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Online proceedings - EDA Publishing Association

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C. Proof mass displacement<br />

Moreover, the proof mass displacement is a critical<br />

parameter to determine as stated previously. From the<br />

displacement expression derived from (1) and integrated for<br />

the acceleration spectrum we can simulate the amplitude of<br />

the proof mass displacement as a function of the system<br />

resonant frequency (Fig. 5). This simulation confirms the<br />

fact that a freely resonating system below approximately<br />

five hertz is inconceivable as it would induce a<br />

displacement of several centimeters. Such a system would<br />

be space-constraint and would require mechanical stops<br />

against which the proof mass will bump into regularly,<br />

hence reducing the mechanical reliability of the system.<br />

Furthermore, the electrical damping factor ζ e has a<br />

significant effect on the displacement amplitude as shown<br />

in Fig. 5. A high damping factor is needed to limit the travel<br />

range, keeping in mind that it could reduce the output<br />

power as shown in Fig. 4.<br />

11-13 <br />

May 2011, Aix-en-Provence, France<br />

<br />

factor and fatigue resistance). Typical dimensions of such<br />

flexible springs made in the bulk of a silicon wafer are in<br />

the order of a few tens of micrometers for the width and a<br />

couple of millimeters for the length. Overall, the size of a<br />

complete harvester system for this application has to be in<br />

the order of 15 x 7 x 5 mm 3 to fit all the components as well<br />

as accommodate for the proof mass travel range.<br />

IV.<br />

CONCLUSION<br />

Through in-situ measurements, a typical shape of the<br />

heart acceleration spectrum has been determined. We<br />

presented a preliminary design study of an inertial energy<br />

scavenger able to provide 100 µW of power before<br />

application of the transducer and the downstream power<br />

management electronics efficiency coefficients. It consists<br />

of a mass of 3.5 g of tungsten with millimeter long, tens of<br />

microns wide connecting arms in the bulk of a silicon<br />

wafer. The volume of the whole system is expected to be in<br />

the order of 500 mm 3 . This energy harvester module could<br />

be implanted in a pacemaker or other implant on the heart<br />

and provide enough energy for battery-less autonomous<br />

operation.<br />

ACKNOWLEDGMENT<br />

Heart acceleration measurements were conducted by<br />

Sorin CRM Clinical Research and Advanced Research<br />

departments through the help of Alaa Makdissi.<br />

Fig. 5. Simulated displacement of the proof mass as a function of the<br />

harvesting system resonant frequency for different electrical damping<br />

factors.<br />

D. System design<br />

The best compromise between power output, travel range<br />

and frequency shift tolerance seems to be for medium<br />

electrical damping (ζ e = 0.1) and a resonant frequency<br />

around 25 Hz. For these parameters, we obtain a smooth<br />

harvesting spectrum, a displacement of a few millimeters<br />

for approximately 30 µW per gram output power.<br />

Considering the electrical consumption of a pacemaker<br />

and the efficiencies of the transduction and the downstream<br />

power management electronics, an approximate power of<br />

100 µW is required. This corresponds to about 3.5 g of<br />

proof mass for our system. In order to limit the volume to a<br />

fraction of a cubic centimeter, the proof mass has to be<br />

made of a high density material. The choice of a tungsten<br />

alloy seems natural due to its very high density (ρ ≈ 17.5<br />

g/cm 3 ) and its reasonable price and manufacturability.<br />

Hence, the proof mass has a volume of 200 mm 3 . Then, we<br />

can determine the system stiffness k. For a 25 Hz resonant<br />

system, this corresponds to approximately k = 100 N/m.<br />

The springs that connect the proof mass to the frame can be<br />

made in microstructured silicon for ease of fabrication as<br />

well as mechanical performances (high mechanical quality<br />

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[1] X. Wei, J. Liu, “Power sources and electrical recharging strategies<br />

for implantable medical devices” Front. Energy Power Eng.<br />

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[2] K. A. Cook-Chennault, N. Thambi and A. M. Sastry, “Powering<br />

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[9] W. W. Clark and C. Mo, “Piezoelectric Energy Harvesting for Bio<br />

MEMS Applications”, Energy Harvesting Technologies 2009, Part<br />

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[11] E. Romero, R. O. Warrington and M. R. Neuman, “Energy<br />

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[12] H. Goto, T. Sugiera, Y. Harada and T. Kazui, “Feasibility of using<br />

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390

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