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IEEE Transactions on Antennas and Propagation
Volume 48 Number 5, May 2000

Table of Contents for this issue

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Doubly Diffracted Ray from a Hard Quarterplane

N. Chr. Albertsen

Page 764.

Abstract:

The scattering of the electromagnetic field from a half wave dipole source around a quarterplane can be calculated from the solutions to two scalar problems, one with a soft quarterplane and one with a hard quarterplane. In both cases, a doubly diffracted ray may exist, but only in the case of the hard quarterplane does this present a problem. The paper develops the necessary transition functions for the diffraction coefficients from the exact wave solution.

References

  1. N. C. Albertsen, "Diffraction by a quarterplane of the field from a halfwave dipole", Inst. Elect. Eng. Proc. Microwave Antennas Propagat. , vol. 144, pp.  191-196, 1997.
  2. F. Capolino, S. Maci, R. Tiberio and A. Toccafondi, "Uniform diffraction coefficients at a plane angular sector", in IEEE AP-S Symp. Dig., June 1994, pp.  586-589. 
  3. F. Capolino and S. Maci, "Uniform high-frequency description of singly, doubly and vertex diffracted rays for a plane angular sector", J. Electromagn. Waves Applicat., vol. 10, pp.  1175-1197, 1996.
  4. J. Radlow, "Note on the diffraction at a corner", Arch. Rational Mech., vol. 19, pp.  62-70, 1965.
  5. V. A. Borovikov, "Uniform stationary phase method,"in IEE Electromagnetic Wave Series, London U.K.: 1994.
  6. R. G. Kouyoumjian and P. H. Pathak, "A uniform geometrical theory of diffraction for an edge in a perfectly conducting surface", Proc. IEEE, vol. 62, pp.  1448-1461,  Nov.  1974.
  7. N. C. Albertsen, "A transition function for a vertex diffracted ray", in JINA Proc., 1998, pp.  445- 448.