoff 1961
- ISSN
- 0365-7140
- DOI
- 10.1007/bf02922221
- Publisher site
- See Article on Publisher Site
Abstract
SummaryA previously derived formal solution for the two-dimensional Green’s function for a wedge with a linearly varying surface impedance is examined in the quasi-optic range of frequencies. An asymptotic representation, valid both in the illuminated and shadow regions, is derived for the scattered field due to an incident plane wave, and its properties are analyzed as a function of the rate of variation of surface impedance. A geometric-optical interpretation of the solution is emphasized.
Journal
Applied Scientific Research, Section B – Springer Journals
Published: Jun 1, 1961
Keywords: Line Source; Surface Impedance; Incident Plane Wave; Shadow Region; Impedance Variation