2021
DOI: 10.1109/access.2021.3096715
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Cross-Polarization Control in FSSs by Means of an Equivalent Circuit Approach

Abstract: This paper presents an efficient equivalent circuit approach (ECA), based on a Floquet modal expansion, for the study of the co-and cross-polarization in frequency selective surfaces (FSS) formed by periodic arrays of patches/apertures in either single or stacked configurations. The ECA makes it possible the derivation of analytical expressions for the generalized scattering parameters associated with the proposed circuit networks. Furthermore, the proposed circuit approach is an efficient surrogate model that… Show more

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Cited by 19 publications
(10 citation statements)
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“…As discussed in the Introduction, the study of timevarying diffraction gratings is a complex task. On the other hand, the analysis of their one-dimensional (1D) [46,47,51] and 2D [52][53][54][55] time-invariant (static) counterparts is a well-established topic in microwave and photonics communities. From a circuit standpoint, a static grating may be modeled as an equivalent admittance or impedance (see Appendix B for details) placed in between two transmission lines.…”
Section: A Equivalence Between Moving Media and The Space-time Modula...mentioning
confidence: 99%
“…As discussed in the Introduction, the study of timevarying diffraction gratings is a complex task. On the other hand, the analysis of their one-dimensional (1D) [46,47,51] and 2D [52][53][54][55] time-invariant (static) counterparts is a well-established topic in microwave and photonics communities. From a circuit standpoint, a static grating may be modeled as an equivalent admittance or impedance (see Appendix B for details) placed in between two transmission lines.…”
Section: A Equivalence Between Moving Media and The Space-time Modula...mentioning
confidence: 99%
“…Recent advances in circuit modeling have considered stacks of periodic 2-D arrays [78,86] and the potentials of these methods are somehow broader than expected [87]. Nonetheless, stacks of 2-D arrays do not really exploit the design the degrees of freedom associated with the longitudinal (propagating) direction.…”
Section: Circuit Modelsmentioning
confidence: 99%
“…Losses in dielectrics can be accounted in a straightforward manner. Simply replace the real-valued dielectric constant ε (i) r by the complex term [45] where tan δ (i) is the loss tangent term. A similar rationale can be applied for magnetic losses, where the relative permeability would also be defined by a complex-valued expression.…”
Section: G Dielectric and Magnetic Lossesmentioning
confidence: 99%