Integration of Thin Film Strain Sensors Into Hard Drives for Active Feedback Vibration Suppression

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1 178 IEEE SENSORS JOURNAL, VOL. 13, NO. 5, MAY 213 Integration of Thin Film Strain Sensors Into Hard Drives for Active Feedback Vibration Suppression Sarah Felix, Member, IEEE, and Roberto Horowitz, Senior Member, IEEE Abstract The work described in this paper demonstrates a novel application of piezoelectric thin-film sensing technology by incorporating ZnO strain sensors into a hard disk drive (HDD) and deploying the sensors in a high-sample-rate feedback controller to suppress vibrations. First, thin-film ZnO sensors are fabricated directly onto a HDD suspension component, which was a unique and challenging process since the substrate is steel. The sensor geometry is designed to be selective to vibration modes that contribute to displacement in the off-track direction. The smart suspension structure is then packaged into an experimental HDD, along with a miniaturized conditioning circuit and lead zirconate titanate (PZT) actuation elements. The sensors demonstrate excellent sensitivity and selectivity to the desired modes. Finally, an active mode damping controller is implemented on the instrumented, PZT-actuated prototype. Feedback control using the thin film sensors effectively suppresses the high-frequency sway mode of the suspension. Index Terms Hard disk drive (HDD), piezoelectric thin films, smart structures, vibration control. I. INTRODUCTION HARD disk drives (HDDs) are among the most complex electro-mechanical systems encountered in daily life, and yet their storage capacity has continued to keep pace with the aggressive trends of the computer microprocessor industry. Even with the advent of new data storage technologies, the HDD continues to thrive as a cost effective and reliable solution for very high density data storage. It is a key technology for enterprise systems such as web servers and high-performance scientific super computers, as well as home entertainment systems like digital video recorders and gaming computers. Since data density is the most competitive figure of merit of the HDD, it is critical to continue increasing data capacity at a rapid rate. The current industry target is.16 Tbit/cm 2 (1 Tbit/in 2 ), with advanced research and development considering.62 Tbit/cm 2 (4 Tbit/in 2 ). The corresponding allowable track mis-registration (TMR) requires Manuscript received June 5, 212; revised November 9, 212; accepted December 3, 212. Date of publication December 21, 212; date of current version April 2, 213. This work was supported in part by the National Science Foundation under Grant CMS , the Information Storage Industry Consortium, and the Computer Mechanics Laboratory at the University of California, Berkeley. The associate editor coordinating the review of this paper and approving it for publication was Prof. Kiseon Kim. S. Felix is with the Lawrence Livermore National Laboratory, Livermore, CA 9455 USA ( sarahfelix@cal.berkeley.edu). R. Horowitz is with the Department of Mechanical Engineering, University of California, Berkeley, CA 9472 USA ( horowitz@me.berkeley.edu). Color versions of one or more of the figures in this paper are available online at Digital Object Identifier 1.119/JSEN Disk PES Servo Sector X/$ IEEE Head Spindle Motor Fig. 1. Suspension Data Track Pivot Conventional hard disk drive. E-block Voice Coil Motor (VCM) positioning accuracy within 5 nm or less at 3σ root-meansquare (RMS). Such nanoscale performance specifications necessitate advanced technology leaps in all of the HDD subsystems, including the servo control subsystem. Several key components comprise the conventional disk drive servo system, as illustrated in Fig. 1. The magnetic read/write head is suspended over the disk by an arm consisting of a rigid E-block that rotates around a pivot, and a flexible load beam called the suspension. The voice coil motor (VCM) rotates the E-block around the pivot, sweeping the magnetic read/write head to different radial locations across the spinning disk. The read/write head detects its radial position when it flies over dedicated servo sectors on the disk which indicate how far away the head is from the center of a data track. This is called the position error signal, or PES. The PES feeds back into a control algorithm that directs the motion of the VCM, thus completing the servo loop. The read/write head is aerodynamically designed to fly over the disk surface while the disk is spinning. The fly height in state-of-the-art drives is on the order of only a few