Novel Design of Dual-Band Microstrip Bandpass Filters with Good In-Between Isolation Sheng Sun a) and Lei Zhu b) School of Electrical and Electronic Engineering Nanyang Technological University, Singapore, 639798 E-mail: a) [email protected]; b) [email protected] Abstract - Novel dual-band microstrip bandpass filters (BPFs) are proposed with good in-between isolation. A half-wavelength stepped-impedance resonator (SIR) is characterized, aiming at producing the two resonant frequencies at 2.4 and 5.2GHz. Two types of coupled microstrip lines in the parallel and anti-parallel formats are then investigated in terms of unified equivalent Jinverter network. Extensive results are derived to show their frequency-distributed coupling performances under the different coupling lengths. The parallel coupled line is modeled to bring out a promising transmission zero between the two resonant frequencies so as to achieve a good in-between isolation. In this way, a two-stage BPF is designed to exhibit their dual-band frequency responses with good isolation. A three-stage dual-band BPF is in final optimally designed and its predicted performance is further confirmed in experiment.

I.

INTRODUCTION

Dual-band bandpass filter (BPF) has been receiving a great interest in the design of advanced wireless communication systems [1]–[9]. Intuitively, the dual-band filter may be simply implemented by connecting two filter circuits with two different single passbands [2]. Unfortunately, this solution increases the insertion loss and the overall size of a resultant filter block. In [3], [4], the transmission zeros are introduced in the middle passband of a wide bandpass filter to enforce the emergence of two separate passbands. Recently, the steppedimpedance resonator (SIR) is utilized to make up a filter block with dual passbands [5]–[9], where the two central frequencies are determined by the aspect ratio of the two characteristic impedances. To raise the Q factors or lower the insertion loss in dual passbands, the two dual-band impedance transformers are additionally constructed at the two ports of the core cascaded-resonator section as implemented in [7]–[9]. However, these dual-band distributed transformers not only significantly enlarge the overall size of the resultant filter block but also bring out the complexity in simultaneously achieving the dual-band performances with the specified two operating frequencies, reduced insertion losses and adjustable dual-band fractional bandwidths (FBWs). To increment the stopband attenuation, coupled resonator pairs are proposed in [10] to generate two transmission zeros in the higher side of each passband. However, the filtering performances in the dual passbands are found not so satisfactory because of unexpected parasitic effects and approximate modeling. To minimize the overall size of circuit and improve the filtering

0-7803-9433-X/05/$20.00 ©2005 IEEE.

Fig. 1 Geometrical diagram of the proposed dual-band parallel-coupled microstrip bandpass filters.

performance in dual passbands, a parallel-coupled microstrip dual-band filter without installing any external dual-band matching is originally presented and implemented in [11] to achieve adjustable FBWs in dual passbands. In this work, the parallel and anti-parallel coupled microstrip lines [12] are investigated and utilized to make up a novel microstrip dual-band filter with miniaturized size and good in-between isolation. Fig. 1 shows the geometry of a proposed two-stage dual-band filter. In the modeling, these two types of coupled microstrip lines are characterized using the self-calibrated full-wave method of moments [13]. As such, their relevant unified equivalent J-inverter networks are extracted to demonstrate their frequency-distributed coupling behaviors [14]. Next, a two-stage dual-band filter is designed to exhibit a good dual-band performance as shown in both network-cascaded prediction and full-wave Momentum simulation. At last, a three-stage dual-band filter is optimally designed with the improved in-between isolation and the predicted results are well confirmed by experiment II. COUPLING PROPERTIES OF COULPED MICROSTRIP Fig. 2(a) and 2(b) show the physical configurations of two types of anti-parallel and parallel coupled microstrip lines, namely, Type-I and Type-II, to be considered in the modeling platform. These two coupling structures are characterized as a unified equivalent J-inverter network, as shown in Fig. 2(c), including a susceptance ( J ) at center and two equal electrical line lengths ( θ / 2 ) at two sides. These so-called anti-parallel and parallel coupled lines are analyzed in [12] using the simple even- and odd-mode approach towards suppressing the harmonic passbands in the filter design. To more accurately investigate their coupling behaviors including the parasitic open-end effects, these two-port coupled lines are modeled here using the self-calibrated full-wave method of moments,

APMC2005 Proceedings

(a)

(b) (a)

(c) Fig. 2 Geometrical diagrams and unified equivalent network of the two parallel-coupled microstrip lines. (a) Anti-parallel coupled line: Type-I. (b) Parallel coupled line: Type-II. (c) J-inverter network.

