Zhang Mengyang, Feng Kongyu. VIRTUAL-RAY METHOD AND ITS APPLICATION IN THE PLANE WAVE SCATTERING BY AN IMPEDANCE WEDGE[J]. Journal of Electronics & Information Technology, 1997, 19(1): 97-104.
Citation:
Zhang Mengyang, Feng Kongyu. VIRTUAL-RAY METHOD AND ITS APPLICATION IN THE PLANE WAVE SCATTERING BY AN IMPEDANCE WEDGE[J]. Journal of Electronics & Information Technology, 1997, 19(1): 97-104.
Zhang Mengyang, Feng Kongyu. VIRTUAL-RAY METHOD AND ITS APPLICATION IN THE PLANE WAVE SCATTERING BY AN IMPEDANCE WEDGE[J]. Journal of Electronics & Information Technology, 1997, 19(1): 97-104.
Citation:
Zhang Mengyang, Feng Kongyu. VIRTUAL-RAY METHOD AND ITS APPLICATION IN THE PLANE WAVE SCATTERING BY AN IMPEDANCE WEDGE[J]. Journal of Electronics & Information Technology, 1997, 19(1): 97-104.
The virtual ray method for treating HF electromagnetic scattering problems is derived from the plane wave of free space, by use of which the plane wave scattering by an impedance wedge is studied. In the treatment the concept of generalized circle is introduced so that the complete amplitude function is obtained which is a component of the solution. And a reasonable physical interpretation of the term w 2, which was nelected previously, is given. The calculated result agrees well with the analytical soluton obtained by G. D. Maliuzhinets(1958).
Orlov Yu I.[Ph. D. dissertation]. Moscow: Moscow University, 1969.[2]Vainshtein L A, Tishchenko E A. Wave-tracing and shortwave diagnostics of a cylindrical plasma.[3]Sov. Phys. Tech. Phys., 1976, 21(11): 1338-1343.[4]Vainshtein A, Ufimtsev P Ya. Virtual rays in the problem of diffraction from a wedge. Radiotekh. Elektron., 1982, 2(5): 625-633.[5]Alexopoulos N G, Franceschetti G, Jackson D R, Ufimtsev P Ya. Virtual rays and aplications[J].J. Opt. Soc. Am. A.1994, 11(4):1513-1527[6]Mafiuzhinets G D. Excitation,reflection and emission of surface waves from a wedge with given face impedances. Sov. Phys. Dokl., 1958, 3(6): 752-755.[7]Courant R, Hilbert D. Methods of Mathematical Physics. New York: McGraw-Hill, 1954, 76.[8]Tiberio R, Pelosi G, Manara G. A uniform GTD formulation for the diffraction by a wedge with impedance faces. IEEE Trans. on AP, 1985, AP-33(8): 867-873.