nanometers. Although the airflow caused by the spinning disk is necessary to maintain this fly height, the flow itself can excite problematic vibrations in the suspension structure. In the past, the motion caused by these vibrations, which typically occur at frequencies of about 1 khz or more, have been within the specification for allowable off-track error. However, with higher data densities and closer tracks, the airflow induced force, called windage, becomesthedominant contributor to unacceptable off-track error. Unfortunately, the PES signal in a conventional disk drive cannot detect such high-frequency vibrations. Its sample rate is constrained by the number of servo sectors on the disk and the rotation rate. Adding more servo sectors would decrease the amount of disk

2 FELIX AND HOROWITZ: INTEGRATION OF THIN-FILM STRAIN SENSORS INTO HARD DRIVES 179 Fig. 2. Illustration of a PZT-actuated suspension. space available for data bits. Morover, increasing the rotation rate of the disk can actually cause additional vibration, noise, and heat problems [1]. Researchers have studied different types of sensors mounted at various locations in the drive to aid in improved servo tracking performance. Huang et al. [2] used bulk strain sensors attached to the VCM in a control system to suppress the effect of the actuator s butterfly mode. PZT-actuated suspensions have bulk PZT elements bonded to the structure to provide fine actuation that compliments the VCM actuation, as illustrated in Fig. 2. A number of researchers have explored modifying the PZT elements in such suspensions to act as sensors and provide vibration information to a control system [3] [6]. However, this limits the placement and sensitivity of the sensors, and the large actuator elements have a significant effect on the suspension dynamics. Piezoelectric PVDF has also been investigated for strain sensingandactuationindisk drives [7], [8]. This polymeric material is more flexible than PZT, but it has only been demonstrated as a bulk sheet element bonded to the suspension, similar to PZT. The concept of instrumented suspensions with dedicated miniaturized sensors optimally located on the suspension was first proposed by Huang et al. [9]. Kon and Horowitz demonstrated fabrication and of thin-film ZnO sensors directly onto a steel suspension structure, decoupling the design of actuators and sensors [1]. The thin-film material does not significantly alter the dynamics of the suspension design. Furthermore, the additive and subtractive wafer-level processes involved with thin-film fabrication are similar to those used in existing stateof-the-art suspension fabrication. Felix et al. [11] described the implementation of thin film sensors in feedback control with a VCM only. The results demonstrated that minimal performance improvements could be achieved with the VCM actuator alone. The effectiveness of the sensors was also limited by unwanted vibration modes appearing in the sensor signal. As initially described in [12], we have advanced the instrumented suspension technology by introducing interconnected sensors to cancel unwanted modes, and by fabricating prototype suspensions that integrate thin film sensors with PZT actuator elements. We successfully implemented a working feedback controller using these sensors and actuators to demonstrate the utility of the sensors in suppressing highfrequency vibration modes. Specifically, since this combination of integrated strain sensors and a dual stage actuator can actively attenuate higher frequency vibrations, it can enable a track-following controller to have higher bandwidth, resulting in higher track densities. This paper describes the work in detail, from design to implementation. The remainder of this paper is organized as follows: Section II describes the development and fabrication of instrumented, PZT-actuated suspensions using thin-film ZnO strain sensors. Section III presents the results of testing and characterization of the prototypes. Section IV presents experimental results from feedback control using the sensors in concert with PZT actuation elements. A. Material Selection II. DESIGN AND FABRICATION Commonly used piezoelectric thin films are lead zirconate titanate (PZT), zinc oxide (ZnO), and aluminum nitride (AlN). These films have been used for silicon devices such as resonators [13], [14], surface acoustic wave filters [15], atomic force microscopy cantilevers [16], energy scavenging devices [17], [18], and other transducers [19], [2]. The two main considerations in selecting a material are sensing performance and processing