2006
DOI: 10.1109/tmtt.2006.871353
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A full-wave numerical approach for modal analysis of 1-D periodic microstrip structures

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Cited by 74 publications
(95 citation statements)
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“…An alternative antenna design was proposed in [13] to allow the deep-penetration condition. The designed antenna was based on uniform and mono-dimensional LWAs, in particular, a microstrip LWA [14] derived from the Menzel antenna [15] was considered and designed using the method proposed in [16]. [14], but this value was not sufficient for deep-penetration.…”
Section: Large Em Penetration Employing Leaky-wave Antennasmentioning
confidence: 99%
“…An alternative antenna design was proposed in [13] to allow the deep-penetration condition. The designed antenna was based on uniform and mono-dimensional LWAs, in particular, a microstrip LWA [14] derived from the Menzel antenna [15] was considered and designed using the method proposed in [16]. [14], but this value was not sufficient for deep-penetration.…”
Section: Large Em Penetration Employing Leaky-wave Antennasmentioning
confidence: 99%
“…Bound modes are nonradiating modes: all the Floquet waves decay exponentially away from the structure (α z;pq > 0), being jβ pq j > k (outside the visible region) for all ðp; qÞ indices, so that the only decay is associated with the metal or host losses [42,47,48]. If at least one of the Floquet waves is faster than the speed of light [49] [namely, at least one spatial harmonic is in the visible region, i.e., jβ pq j < k for some ðp; qÞ], the mode is a radiating mode or leaky mode; i.e., at least one of the spatial harmonics is radiating or leaking energy into space (see, for instance, Table 12.1 in [42] for a summary of this classification of complex modes). In uniform structures, this radiation takes place in the forward direction (β pq · α > 0), and the wave grows unbounded for growing jzj.…”
Section: Statement Of the Problemmentioning
confidence: 99%
“…Therefore full-wave numerical simulations are commonly used for their design and analysis [4][5][6]. In general, full-wave numerical simulations of passive periodic structures are relatively less demanding since they usually require only one simulation run.…”
Section: Introductionmentioning
confidence: 99%