namely, MoM-SOC [13]. In this aspect, the simulated Ymatrices are de-embedded with respect to the two reference planes, R1 and R2. Next, the J-inverter network parameters in Fig. 2(c) can be analytically derived under the equivalence of Y- and J-networks as discussed in [11]. As studied for the Type-I structure in [11], the distributed Jsusceptance seems to vary as a quasi-periodical function of frequency. In particular, its value achieves the maximal peak o at the frequency of θ / 2 = 90 and null at the frequency of o θ / 2 = 180 . Following the work in [12], it can be estimated that the first two coupling peaks in the Type-II structure may o o occur at the frequencies of θ / 2 = 45 and θ / 2 = 135 while o the coupling null J is placed at the frequency of θ / 2 = 90 . Fig. 3(a) and 3(b) illustrate the derived normalized Jinverter susceptance ( J ) and equivalent electrical length ( θ / 2 ) of the two considered coupling structures (Type-I and Type-II) over the frequency range covering the dual-band at 2.4 and 5.2 GHz. For a comparative study, the coupling lengths of these two structures are kept to be identical, i.e., LC1 = LC 2 , and they are separately selected as 5.60, 7.30, 9.00 mm in our numerical modeling. The results in Fig. 3(a) at first confirm the above-described coupling properties that the two peaks are observed in the type-II structure. Regardless of varied coupled lengths, the 2nd peak in the parameter ( J ) is almost located at the frequency of the three times of its 1st peak counterpart. In particular, the coupling null appears o around the frequency of θ / 2 = 90 between the 1st and 2nd peaks. This null can be utilized to achieve a good in-between isolation between the dual passbands in the constructed filter

(b) Fig. 3 Extracted J-inverter network parameters of the two coupled microstrip lines, namely, Type-I and Type-II. (a) Normalized J-susceptance. (b) Electrical lengths.

that will be implemented later on. Considering that the coupling degree in the lower band or 2.4GHz-band is always weaker than that in Type-I, this Type-II parallel coupled line seems to be better installed in the middle region between the adjacent resonators in the design of multi-stage dual-band filters, as shown in Fig. 1 III. DUAL-BAND FILTER: PROPOSAL & DESIGN In the design procedure, the stepped-impedance resonators (SIR) are firstly characterized to simultaneously resonate at 2.4 GHz and 5.2 GHz [11]. To realize a good in-between isolation of the dual passbands, the transmission zero with J =0, as shown in Fig. 3(a), in the Type-II coupling structure is then suitably relocated at the center between the dual passbands at 2.4 and 5.2 GHz. All the optimal design is carried out based on the cascaded transmission line theorem. Compare to the initial dual-band filters in [11], the proposed dual-band filter here has a promising capacity in better isolating the dual passbands. The predicted results of the

(a)

Fig. 4 Predicted results of the proposed two-stage dual-band BPF. (L1=1.4mm and L2=10.5mm)

(b) Fig. 6 Photograph and experimental results of the fabricated three-stage dualband bandpass filter. (a) Photograph. (b) Measured S-parameters.

and 3.52 dB and the central frequencies of these dual bands are located at 2.42 and 5.19 GHz, respectively. IV. CONCLUSIONS

Fig. 5 Predicted results of the three-stage dual-band bandpass filter.

proposed filter are depicted in Fig. 4. The transmission zero introduced in the Type-II coupling structure actually significantly sharpens the middle stopband, thus effectively suppressing the image signals as requested in the dual-band receiver link design [10]. To achieve the better dual-band performance with deepened in-between stopband, a three-stage dual-band filter is made up by placing an additional resonator in the center between the two resonators used above. Its dual-passband performance is designed based on the cascaded transmission line theorem and the predicted S-parameters are plotted in Fig.5 together with the full-wave Momentum-simulated results. Fig. 6(a) and 6(b) show the photograph and experimental frequency response of the fabricated three-stage filter circuit. The 3rd resonator in the middle is symmetrically coupled with the 1st and 2nd resonators at the two sides via the Type-II coupling structure. The measured S-parameters show that the stopband between 2.40 and 5.20 GHz passbands achieves the fractional bandwidth of 53% under the 40 dB insertion loss and the maximum insertion loss in this stopband exceeds 65 dB. The minimum insertion losses in the dual passbands achieve 2.44