feasibility. Apiezoelectricthinfilmbetween two electrode layers can be modelled as a charge source in parallel with a capacitor. This is valid at high frequencies where leakage current is negligible [1]. The piezoelectric material behaves as a dielectric with a characteristic capacitance of C = Aϵ ϵ f (1) t where A is the area of the sensor, t is the thickness of the film, ϵ is the permittivity of free space, and ϵ f is the permittivity of the piezoelectric film relative to an electric field across its thickness, at constant stress. The mechanically coupled charge, Q p is given by: Q p = e 31 SA (2) where e 31 is the thickness mode piezoelectric constant, and S is the in-plane strain. It follows that voltage across the film thickness is ( ) e31 t V = S (3) ϵ ϵ f and the grouping of terms in parentheses characterizes the sensing sensitivity. Table I lists relevant properties for ZnO, AlN, and PZT. Notice that PZT, although typically the material of choice for piezoelectric actuators, does not perform as well for sensing applications in thickness mode. Instrumented suspensions introduce unique fabrication challenges due to the fact that the substrate is made of steel rather than silicon. The primary constraint is processing temperature due to the thermal expansion differential between steel and piezoelectric thin-film materials. ZnO is a good choice because it can be deposited at a low temperature ( 3 C). PZT requires a high-temperature annealing step around 6 C. Compared to ZnO, AlN has a similar range of processing temperatures and material properties, such as piezoelectric and thermal expansion coefficients. However, the RF power required for the AlN sputtering process is higher and can heat up a steel substrate more quickly. It is a feasible candidate,

3 171 IEEE SENSORS JOURNAL, VOL. 13, NO. 5, MAY 213 TABLE I MATERIAL PROPERTIES FOR PIEZOELECTRIC SENSING MATERIALS PROPERTY SYMBOL UNITS ZnO AlN PZT Piezoelectric constant e 31 C/m.57 to Permittivity ϵ to Sensing sensitivity per unit film thickness e 31 ϵ ϵ V/µ 6.3 to (ϵ is permittivity of vacuum) Thermal expansion α t 1 6 K (at 3K, to c-axis) Processing temperature T p o C REFERENCES [21], [22] [23], [24], [2] [21] [23], [25] [26], [15] [27] but would require careful tuning of the sputtering process to manage substrate temperature. B. Design For Mode Selectivity The most problematic modes for servo control are the ones that cause displacement in the off-track direction. It is important for the sensor signal to emphasize these modes and minimize signals from non-off-track modes. Windage excites different structural modes in the suspensions which contribute in varying degrees to off-track motion. For example, the sway mode, in which the suspension moves in a yawing motion, directly affects off-track error. A torsional mode contributes asmallcomponentofmotionintheoff-trackdirectionasthe suspension twists about its long axis. Finally, a bending mode makes practically no contribution to off-track motion as the read/write head moves up and down in a pitching motion. To focus on off-track modes, we used two methods to incorporate modal selectivity into the sensor design. The first method used an optimization algorithm to choose the location and shape of the sensors. The second concept was to interconnect symmetrical sensors to cancel the signal from some non-offtrack modes. 1) LQG Optimization Algorithm: The sensor shape and location were determined using an efficient optimization algorithm as described in [28]. The cost function for the optimization was based on linear quadratic gaussian (LQG) control, which computes the best parameters for linear estimation and feedback control to minimize the variance of a specified error [29]. In the case of the hard drive, error is the offtrack deviation. The optimal parameters for the estimator and controller will depend on the sensor configuration. Thus the sensor optimization strategy was to solve the LQG problem and compute the lowest possible error variance for each candidate sensor configuration, then select the sensor configuration with the best result. This can be expressed as the following optimization problem: ( ) min min F L,K L E[z T z] where represents the physical sensor configuration, F L is the linear estimation parameter, K L is the linear controller parameter and z is the off-track error. (4) The candidate sensor configurations were composed of clusters of elements from an ANSYS model of the suspension, selected by engineering judgement to be near the flexible hinge portion of the suspension. The ANSYS model itself provided the sensor measurement response to deflections at the read/write head for each configuration. The sensor response was, in turn, included in a model of the system used for LQG optimization. We direct the reader to [28] for more details on the algorithm and how it was applied to instrumented suspension design. 