International Journal of Scientific & Engineering Research Volume 2, Issue 10, Oct-2011 1

ISSN 2229-5518

Optimization of Capacitive MEMS Pressure

Sensor for RF Telemetry

Prince Nagpal, Manish Mehta, Kamaljeet Rangra, Ravinder Aggarwal

Abstract — This paper describes the capacitive pressure sensor design for biomedical applications like blood pressure measurement. The described pressure sensors provide high sensitivity even at low pressure range suitable for biomedical applications. Effects of varying different parameters on the pressure sensor performance have been studied. From the results, the pressure sensors with compatible parameters can be selected for specific requirements. These compact pressure sensors are made up of biocompatible materials and can be implanted easily inside body to be used for RF telemetry purpose.

Key Words— MEMS, Capacitive, Diaphragm, Biocompatible, Biomedical

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1 INTRODUCTION

ENSORS are one of the most active applications of MEMS. With the achievements in miniaturization of MEMS devices, sensor’s applications have expanded

not only for industry purpose but also for biomedical applications. Pressure sensors are one of the various types of sensors, where pressure is to be measured. One of the types of pressure sensor is capacitive pressure sensor. The capacitive pressure sensing technique’s per- formance in respect of sensitivity is better than rest all other microsensing techniques viz. piezoresistive micro- sensing, piezoelectric microsensing and resonant micro- sensing. And so is applicable to wide range of applica- tions like automotive applications, industrial applica- tions, biomedical applications and general & consumer applications. The capacitive microsensing technique utilizes the diaphragm-deformation-induced capacit- ance change to convert the information of pressure into electrical signals. The capacitance is computed in a 3D model using C = ε * (1/h) dA [1]

As MEMS technology is promising to achieve com- pact sizes, here we have optimized the capacitive pres- sure sensor to be implanted inside the body for blood pressure measurement [2] like applications. MEMS technology offers the possibility to realize devices of hundreds of micrometers and diaphragms of thickness 1 micrometer only. Therefore these capacitive pressure sensors are required to respond very less changes in applied pressure. Some of the desired features to these capacitive pressure sensors include high sensitivity at
low pressures, biocompatibility and low profile. Using contamination insensitive [3] manufacturing process, smooth contacts [4] and additional touch points [1] sen- sitivity of capacitive pressure can be further improved.
In this paper, effect of varying different paramaters of the capacitive pressure sensors for biomedical applica- tions in pressure range from 0 to twice of atmospheric pressure has been studied.
In this paper we demonstate three different possible geometries for capacitive pressure sensor are circular, square & rectangular. These pressure sensors are de- signed by having a silicon substrate, a silica bridge and a biocompatible diaphragm [5]. Details of the pressure sensors design and effect of varying geometry, surface area of diaphragm [6], diaphragm thickness, diaphragm dimensions and diaphragm material are described.

2 PRESSURE SENSOR DESIGN AND SIMULATION

RESULTS

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Prince Nagpal is currently pursuing masters degree program in electron- ics & communication engineering in JCD college of Engineering from KUK,India,E-mail: princenagpal@gmail.com,princenagpal@rediffmail.com

Asst. Professor Manish Mehta from JCD college of Engineering is current-

ly pursuing Ph.D. from Thapar University, Patiala, India,Email id: ma-

nishmehta18@gmail.com

Dr. Kamaljeet Rangra is currently working as a Scientist at CEERI, Pila-

ni, India

Dr. Ravinder Aggarwal is currently Professor at Thapar University, Pa-

tiala, India

Fig.1 Subdomains of circular capacitive pressure sensor

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ISSN 2229-5518

2.1 Design Specifications

The design of the circular capacitive pressure sensor analysed is shown in figure. On an silicon substrate of radius 283 µm and thickness 500 µm, a silica bridge has been mounted of thickness 300 µm on substrate perimeter of 30 µm width. A thin silicon diaphragm of 2 µm and 253.885 µm radius is than placed on mounted bridge to create a vaccum compartment beneath it.

The pressure sensor’s performance with three differ- ent geometries is studied as shown in Fig. 2 in accor- dance with the following Table 1

TABLE 1

DIMENSIONS OF THE PRESSURE SENSOR

circular, square and rectangular geometry respectively. Here we can see that for the same surface area of diaph- ragm and silicon material used, the circular geometry performs best among all three, regarding sensitivity in the pressure range from 0 to 200kPa.

Fig. 3 Stress Distribution for Circular Geometry


2.2 Results

154

C irc ular

S qu are

R ec ta ng ular

152

150

148

146

Fig. 4 Stress Distribution for Square Geometry

144

142

0 50 100 150 200

Pre ssure ( kPa )

Fig. 2 Performance Graph of Capacitive Pressure Sensors

The Simulation is carried out by COMSOL Multi- physics 3.5 software, where capacitance is computed from the knowledge of deformation, induced by ap- plied pressure, using expression C = (ε * 4)/(50µm + W2). Fig. 2 shows the comparative change in capacit- ance as applied pressure is varied for three geometries circular, square and rectangular of same surface area. Fig.3, Fig.4 and Fig.5 shows the Stress distribution for

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Fig. 5 Stress Distribution for Rectangular Geometry

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International Journal of Scientific & Engineering Research Volume 2, Issue 10, Oct-2011 3


ISSN 2229-5518

1 4 4. 6

1 4 4. 4

1 4 4. 2

1 4 4. 0

1 4 3. 8

1 4 3. 6

1 4 3. 4

0 5 1 0 15 20

P ress ure (k Pa )

