Filtenna Integration Achieving Ideal Chebyshev Return Losses

This paper demonstrates that it is possible to find an ideal filter response (Chebyshew, Butterworth,..) considering the antenna as the last resonator of a filter under certain circumstances related with the antenna performance and the bandwidth of the filtenna device. If these circumstances are not...

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Main Authors: A. Hueltes, J. Verdu, C. Collado, J. Mateu, E. Rocas, J. L. Valenzuela
Format: Article
Language:English
Published: Spolecnost pro radioelektronicke inzenyrstvi 2014-04-01
Series:Radioengineering
Subjects:
Online Access:http://www.radioeng.cz/fulltexts/2014/14_01_0362_0368.pdf
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author A. Hueltes
J. Verdu
C. Collado
J. Mateu
E. Rocas
J. L. Valenzuela
author_facet A. Hueltes
J. Verdu
C. Collado
J. Mateu
E. Rocas
J. L. Valenzuela
author_sort A. Hueltes
collection DOAJ
description This paper demonstrates that it is possible to find an ideal filter response (Chebyshew, Butterworth,..) considering the antenna as the last resonator of a filter under certain circumstances related with the antenna performance and the bandwidth of the filtenna device. If these circumstances are not accomplished, we can achieve excellent performance as well, by means of an iterative process the goal of which is defined by either a filter mask or a classical filter function itself. The methodology is based on the conventional coupling matrix technique for filter design and has been validated by fabricating a microstrip prototype using hairpin resonators and a rectangular patch antenna.
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spelling doaj.art-7a2d1b5df2f7490f8e75785885e20d682022-12-22T02:30:58ZengSpolecnost pro radioelektronicke inzenyrstviRadioengineering1210-25122014-04-01231362368Filtenna Integration Achieving Ideal Chebyshev Return LossesA. HueltesJ. VerduC. ColladoJ. MateuE. RocasJ. L. ValenzuelaThis paper demonstrates that it is possible to find an ideal filter response (Chebyshew, Butterworth,..) considering the antenna as the last resonator of a filter under certain circumstances related with the antenna performance and the bandwidth of the filtenna device. If these circumstances are not accomplished, we can achieve excellent performance as well, by means of an iterative process the goal of which is defined by either a filter mask or a classical filter function itself. The methodology is based on the conventional coupling matrix technique for filter design and has been validated by fabricating a microstrip prototype using hairpin resonators and a rectangular patch antenna.www.radioeng.cz/fulltexts/2014/14_01_0362_0368.pdfFiltennafilterantennareturn lossesChebyshevoptimal bandwidth
spellingShingle A. Hueltes
J. Verdu
C. Collado
J. Mateu
E. Rocas
J. L. Valenzuela
Filtenna Integration Achieving Ideal Chebyshev Return Losses
Radioengineering
Filtenna
filter
antenna
return losses
Chebyshev
optimal bandwidth
title Filtenna Integration Achieving Ideal Chebyshev Return Losses
title_full Filtenna Integration Achieving Ideal Chebyshev Return Losses
title_fullStr Filtenna Integration Achieving Ideal Chebyshev Return Losses
title_full_unstemmed Filtenna Integration Achieving Ideal Chebyshev Return Losses
title_short Filtenna Integration Achieving Ideal Chebyshev Return Losses
title_sort filtenna integration achieving ideal chebyshev return losses
topic Filtenna
filter
antenna
return losses
Chebyshev
optimal bandwidth
url http://www.radioeng.cz/fulltexts/2014/14_01_0362_0368.pdf
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AT jmateu filtennaintegrationachievingidealchebyshevreturnlosses
AT erocas filtennaintegrationachievingidealchebyshevreturnlosses
AT jlvalenzuela filtennaintegrationachievingidealchebyshevreturnlosses