2) Symmetrical Interconnected Sensors: It is possible to exploit symmetry in a sensor configuration to minimize the response from non-off-track modes. Two symmetrical sensors placed on each side of the suspension hinge will detect equal signals from prominent non-off-track displacement modes, such as the first bending mode. On the other hand, signals from off-track modes will be 18 degrees out of phase (i.e. have the opposite sign). Thus, if the signal from one sensor is subtracted from that of the other sensor, off-track signals will be amplified by a factor of two, while non-offtrack modes will be cancelled. Kon proposed this concept of interconnecting symmetrical sensors and provided ANSYS simulation as validation [3]. Here we tested this concept experimentally using a suspension with bonded bulk PZT elements that were wired either separately or interconnected as described above. In this test, the suspension was excited by a VCM and offtrack motion was measured with a laser doppler velocimiter (LDV). Fig. 3 shows the frequency responses of the PZT sensing configurations, along with that of off-track displacement measured by the LDV. When the sensing elements were separated, their signals contain many modes including nonoff-track modes that barely appear in the LDV measurement. However when the elements are interconnected to cancel common signals, the non-off-track modes vanish from the sensor signal. Mode cancellation was incorporated into the thin-film sensor design by joining the metal interconnects in such a way that the difference between the voltage across two symmetrical sensors could be measured. The bottom electrodes were connected and grounded and the voltage difference between the top electrodes was measured. Fig. 4 shows the interconnect layout to achieve this.

4 FELIX AND HOROWITZ: INTEGRATION OF THIN-FILM STRAIN SENSORS INTO HARD DRIVES INTERCONNECTED (a) (f ) Magnitude (db) 1 1 SEPARATED LDV OFF TRACK (b) (g) 2 3 OFF TRACK MODES Fig. 3. Experimental transfer functions between VCM excitation and various sensor measurements, demonstrating mode cancellation with interconnected sensors, compared to the LDV measurement of off-track motion only. (c) (d) (e) STEEL SUBSTRATE SPIN-ON-GLASS (h) (i) (j) ALUMINUM ZINC OXIDE Fig. 5. Fabrication process flow for instrumented suspensions. Fig. 4. Layout for interconnecting thin-film sensors to achieve non-off-track mode cancellation. 3) Dual-Stage Actuators: The term dual-stage refers to actuators in a HDD added to complement the VCM actuation and increase servo bandwidth. Among the many designs for dual-stage actuation in HDDs is the PZT-actuated suspension. The typical configuration uses two pieces of bulk PZT sheet material bonded symmetrically to a portion of the suspension, as seen in Fig. 2. Application of oppositely poled voltage to each PZT element induces a yawing motion in the suspension which can be used to cancel off-track disturbances. This design often involves making the structure more flexible to achieve adequate stroke. The tradeoff with this approach is that the more compliant structure has higher amplitude vibrations in response to disturbances. Moreover, bulk PZT actuator elements add complexity to the suspension assembly process. However, the overall simplicity and mechanical robustness has been favorable, so we used this well-established actuation platform in conjunction with our strain sensors with the goal of demonstrating feedback control. III. FABRICATION AND CHARACTERIZATION A. Process Flow Fig. 5 illustrates the process flow for fabricating ZnO strain gages on steel suspensions, which was based on the process developed in [1]. The 35 µm thick,1cmdiameter,34 stainless steel wafer has a rough surface from a microfabrication standpoint. Furthermore, it is flexible, conductive, subject to oxidation, and presents problems with thermal expansion differences. Throughout many of the processing steps, the flexible wafer was bonded to a silicon handle wafer using a drop of water. First, a.5-µm thicklayerofspin-on-glass (SOG) was deposited onto the steel substrate. This served to planarize the surface, protect it from oxidation during subsequent processing, and electrically insulate the substrate from the sensors. Next, a.17-µm thickaluminumlayerwas evaporated onto the wafer. A second SOG layer promoted adhesion of the ZnO and smoothed