1 µm

2 µm

3 µm

4 µm

5 µm

14 9. 5

14 9. 0

14 8. 5

14 8. 0

14 7. 5

14 7. 0

14 6. 5

14 6. 0

14 5. 5

14 5. 0

14 4. 5

14 4. 0

14 3. 5

14 3. 0

S ili co n

T ita n iu m

S ta i n le s s S te e l

0 50 1 00 1 5 0 20 0

P re s su re (k P a )


Fig. 6 Performance graph of circular geometry for diaphragm thickness variation

Fig. 9 Performance graph of circular geometry for diaphragm material variation

14 4 .2

1 µ m

2 µ m

3 µ m

4 µ m

5 µ m

1 49 .0

1 48 .5

1 48 .0

S ilic o n

T i ta n i u m

S ta in l e s s S t e e l

14 4 .0

1 47 .5

1 47 .0

1 46 .5

14 3 .8

1 46 .0

1 45 .5

14 3 .6

1 45 .0

1 44 .5

14 3 .4

0 5 1 0 1 5 2 0

P re s s u re (k P a )

1 44 .0

1 43 .5

1 43 .0

0 5 0 1 00 15 0 2 00

P re s su re (k P a )


Fig. 7 Performance graph of square geometry for diaphragm thickness variation

Fig. 10 Performance graph of square geometry for diaphragm material variation

1 4 3. 70

1 4 3. 65

1 µ m

2 µ m

3 µ m

4 µ m

5 µ m

14 5 .4

14 5 .2

14 5 .0

14 4 .8

S ilic o n

T ita n iu m

S ta in le s s S te e l

1 4 3. 60

14 4 .6

1 4 3. 55

14 4 .4

14 4 .2

1 4 3. 50

1 4 3. 45

14 4 .0

14 3 .8

14 3 .6

1 4 3. 40

0 5 1 0 1 5 2 0

P re s s u re (k P a )

14 3 .4

14 3 .2

0 50 1 0 0 15 0 2 0 0

P re s s u re (k P a )

Fig. 8 Performance graph of rectangular geometry for diaph- ragm thickness variation

Fig. 11 Performance graph of rectangular geometry for diaph- ragm material variation

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3 10

3 00

2 90

2 80

2 70

2 60

2 50

2 40

2 30

2 20

2 10

2 00

1 90

1 80

1 70

1 60

1 50

1 40

5 0 0 µm

6 0 0 µm

7 0 0 µm

0 50 1 0 0 15 0 2 0 0

P re s s u re (k P a )

Fig. 6, Fig. 7 and Fig. 8 shows the results of varying diaph- ragm’s thickness from 1 µm to 5 µm for all three geometries considered.
Fig. 9, Fig. 10 and Fig. 11 shows the results of capacitive pressure sensor performance for four different biocompatible diaphragm materials for all three geometries considered.
Fig. 12 and Fig. 13 show the results of capacitive pressure
sensor performance for different surface areas of circular and square geometry.
Fig. 14 shows the results of capacitive pressure sensor per- formance for different dimensions of rectangular geometry.

Fig. 12 Performance graph of circular geometry for diaphragm surface area variation

3 ACKNOWLEDGMENTS


I specially thanks to CEERI, Pilani and Thapar Universi- ty, Patiala for providing their researches. Researches in [1], [2], [5] contributed great information for this paper.

3 30

3 20

3 10

3 00

2 90

2 80

2 70

2 60

2 50

2 40

2 30

2 20

2 10

2 00

1 90

1 80

1 70

1 60

1 50

1 40

4 5 0 µ m

5 5 0 µ m

6 5 0 µ m

0 50 1 0 0 15 0 2 0 0

P r e s s u r e ( k P a )

4 CONCLUSION

Three different geometries of capacitive pressure sen- sor have been demonstrated. The capacitive pressure sensors are optimized regarding geometry, diaph- ragm material, diaphragm thickness, diaphragm sur- face area and diaphragm dimension ratio. The opti- mized sensors are suitable for biomedical applica- tions in the low pressure range.

REFERENCES

[1] Haojie Lv, Qiang Guo, and Guoqing Hu, “A Touch Mode

Fig. 13 Performance graph of square geometry for diaphragm surface area variation

8 1 0 * 2 5 0 (µ m )

Capacitive Pressure Sensor With Long Linear Range and High Sensitivity”, In Proceedings of the 3rd IEEE Int. Conf. on Nano/Micro Engineered and Molecular Systems, pp.796-

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[2] Darrin J. Young, “An RF-Powered Wireless Multi-Channel

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1 54

1 52

1 50

1 48

1 46

1 44

1 42

6 7 5 * 3 1 0 (µ m )

5 0 0 * 4 0 5 (µ m )

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P re s s u re (k P a )

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[3] C.C. Wang, B. P. Gogoi, D. J. Monk and C. H. Mastrangelo, “Contamination Insensitive Differential Capacitive Pressure Sensor”, IEEE, pp. 551-555, 2000.

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[5] Jeahyeong Han, Junghoon Yeom, Junghyun Lee, and Mark A. Shannon, “Smooth Contact Mode Capacitive Pressure Sensor with Polyimide Diaphragm”, Conference IEEE SEN- SORS, pp. 1468-1471, 2007.

Fig. 14 Performance graph of rectangular geometry for diaph-

ragm dimension ratio variation

[6] Norhayati Soin and Burhanuddin Yeop Majlis, “An Analytic Study on Diaphragm Behavior for Micromachined Capaci- tive Pressure Sensor”, in Proc. ICSE2002, pp. 502–505,

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