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Compact fixed and tune-all bandpass filters based on coupled slow-wave resonators
A compact topology for bandpass filters based on coupled slow-wave resonators is demonstrated. A study of fixed bandpass filters leads to design rules and equations. Measurements on a 0.7-GHz fixed bandpass filter, consisting of three coupled slow-wave resonators, demonstrate the validity of the pro...
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Published in: | IEEE transactions on microwave theory and techniques 2006-06, Vol.54 (6), p.2790-2799 |
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description | A compact topology for bandpass filters based on coupled slow-wave resonators is demonstrated. A study of fixed bandpass filters leads to design rules and equations. Measurements on a 0.7-GHz fixed bandpass filter, consisting of three coupled slow-wave resonators, demonstrate the validity of the proposed topology and validate the theory, since the agreement between simulations and measurements is very good. Designed for a Q-factor of 5, this filter shows a Q of approximately 5.2. At the center frequency, insertion loss is 0.6 dB and return loss is greater than 20 dB. A 0.7-GHz tune-all bandpass filter is also designed and tested. The performance of this electronically tuned filter, which incorporates semiconductor varactors, is promising in terms of wide continuous center-frequency and bandwidth tunings. For a center-frequency tuning of plusmn18% around 0.7 GHz, the -3-dB bandwidth can be simultaneously tuned between ~50 and ~78 MHz, with an insertion loss smaller than 5 dB and a return loss greater than 13 dB at the center frequency. The surface areas of the fixed and tunable 0.7-GHz filters are, respectively, ~16 and ~20 cm 2 |
doi_str_mv | 10.1109/TMTT.2006.874894 |
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A study of fixed bandpass filters leads to design rules and equations. Measurements on a 0.7-GHz fixed bandpass filter, consisting of three coupled slow-wave resonators, demonstrate the validity of the proposed topology and validate the theory, since the agreement between simulations and measurements is very good. Designed for a Q-factor of 5, this filter shows a Q of approximately 5.2. At the center frequency, insertion loss is 0.6 dB and return loss is greater than 20 dB. A 0.7-GHz tune-all bandpass filter is also designed and tested. The performance of this electronically tuned filter, which incorporates semiconductor varactors, is promising in terms of wide continuous center-frequency and bandwidth tunings. For a center-frequency tuning of plusmn18% around 0.7 GHz, the -3-dB bandwidth can be simultaneously tuned between ~50 and ~78 MHz, with an insertion loss smaller than 5 dB and a return loss greater than 13 dB at the center frequency. 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A study of fixed bandpass filters leads to design rules and equations. Measurements on a 0.7-GHz fixed bandpass filter, consisting of three coupled slow-wave resonators, demonstrate the validity of the proposed topology and validate the theory, since the agreement between simulations and measurements is very good. Designed for a Q-factor of 5, this filter shows a Q of approximately 5.2. At the center frequency, insertion loss is 0.6 dB and return loss is greater than 20 dB. A 0.7-GHz tune-all bandpass filter is also designed and tested. The performance of this electronically tuned filter, which incorporates semiconductor varactors, is promising in terms of wide continuous center-frequency and bandwidth tunings. For a center-frequency tuning of plusmn18% around 0.7 GHz, the -3-dB bandwidth can be simultaneously tuned between ~50 and ~78 MHz, with an insertion loss smaller than 5 dB and a return loss greater than 13 dB at the center frequency. The surface areas of the fixed and tunable 0.7-GHz filters are, respectively, ~16 and ~20 cm 2</description><subject>Applied sciences</subject><subject>Band pass filters</subject><subject>Bandpass filters</subject><subject>Bandwidth</subject><subject>Circuit