TY - JOUR
T1 - Roughly impedance-matched scatterers constructed with magnetodielectric cells
AU - Vacus, Olivier
AU - Ziolkowski, Richard W.
N1 - Funding Information:
The authors would like to thank T. Deknuyt and M. Mognot for the cube meshing and RCS computations.
Publisher Copyright:
© 2015 IEEE.
PY - 2015/10/1
Y1 - 2015/10/1
N2 - The monostatic theorem of Weston states that a null radar cross section (RCS) will be observed for objects with rotational symmetry that are impedance matched to their host medium, i.e., that have their material parameters εr = μr. A study of the generalization of this result applied to heterogeneous magnetodielectric (MD) scatterers is presented. The entire object of interest is divided into a set of small cubical unit cells in a three-dimensional checkerboard format, i.e., two different materials are distributed alternately in lego-like designs. Numerical computations are presented to compare the RCS levels of perfectly impedance-matched scatterers and their lego-based equivalents. The degree of homogenization that can be attributed to these heterogeneous scatterers for a variety of double positive material choices, including extreme values, is addressed specifically in relation to their satisfaction of Weston's theorem.
AB - The monostatic theorem of Weston states that a null radar cross section (RCS) will be observed for objects with rotational symmetry that are impedance matched to their host medium, i.e., that have their material parameters εr = μr. A study of the generalization of this result applied to heterogeneous magnetodielectric (MD) scatterers is presented. The entire object of interest is divided into a set of small cubical unit cells in a three-dimensional checkerboard format, i.e., two different materials are distributed alternately in lego-like designs. Numerical computations are presented to compare the RCS levels of perfectly impedance-matched scatterers and their lego-based equivalents. The degree of homogenization that can be attributed to these heterogeneous scatterers for a variety of double positive material choices, including extreme values, is addressed specifically in relation to their satisfaction of Weston's theorem.
KW - Electromagnetic modeling
KW - Electromagnetic scattering
KW - Homogenization
KW - Integral equations
KW - Radar cross sections (RCSs)
KW - Weston's theorem
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U2 - 10.1109/TAP.2015.2463683
DO - 10.1109/TAP.2015.2463683
M3 - Article
AN - SCOPUS:84954316153
SN - 0018-926X
VL - 63
SP - 4418
EP - 4425
JO - IEEE Transactions on Antennas and Propagation
JF - IEEE Transactions on Antennas and Propagation
IS - 10
M1 - 07174972
ER -