out the stress gradient between the aluminum and ZnO (Fig. 5a). A smooth surface was critical for subsequent ZnO deposition. The process for depositing the ZnO film was RF magnetron sputtering. The deposition rate with 2 W forward power, 3.5 mtorr oxygen, and 3.5 mtorr argon and a substrate temperature of 3 C was approximately.8 µm per hour. Films of.8-1 µm have demonstrated adequate piezoelectric properties for this sensing application [1]. Residual stresses after sputtering the ZnO caused significant warping of the steel substrate. Care was taken to mechanically constrain the flexible wafer during film deposition, lithography, and wet etching in order to prevent bending and cracking [31]. The ZnO sensors were patterned using a wet etch consisting of a 1:1:2 ratio of phosphoric acid, acetic acid, and water, respectively (Fig. 5b). The underlying SOG layer was etched in a 9%/1% mixture of SF 6 /O 2 plasma using the ZnO as a mask (Fig. 5c). After this, the bottom Al electrode and leads were patterned and

5 1712 IEEE SENSORS JOURNAL, VOL. 13, NO. 5, MAY 213 Fig. 8. Schematic diagram of interface circuit for instrumented suspensions. Fig. 6. Photograph of an actual sensor near the hinge of a suspension prototype. The dark strip on the left is undercut from steel etch. SENSOR PZT ACTUATOR Fig. 7. Hinge geometry and completed instrumented suspension prototype. wet etched using potassium ferricyanide, potassium hydroxide, and water in a ratio of 1:1:1. (Fig. 5d). A third SOG layer provided insulation (Fig. 5e). Contact holes were etched in this SOG layer (Fig. 5f). A second layer of aluminum was evaporated and patterned to defind the top electrode and interconnects (Fig. 5g). One more layer of SOG provided passivation and protection of the sensors (Fig. 5h). Finally, all the layers of SOG outside of the area of the sensor were etched (Fig. 5i). The steel wafers were bulk micromachined at Hutchinson Technology, Inc. (HTI), using a proprietary process to define the suspension geometry (Fig. 5j). HTI assembled the instrumented piece into a suspension prototype that incorporated bulk PZT elements for actuation. A photograph of a completed sensor is in Fig. 6. The area of the sensor is about.2 mm 2.Fig.7showstheoutlineoftheetchedsteel hinge and its location in a finished suspension prototype. A. Experimental Hardware IV. PROTOTYPE TESTING 1) Conditioning Circuit: Due to both material properties and size scale, the ZnO sensors produced very small currents in response to external strain, on the order of picoamps. Fig. 8 is a diagram of the circuit, designed to amplify signals in the frequency range of 1 khz and 3 khz where the vibrational modes of interest are found [1]. An initial buffer stage utilized adifferentialinputtoreducethecommonmodenoisefrom both sensor elements with a gain of 1 to boost signalto-noise ratio (SNR). The second stage was a differentialto-single-end converter with gain of 1, for a total gain of 1. A high-pass filter was incorporated into the circuit to prevent low-frequency noise and drift from being amplified. Fig. 9. SUSPENSION E-block and suspension assembly with interface circuit installed. The circuit transfer function is as follows: ( )( ) sr4 C 2 sc1 (2R 2 + R 1 ) + 1 V s = [V 2 V 1 ] (5) 1 + sr 3 C 2 sc 1 R where V s is the output sensing voltage, and V 1 and V 2 are the voltages from the two sensor electrodes. 2) Packaging And Drive Assembly: It was critical to place the circuit close to the sensors to minimize environmental noise and parasitic capacitance. Fig. 9 shows the miniature circuit and a prototype suspension installed on a HDD E- block. The polyimide HDD flex cables were used to carry signals from the sensors to the circuit and from the circuit to pins at the back side of the drive. Two techniques were used to create the conductive pathways between the sensors, actuators, instrumentation circuit, and the copper traces on the flex cable. Conductive epoxy was applied to connect the rectangular sensor electrode pads, visible in Fig. 7, to the flex cable traces. Conductive epoxy was also used to connect the lead from the PZT actuators to the flex cable. Gold wire bonds connected the surface mount circuit elements to each other and to the flex cable traces. In both cases, the connections were potted in non-conductive epoxy to protect, isolate, and relieve strain from the conductive materials. The entire assembly was placed in an experimental disk drive with one disk platter. A small window machined into the side of the drive allowed access for a laser dopler velocimeter (LDV) to measure off-track displacement of the read/write head.