This paper presents a novel dual-band BPFs with good inbetween isolation in the middle stopband. The frequencydependent properties of the parallel and anti-parallel coupled microstrip lines are studied to quantitatively show their distributed coupling performance in terms of extracted Jinverter network parameters. In particular, the parallel coupled line with null coupling at a certain frequency is utilized to produce a preferred transmission zero in the middle stopband, thus effectively isolating these dual passbands. Using these coupling structures and dual-band stepped-impedance resonators, a two-stage dual-band bandpass filter is initially designed to confirm a good in-between isolation. In final, a three-stage dual-band microstrip filter is designed, fabricated and measured to show the improved dual-band filtering performances with sharpened rejection skirt outside the dual passbands and deepened in-between stopband. REFERENCES [1] H. Hashemi and A. Hajimiri, “Concurrent multiband low-noise amplifiers-theory, design and applications,” IEEE Trans. Microwave Theory Tech., vol. 50, no. 1, pp. 288-301, Jan. 2002. [2] H. Miyake, et al., “A miniaturized monolithic dual band filter using ceramic lamination technique for dual mode portable telephones,” in IEEE MTT-S Int. Microwave Symp. Dig., vol. 2, June 1997, pp. 789-792. [3] C. Quendo, E. Rius and C. Person, “An original topology of dual-band filter with transmission zeros,” in IEEE MTT-S Int. Microwave Symp. Dig., vol. 2, June 2003, pp. 1093-1096.

[4] L. -C. Tsai and C. -W. Hsue, “Dual-band bandpass filters using equallength coupled-serial-shunted lines and Z-transform technique,” IEEE Trans. Microwave Theory Tech., vol. 52, no. 4, pp. 1111-1117, Apr. 2004. [5] S. -F. Chang, J. -L. Chen and S. -C. Chang, “New dual-band bandpass filters with step-impedance resonators comb and hairpin structures,” in Proc. Asia Pacific Microwave Conf., 2003, pp. 793-796. [6] S. –F. Chang, W. –L. chen, S. –C. Chang, C. –K. Tu, C. –L. Wei, C. –H. Chien, C. –H. Tsai, J. Chen and A. Chen, “A dual-band RF transceiver for multistandard WLAN applications,” IEEE Trans. Microwave Theory Tech., vol. 53, no. 3, pp. 1048-1055, Mar. 2005. [7] H. -M. Lee, C. -R. Chen, C. -C. Tsai and C. -M. Tsai, “Dual-band coupling and feed structure for microstrip filter design,” in IEEE MTT-S Int. Microwave Symp. Dig., vol. 3, June 2004, pp. 1971-1974. [8] J. -T. Kuo and H. -S. Cheng, “Design of quasi-elliptic function filters with a dual-passband response,” IEEE Microwave Wireless Components Lett., vol.14, no.10, pp. 472 - 474, Oct. 2004. [9] J. -T. Kuo, T. -H. Yeh and C. -C. Yeh, “Design of microstrip bandpass filters with a dual-passband response,” IEEE Trans. Microwave Theory Tech., vol. 53, no. 4, pp. 1331-1337, Apr. 2005.

[10] C. –C. Chen, “Dual-band bandpass filter using coupled resonator pairs,” IEEE Microwave Wireless Components Lett., vol.15, no.4, pp. 259-261, Apr. 2005. [11] S. Sun and L. Zhu, “Coupling dispersion of parallel-coupled microstrip lines for dual-band filters with controllable fractional pass bandwidths,” in IEEE MTT-S Int. Microwave Symp. Dig., June 2005. [12] M. Matsuo, H. Yabuki and M. Makimoto, “Improvement of stop-band characteristics for half-wavelength resonator filters,” IEICE Trans. Electron., vol. E85-C, no. 7, pp. 1472-1477, Jul. 2002. [13] L. Zhu and K. Wu, “Unified equivalent-circuit model of planar discontinuities suitable for field theory-based CAD and optimization of M(H)MIC’s,” IEEE Trans. Microwave Theory Tech., vol. 47, no. 9, pp. 1589-1602, Sept. 1999. [14] L. Zhu, H. Bu and K. Wu, “Broadband and compact multi-pole microstrip bandpass filters using ground plane aperture technique” IEE Proc. Microwave Antennas Propag., vol. 149, no. 1, pp. 71-77, Feb. 2002.

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To raise the Q factors or lower the insertion loss in dual passbands .... coupling degree in the lower band or 2.4GHz-band is always .... 1111-1117, Apr. 2004.

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