1999
DOI: 10.1109/8.774158
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Transient field calculation of aperture antennas

Abstract: The method of transient field calculation for large aperture antennas is proposed. It is shown that in the time domain, the calculation of the transient field is relatively simple for all points in the half-space in front of the aperture. The basic properties of the transient field are discussed.Index Terms-Aperture antennas, broad-band antennas, transient analysis.

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Cited by 23 publications
(11 citation statements)
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“…In a pure conducting medium, where , the first term in (9) is absent and only the second one represents the resolvent. In this case the dissipative terms in (11) become simpler in the vicinity of the influence sphere, (12) It is evident that the terms, which are proportional to the second power of the conductivity, do not depend on distance at all. When the sphere expands, , the dependence of such a term on the dissipation becomes more complex (13) and the decrease of this term with time as a power law appears.…”
Section: ) the Field Component Caused By The Medium Change: The Fieldmentioning
confidence: 97%
“…In a pure conducting medium, where , the first term in (9) is absent and only the second one represents the resolvent. In this case the dissipative terms in (11) become simpler in the vicinity of the influence sphere, (12) It is evident that the terms, which are proportional to the second power of the conductivity, do not depend on distance at all. When the sphere expands, , the dependence of such a term on the dissipation becomes more complex (13) and the decrease of this term with time as a power law appears.…”
Section: ) the Field Component Caused By The Medium Change: The Fieldmentioning
confidence: 97%
“…For the actual antennas with a finite operating frequency band, the near-and far-field features are determined by the time derivative of the impulse response. In the case of a circular aperture, the derivative of the impulse response consists of two time-shifted different-polarity pulses [5]. In the case of a rectangular aperture, the derivative of the transient characteristics consists of one positive pulse, which has the largest amplitude and is determined by the leading edge of the pulsed transient characteristic, and several timeshifted negative-polarity pulses determined by the trailing edge of the impulse response and having relatively small amplitudes.…”
Section: Calculation Of the Pulsed Characteristics Of A Rectangular Amentioning
confidence: 99%
“…With allowance for the latter assumption, the pulse oscillogram at a point can be represented in the form [5] S e (t, r)…”
Section: Basic Formulationmentioning
confidence: 99%
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