6 FELIX AND HOROWITZ: INTEGRATION OF THIN-FILM STRAIN SENSORS INTO HARD DRIVES 1713 (db) (db) (db) (db) VCM to LDV VCM to Sensor 1 3 PZT to LDV PZT to Sensor OFF TRACK MODES Fig. 1. Open-loop frequency response magnitudes of dual-stage instrumented suspension prototypes, from VCM input and PZT input to sensor output and to LDV output. The dotted lines are experimental data and the solid lines are modeled transfer functions. B. Open-Loop Measurements Fig. 1 shows four open-loop transfer functions, from the VCM and PZT actuators, to the LDV and ZnO sensors, respectively. Overall the prototypes contained more undesirable vibration modes than is typically seen in a commercial HDD suspension. This was due to irregularities in processing and assembly, such as the undercut seen on the left edge in Fig. 6. Also, the bulky instrumentation circuit likely caused irregular airflow disturbances that are uncharacteristic of a commercial HDD. However, the resolution of the sensor measurement is very good throughout the high frequency range. The modes that appear in both the LDV measurement and the sensor measurement are the off-track modes of interest. Several undesirable non-off-track modes appear in the middle frequency range. Some of these modes may be torsional modes that cannot be fully cancelled with symmetrical interconnected sensors. Also, there was likely some mismatch in the two sensors due to process variations such as film thickness and etching that prevented perfect cancellation. The frequency response from the PZT actuator to the ZnO sensor contained distortion from feedthrough due to the physical proximity of the PZT actuators and ZnO sensors. This is a common problem for small-scale sensor/actuator systems, but in this case, the feedthrough was not a detriment to vibration detection in the high frequency range of interest. V. CLOSED-LOOP CONTROL This section describes experimental implementation of damping control using the thin film strain sensors. Damping control is a simple, intuitive control scheme that is powerful in this application. Because the sampling of these sensors is not constrained by the rotation rate of the disk, feedback control can be operated with a much higher high sampling rate. Moreover, high frequency suspension modes are more effectively controlled by a dual stage actuator embedded on the suspension, instead of the VCM. This is because in trying to compensate for suspension modes, the VCM can excite other unwanted modes in the E-block assembly. Using a dual stage actuator to damp high frequency structural modes is sometimes referred to as inner loop damping.thebenefitofthisapproach is that it reduces the magnitude of resonant modes in the high frequency range, effectively improving the open-loop dynamics of the structure that will be controlled by the VCM. Then, the outer loop tracking controller that uses the VCM can be made more aggressive, extending the bandwidth to a higher frequency range, without violating stability margins around such resonant modes. Examples of a full tracking controller that uses an embedded damping control loop can be seen in [5] and [32]. A. Modeling In a disk drive system the frequency response from each actuator, u i,toeachdisplacementsensor,y j,canbereasonably represented by a summation of second order structural modes, as in N n ij ωn 2 G ij (s) = s 2 + ζ n ω n s + ωn 2. (6) n=1 In (6), N is the total number of modes; ω n and ζ n are the natural frequency and damping ratio, respectively, of mode n; and n ij is the modal constant for mode n from u i to y j.the modal parameters, ω n, ζ n,and n ij can be estimated using a single-degree-of-freedom (SDOF) technique such as the circlefit method or peak-magnitude method [33]. A number of modes were neglected in the interest of keeping the order of the controller manageable. The circuit dynamics correspond to the transfer function in (5). The feedthrough dynamics were of the form G ft = (s + µ 1)(s + µ 2 ) (s + ρ 1 )(s + ρ 2 ). (7) The parameters in (7) were tuned to match the observed feedthrough dynamics in the measured transfer function from the PZT actuators to the ZnO sensors. As for noise levels, sensor noise was estimated from experiment to be 1 mv RMS. Off track measurement noise was assumed to be 1 nm RMS, which corresponds to typical PES noise of 2% of track width, computed for.16 Tbit/cm 2 (1 Tbit/in 2 )areal density. Fig. 1 shows the model superimposed over the experimental data.