properties</subject><subject>Electric, optical and optoelectronic circuits</subject><subject>Electronic circuits</subject><subject>Electronic tubes, masers</subject><subject>Electronics</subject><subject>Electronics industry</subject><subject>Equations</subject><subject>Exact sciences and technology</subject><subject>Frequency</subject><subject>Frequency filters</subject><subject>Insertion loss</subject><subject>Mathematical analysis</subject><subject>Microwave bandpass filter</subject><subject>Microwave circuits, microwave integrated circuits, microwave transmission lines, submillimeter wave circuits</subject><subject>Noise levels</subject><subject>Oscillators, resonators, synthetizers</subject><subject>Q factor</subject><subject>Resonator filters</subject><subject>Resonators</subject><subject>Semiconductors</subject><subject>slow-wave structures</subject><subject>Testing</subject><subject>Topology</subject><subject>tunable filter</subject><subject>Tuning</subject><subject>varactors</subject><issn>0018-9480</issn><issn>1557-9670</issn><fulltext>true</fulltext><rsrctype>article</rsrctype><creationdate>2006</creationdate><recordtype>article</recordtype><recordid>eNp9kUuLFDEQgIMoOO56F7w0guKlx1Q6ncdRBl-wiyyM51CTTqCXTKdNdbu7_94Ms7DgwVO9viooPsbeAN8CcPtpf73fbwXnamu0NFY-Yxvoe91apflztuEcTGul4S_ZK6LbWsqemw272eXjjH5p4ngfhganoVnWKbSYUnOo1YxEdZaWUKg2qDJ5anxe51RTSvmuvcM_oSmB8oRLLnTJXkRMFF4_xgv26-uX_e57e_Xz24_d56vWd0YurRkQuuAj6gE4qCi6gNyC7rWx6A_KK4gRRS8A1KGPQkcpuDaiNg0MJnQX7MP57lzy7zXQ4o4j-ZASTiGv5IS2RhqtKvjxvyAoDUIr2_OKvvsHvc1rmeobzqheCqs6WyF-hnzJRCVEN5fxiOXBAXcnF-7kwp1cuLOLuvL-8S6SxxQLTn6kpz1dzYAwlXt75sYQwtNYyU6B6f4CKuSRyA</recordid><startdate>20060601</startdate><enddate>20060601</enddate><creator>Pistono, E.</creator><creator>Robert, M.</creator><creator>Duvillaret, L.</creator><creator>Duchamp, J.-M.</creator><creator>Vilcot, A.</creator><creator>Ferrari, P.</creator><general>IEEE</general><general>Institute of Electrical and Electronics Engineers</general><general>The Institute of Electrical and Electronics Engineers, Inc. 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A study of fixed bandpass filters leads to design rules and equations. Measurements on a 0.7-GHz fixed bandpass filter, consisting of three coupled slow-wave resonators, demonstrate the validity of the proposed topology and validate the theory, since the agreement between simulations and measurements is very good. Designed for a Q-factor of 5, this filter shows a Q of approximately 5.2. At the center frequency, insertion loss is 0.6 dB and return loss is greater than 20 dB. A 0.7-GHz tune-all bandpass filter is also designed and tested. The performance of this electronically tuned filter, which incorporates semiconductor varactors, is promising in terms of wide continuous center-frequency and bandwidth tunings. For a center-frequency tuning of plusmn18% around 0.7 GHz, the -3-dB bandwidth can be simultaneously tuned between ~50 and ~78 MHz, with an insertion loss smaller than 5 dB and a return loss greater than 13 dB at the center frequency. The surface areas of the fixed and tunable 0.7-GHz filters are, respectively, ~16 and ~20 cm 2</abstract><cop>New York, NY</cop><pub>IEEE</pub><doi>10.1109/TMTT.2006.874894</doi><tpages>10</tpages></addata></record> |
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subjects | Applied sciences Band pass filters Bandpass filters Bandwidth Circuit properties Electric, optical and optoelectronic circuits Electronic circuits Electronic tubes, masers Electronics Electronics industry Equations Exact sciences and technology Frequency Frequency filters Insertion loss Mathematical analysis Microwave bandpass filter Microwave circuits, microwave integrated circuits, microwave transmission lines, submillimeter wave circuits Noise levels Oscillators, resonators, synthetizers Q factor Resonator filters Resonators Semiconductors slow-wave structures Testing Topology tunable filter Tuning varactors |
title | Compact fixed and tune-all bandpass filters based on coupled slow-wave resonators |
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