Averaged transition conditions for electromagnetic fields at a metafilm
By E. Kuester, M. Mohamed, M. Piket-May, C. Holloway. 2003
614 citations recorded by the source corpus.
Subfields: Aerospace Engineering, Atomic and Molecular Physics, and Optics
View Paper: https://www.semanticscholar.org/paper/97981f684d1c569d4e6758c4e4767b34386fa009
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Aerospace Engineering
- Sergei A. Tretyakov
- George V. Eleftheriades
- Andrea Alù
- A. Epstein
- Christophe Caloz
- A. Díaz-Rubio
- Victor Asadchy
- M. Di Renzo
In Atomic and Molecular Physics, and Optics
- Sergei A. Tretyakov
- Andrea Alù
- George V. Eleftheriades
- A. Epstein
- F. Capasso
- Anthony Grbic
- M. Di Renzo
- Merouane Debbah
Citations in the corpus
- Passive Lossless Huygens Metasurfaces for Conversion of Arbitrary Source Field to Directive Radiation (2014, background): “[11] Zse (z) ~ Js = Zse (z) x̂× [ ~ H ∣∣∣ x→0+ − ~ H ∣∣∣ x→0− ]”
- A Metasurfaces Review: Definitions and Applications (2019, background): “They are also referred to in the literature as metafilms [14].”
- Characterizing Metasurfaces/Metafilms: The Connection Between Surface Susceptibilities and Effective Material Properties (2011, methodology): “Metasurfaces that have a “cermet” topology, which refers to an array of isolated (nontouching) scatterers, are called metafilms, a term coined in [1] for such surfaces.”
- Analyzing carbon-fiber composite materials with equivalent-Layer models (2005, background): “Two examples of these types of GIBC are found in [73], [74], and [75], where GIBCs have been developed for analyzing scattering of metafilms (the two-dimensional equivalent of metama-”
- Arbitrary Power-Conserving Field Transformations With Passive Lossless Omega-Type Bianisotropic Metasurfaces (2016, background): “These conditions are analogous to the generalized sheet transition conditions derived in [36] for anisotropic metasurfaces and utilized in [8] and [10], for instance, to design HMSs.”
- Recent advances in planar optics: from plasmonic to dielectric metasurfaces (2017, background): “First, metasurfaces are formally described using surface susceptibility/impedance/admittance tensors, where the latter are related through the generalized sheet transition conditions (GSTCs) to the incident, reflected, and transmitted fields on either side of the interface [134,135].”
- Space-time gradient metasurfaces (2015, background): “However, we emphasize that the results that we develop here are extendable to any type of surface gradients, as sophisticated as in [1]-[14].”
- Simple and Accurate Analytical Model of Planar Grids and High-Impedance Surfaces Comprising Metal Strips or Patches (2007, background): “The analysis wa s uit ble for oblique incidence (see also in [28]); however, the model [27] is based on the assumption tha t the interaction of scatterers is the dipole interaction.”
- Smart Radio Environments Empowered by Reconfigurable Intelligent Surfaces: How It Works, State of Research, and The Road Ahead (2020, methodology): “In [29], the authors succeed in calculating a closed-form expression for Eunit cell scattering (x, y) and Hunit cell scattering (x, y).”
- Reflection and transmission properties of a metafilm: with an application to a controllable surface composed of resonant particles (2005, positive): “It is chosen in such a way that the field of a “punctured” continuous distribution of electric and magnetic polarization density (by removal of the polarization from this disk region, see [19]) is equal to the field caused by all the discrete scatterers except the one located at the center of the di”
- Wave-front Transformation with Gradient Metasurfaces (2016, background): “The subwavelength thickness of the structure allows us to describe it, in a local sense, by equivalent transverse surface electric and magnetic currents Js and Ms, forming local electric admittance Js 1⁄4 YeðrÞ · Et and magnetic impedance Ms 1⁄4 ZmðrÞ ·Ht tensors, related to the tangential component”