TY - GEN
T1 - On the admitting area of slender antennas
AU - Shannan, Hamid
AU - Kastner, Raphael
N1 - Publisher Copyright:
© 2017 IEEE.
PY - 2017/10/18
Y1 - 2017/10/18
N2 - The incident power (also the "available" or "admitted" power) may be trivially defined in the case of large scatterers or receiving aperture antennas. being the integral of the incident Poynting vector over the physical aperture of the scatterer. Such a definition is implicitly included, e.g., in the IEEE standard [1], where the aperture efficiency is defined as the ratio between the received and incident powers. This, however, does not apply to small or slender scatterers. For this purpose, we suggest a definition based on a near field version of the Optical Theorem [2]. The Optical Theorem is a form of the Poynting Theorem when the field is decomposed into an incident plane wave and scattered constituents, and can be represented either in raw terms (2) as noted, e.g., in [3], or the more popular far-field version (9) that is a direct consequence of (2) [4, pp. 421], [5, pp. 453]. The near filed formulation of the Optical Theorem is juxtaposed with the far field formulation in (12), makes it possible to suggest a universal definition for the admitting area.
AB - The incident power (also the "available" or "admitted" power) may be trivially defined in the case of large scatterers or receiving aperture antennas. being the integral of the incident Poynting vector over the physical aperture of the scatterer. Such a definition is implicitly included, e.g., in the IEEE standard [1], where the aperture efficiency is defined as the ratio between the received and incident powers. This, however, does not apply to small or slender scatterers. For this purpose, we suggest a definition based on a near field version of the Optical Theorem [2]. The Optical Theorem is a form of the Poynting Theorem when the field is decomposed into an incident plane wave and scattered constituents, and can be represented either in raw terms (2) as noted, e.g., in [3], or the more popular far-field version (9) that is a direct consequence of (2) [4, pp. 421], [5, pp. 453]. The near filed formulation of the Optical Theorem is juxtaposed with the far field formulation in (12), makes it possible to suggest a universal definition for the admitting area.
UR - http://www.scopus.com/inward/record.url?scp=85042212858&partnerID=8YFLogxK
U2 - 10.1109/APUSNCURSINRSM.2017.8072221
DO - 10.1109/APUSNCURSINRSM.2017.8072221
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AN - SCOPUS:85042212858
T3 - 2017 IEEE Antennas and Propagation Society International Symposium, Proceedings
SP - 357
EP - 358
BT - 2017 IEEE Antennas and Propagation Society International Symposium, Proceedings
PB - Institute of Electrical and Electronics Engineers Inc.
T2 - 2017 IEEE International Symposium on Antennas and Propagation and USNC-URSI Radio Science Meeting, APSURSI 2017
Y2 - 9 July 2017 through 14 July 2017
ER -