Design and Analysis of Stepped Impedance Microstrip Low Pass Filter


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Design and Analysis of Stepped Impedance Microstrip Low Pass Filter

Santosh Kumar Patnaik1,Sibani Prasad Das2,Santanu Kumar Sahu3, prof Sanjay Kumar Sahoo4 and prof.Dr.Sudhakar Sahoo5

[1,2,3,4]Gandhi Institute For Technological Advancement (GITA), Bhubaneswar

[5]KIIT, Bhubaneswar

Abstract:- Most communication system contains an RF front end which performs signal processing with RF filters.Micro strip filters are a low cost means of doing this. This paper describes the design of low cost and low insertion loss microstrip stepped impedance low pass filter (LPF) by using microstrip layout which works at 0.4 GHz for permittivity 4.7 value with a substrate thickness 1.6 mm with pass band ripple 0.1dB. Microstrip technology is used for simplicity and ease of fabrication. The design and simulation are performed using 3D full wave electromagnetic simulator HFSS.

Zo L1

L

C2 L3

Zo

Key Words: Filter, Stepped Impedance filter, Low Pass Filter, HFSS.

Microstrip filter design Steps

INTRODUCTION

Stepped impedance low pass microstrip filters offer better stop band characteristics and are simpler to design. Such filters are formed, from the series connection of high and low impendence Microstrip transmission lines [1]-[2]. In the present work a conventional microstrip Chebyshev low pass filter has been designed and analyzed using HFSS software . To improve the performance of the filter, fractals design can be implemented.

MICROSTRIP LOWPASSFILTER :

In general, the design of microstrip lowpass filters involves two main steps. The first one is to select an appropriate lowpass prototype. The choice of the type of response, including passband ripple and the number of reactive elements, will depend on the required specifications. The element values of the lowpass prototype filter, which are usually normalized to make a source impedance g0 = 1 and a cutoff frequency fc = 1.0, are then transformed to the L-C elements for the desired cutoff frequency and the desired source impedance which is normally 50 ohms for microstrip filters. Having obtained a suitable lumped- element filter design, the next main step in the design of microstrip lowpass filters is to find an appropriate microstrip realization that approximates the lumpedelement filter. In this section, we concentrate on the second step. Several microstrip realizations will be described.

The stepped-impedance lowpass microstrip filters, which use a cascaded structure of alternating high- and lowimpedance transmission lines. These are much shorter than the associated guided-wavelength, so as to act as semilumped elements.The high-impedance lines act as series inductors and the low-impedance lines act as shunt capacitors.

Microstrip filter design steps

Filter Design Method:

  1. Filter Specifications:

    Figure 1 shows a low pass stepped impedance Microstrip filter, designed using the conventional technique [3-4].

    Specification for conventional microstrip Chebyshev low pass filter of order n = 3 are given bellow

    Cut-off frequency, fc = 0.4 GHz Dielectric constant, r = 4.7 Substrate height, h =1.6 mm Characteristic impedance, Zo = 50

    Highest Line impedance ZH = ZoL= 100 Lowest Line impedance ZL = ZoC = 20 Loss tangent = 0.02

    Pass band ripple = 0.1dB Normalized frequency c = 1

  2. We have taken the elements value for low pass filter for n = 3 ( g1 = 1.0316, g2 =1.1474, g3 = 1.0316) [6]

  3. Electrical length of inductor l = L Zo/ ZH

    Electrical length of capacitor l = C ZL / Zo

    L and C are normalized elements values of low pass filter.

  4. To calculate the width of capacitor & inductor, we use the following formula

    For W/h < 2

    W/h = 8 exp (A) / (exp (2A) 2)

    Where A= (Zc / 60) {(r+1)/2} ^0.5 +[(r + 1) / (r -1)]

    {0.23 + 0.11/ r }

    Where Zc = / 2 re [ln (8h/w +0.25 w/h)]

    Where = 120 ohms is the wave impedance in free space.

    For W/h > 2

    W/h = (2/)[B 1 ln(2B 1) + ((r 1)/2

    r )) (ln (B 1) + 0.39 0.61/ r)]

    Where B = 377 / 2 Zo r

  5. The effective dielectric constant can be found by the following formula

    re = (r+1)/2 + [(r-1)/2] [(1+12 h / W) – 0.5]

  6. Effective wavelength is also found as ge = / re

  7. Fractalization of original filter shape.

Filter Dimension & Simulation Result:

Fig 1: Layout of Microstrip Filter

Fig 2: Simulated Result of low pass filter

ORIENTATION OF E-FIELD VECTOR OF SIR :

ORIENTATION OF H-FIELD VECTOR OF SIR:

Application of Microstrip Lowpassfilter:

Wi-Fi is a wireless LAN technology that enables laptop PCs, PDAs, and other devices to connect easily to the Internet. Technically known as IEEE 802.11 a/b/g/n. Wi-Fi is less expensive and nearing the speeds of standard Ethernet and other common wire-based LAN technologies. Several Wi-Fi hot spots have been popular over the past few years. Some business charge customers a monthly fee for service, while others have begun offering it or free in an effort to increase the sales of their goods.

CONCLUSION:

The response of Microstrip filter of fig.1 is not having sharp cut off and the attenuation peak is 59.5dB, at 0.65GHz. To improve the frequency response, different types of fractals have been done in the designed filter. The fractal filter and their responses are more stable . All the filters are having the same dimension as the basic filter. Considerable improvements in the frequency response of the filters have been obtained by fractal.

ACKNOWLEDGEMENT:

The authors would like to thank authorities of

Gandhi Institute For Technological Advancement (GITA), Bhubaneswar, for all the support provided.

REFERENCES

  1. G.L.Mathaei, L.Young & E.M.T. Jones, Microwave Filter impedance matching networks and coupling structures, Artech House, Dedham, Mass, 1980.

  2. Sudipta Das, Dr. S.K.Chowdhury, Design Simulation and Fabrication of Stepped Impedance Microstrip line Low Pass Filter for S-band Application using IE3D and MATLAB IJECT Vol. 3, Issue 1, Jan. –

    March 2012

  3. Dehkhoda, p. tavakoli, A Crown Square Microstrip Fractal Antennas and Propagation Society, IEEE Trans. Antennas Propagat., Vol. 3, No.16, pp. 2396-2399, June 2004.

  4. Jia-Shen G. Hong & M.J. Lancaster, Microstrip Filters for RF/Microwave Applications John Wiley & Sons Inc., 2001.

  5. D. H. Werner and S. Ganguly, Fractal Antenna Engineering Research, IEEE Trans. Antennas Propagat., Vol. 45, No.1, pp. 38- 57, Feb 2003.

  6. D. M. Pozar, Microwave Engineering, John Wiley, III ed, 2010.

  7. IE3D Software Developed by M/S Zeland SoftwareInc

.[8] Ludwig, Reinhold and Bretchko, Pavel (2000). RF CircuitDesign – Theory and Application New Jersey, USA: Prentice-Hall, Inc

.[9] Hong, Jia-Sheng and Lanchester, M.J. (2001). MicrostripFilters for RF / Microwave Applications USA: John Wiley &Sons, Inc.

[10] Pozar, DavidM. (1998) Microwave Engineering 2ndEdition,USA: John Wiley &Sons, Inc.

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