7 1714 IEEE SENSORS JOURNAL, VOL. 13, NO. 5, MAY 213 Magnitude (db) OPEN LOOP CLOSED LOOP 5 x 1 4 Fig. 11. Predicted open- and closed-loop response between PZT and ZnO sensor with the AMD controller. Magnitude (db) CLOSED LOOP OPEN LOOP x1 Fig. 12. Measured open- and closed-loop response between PZT and ZnO sensor with the AMD controller. B. Damping Control We employed a robust active mode damping (AMD) controller, similar to that proposed in [5] for a HDD application. The advantage of this design is its simplicity, relatively low order, and robustness. The controller was designed in continuous time, and then discretized at the desired sampling rate. AcontrollerK D,i (s) is designed for each mode at frequency ω i,asfollows: ( s + ω i ) (s ) φ i + βi φ i ω i K D,i (s) = s + β i ω i φ i s + φ i ω i where φ i and β i are constant parameters to be tuned. The parameter φ i widens the range of increased controller gain around ω i and effectively adds robustness to frequency shifts in the mode itself. The parameter β i adds phase lead at the frequency, ω i and helps stabilize the loop. Reasonable values for these parameters are 1 <φ i < 3and5<β i < 15. An AMD controller can be designed for N m different modes. The overall AMD controller is then N m (8) K D (s) = K D,i (s). (9) i=1 Stability margins were a limiting factor in the damping control design. As mentioned in Section IV, the dynamics of the prototype suspension contained modes located close to each other in frequency. Making the control gain more aggressive around certain frequencies caused the gain and/or phase margins to be violated near other frequencies. Nonetheless, it was possible to design a controller that predicted notable damping around the sway mode at 2.5 khz. The controller and plant were discretized using a sampling frequency of 12 khz, which is aggressive, but still allowed enough time during one sampling interval (8.3 µ s) for our DSP board to process the control algorithm. We successfully implemented the AMD controller on the experimental hardware. Fig. 11 shows the predicted damping by comparing the open and closed-loop frequency response from PZT to ZnO sensor. The experimental result in Fig. 12 matches the prediction very well, indicating that the model is accurate, and the sensor noise is small. Note that in the experiment, a notch filter was added and tuned to 34 khz to prevent the experimental controller from exciting this large Power Spectral Density (V 2 /Hz) x 1 4 1^4 CLOSED LOOP OPEN LOOP 5x1^4 Fig. 13. Measured open- and closed-loop spectrums of frequencies excited by windage and measured by the LDV. mode. The magnitude of off-track vibrations from the sway mode were decreased by about 6 db. Fig. 13 shows a power spectral density of vibrations excited by windage with the controller on and off. This figure demonstrates the relative importance of the sway mode, and the significant reduction in actual off-track motion obtained by targeting this mode. The PZT control signal was well within its limits, with a maximum voltage of about.2 V. We also empirically observed decent robustness of the controller, as it tolerated small adjustments in the overall gain, and small shifts in frequencies without going unstable. Note that even though the prototype HDD contained irregular dynamics that precluded the implementation of a full tracking controller, the attenuation of the suspension sway mode is representative of what could be achieved in acommercialdrive.forexample,themagnitudereductionof 6dB would translate directly to improved stability margin in atrackingcontroller. VI. CONCLUSION In this paper, we described how ZnO thin-film sensors were integrated with PZT actuation to fabricate an advanced hard disk drive suspension prototype. We incorporated interconnected sensors for better modal selectivity, and solved a number of processing and packaging challenges to realize full integration into a prototype HDD. We demonstrated how this smart structure can be utilized with simple feedback damping control to suppress high-frequency vibrations. Although our prototype exhibited irregular dynamics that limited the control

8 FELIX AND HOROWITZ: INTEGRATION OF THIN-FILM STRAIN SENSORS INTO HARD DRIVES 1715 authority to a narrow band targeting one vibration mode, air flow induced off-track vibrations were significantly reduced in the frequency range of interest. The results described here represent an important milestone in proving out the instrumented suspension concept. Recommended future work includes optimizing fabrication processes and circuitry to achieve more reliable components with better inherentdynamics,incorporating gain trimming into the interconnected sensors, and exploring more complete control schemes that utilize multiple measurements and actuators to demonstrate absolute tracking improvements. ACKNOWLEDGMENT The authors would like to thank Hutchinson Technology, Inc. for their collaboration with fabricating the prototypes described in this paper. The authors would also like to thank S. Kon for valuable guidance and J. Nie for technical assistance in implementing the experimental feedback control system. REFERENCES [1] C. M. Kozierok. (21). Hard Disk Spindle Motor [Online]. Available: [2] F. Y. Huang, W. Semba, W. Imaino, and F. Lee, Active damping in HDD actuator, IEEE Trans. Magn., vol. 37, no. 2, pp , Mar. 21. [3] Y. Li, R. Horowitz, and R. Evans, Vibration control of a PZT actuated suspension dual-stage servo system using a PZT sensor, IEEE Trans. Magn., vol.39,no.2,pp ,Mar.23. [4] M. Sasaki, H. Yamada, Y. Nam, and S. Ito, Two-degree-of-freedom control of a self-sensing micro-actuator for HDD using neural networks, in Proc. 9th Internat. Conf. Control, Autom., Robot. Vis., 26,pp.1 6. [5] C. K. Pang, G. Guo, B. M. Chen, and T. H. Lee, Nanopositioning sensing and control in HDD dual-stage servo systems, in Proc. IEEE Int. Conf. Control Appl., vol.1.24,pp [6] S.-H. Lee, C. C. Chung, and C. W. Lee, Active high-frequency vibration rejection in hard disk drives, IEEE/Amer. Soc. Mech. Eng. Trans. 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California, Berkeley, 27. [31] S. Felix, S. Kon, J. Nie, and R. Horowitz, Strain sensing with piezoelectric ZnO thin films for vibration suppression in hard disk drives, in Proc. Dynamic Syst. Control Conf., 28,pp [32] X. Huang, R. Nagamune, and R. Horowitz, A comparison of multirate robust track-following control synthesis techniques for dual-stage and multi-sensing servo systems in hard disk drives, IEEE Trans. Magn., vol. 42, no. 7, pp , Jul. 26. [33] D. J. Ewins, Modal Testing: Theory, Practice and Application, 2nded. New York: Wiley, 2. Sarah Felix (M 1) received the B.S. degree (Highest Hons.) in mechanical engineering from Boston University, Boston, MA, and the Ph.D. degree from the University of California, Berkeley, in 2 and 21, respectively. She was a Mechanical Designer with the aerospace industry from 2 to 24. She is currently with Lawrence Livermore National Laboratory, where she is involved in research on biomedical microsystems. Her current research interests include microelectromechanical systems, neural interfaces, mechanical design, vibrations, and controls. Roberto Horowitz (SM 2) received the B.S. (Highest Hons.) and Ph.D. degrees in mechanical engineering from the University of California at Berkeley, Berkeley, in 1978 and 1983, respectively. He joined the Department ofmechanicalengineering, University of California at Berkeley, in 1982, where he is currently a Professor and involved in teaching and research on adaptive, learning, nonlinear and optimal control, with applications to microelectromechanical systems, computer disk file systems, robotics, mechatronics, and intelligent vehicle and highway systems. Dr. Horowitz is a member of the ASME.

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