Sensors and Actuators

Chapter 10
Smart-Material and Microactuators

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Smart-Material and Microactuators

Introduction and Context

Actuators convert electrical, magnetic, thermal, chemical, or optical energy into mechanical motion or force. Conventional electromagnetic motors remain dominant in industrial automation, but they become less attractive when a mechanism must be extremely small, lightweight, fast, silent, or capable of submicrometre positioning. Smart-material actuators and microactuators address these requirements by generating deformation directly within an active material or by exploiting microscale physical effects.

This chapter examines piezoelectric, shape-memory alloy (SMA), magnetostrictive, electroactive-polymer (EAP), thermal, MEMS, and compliant actuators. Their performance is compared using precision, bandwidth, stroke, force, hysteresis, energy density, efficiency, and miniaturization constraints. The central engineering lesson is that no actuator technology is universally superior: actuator selection must match the required motion, load, speed, environment, controllability, lifetime, and manufacturing process.

Learning Objectives

By the end of this chapter, the reader should be able to:

  1. Explain the operating principles of major smart-material and microactuator technologies.
  2. Relate actuator constitutive behaviour to displacement, force, voltage, current, and temperature.
  3. Compare precision, bandwidth, stroke, force, hysteresis, efficiency, and scalability.
  4. Select suitable actuators for positioning, gripping, robotics, biomedical, and microsystem applications.
  5. Explain why compliant mechanisms are important in precision and microscale systems.
  6. Design a basic closed-loop actuator system and identify its principal limitations.

1. Actuator Performance Requirements

An actuator is commonly specified by the following quantities:

  • Stroke: maximum useful displacement or rotation.
  • Blocked force: force generated when output displacement is constrained.
  • Bandwidth: frequency range over which the actuator follows a command with acceptable amplitude and phase error.
  • Resolution: smallest distinguishable commanded displacement, often limited by sensing and electronics rather than material physics.
  • Hysteresis: dependence of output on the previous input history.
  • Creep: slow continued displacement under constant input.
  • Energy density: mechanical energy delivered per unit active-material volume.
  • Specific force: force per unit mass or cross-sectional area.
  • Lifetime: number of cycles before unacceptable degradation.

A useful first-order model of a linear actuator is a spring opposing an active free displacement. If the actuator has stiffness k and free displacement x₀, its output force at displacement x can be approximated by

F = k(x₀ − x)

where F is output force in newtons, k is effective stiffness in newtons per metre, and x and x₀ are in metres. The model assumes linear elasticity, small deformation, and negligible friction. At x = 0, the ideal blocked force is Fᵦ = kx₀; at x = x₀, the ideal force is zero. Real actuators deviate because of nonlinear material behaviour, preload, friction, electrical losses, and temperature.

The mechanical power delivered during motion is

Pₘ = Fv

where Pₘ is mechanical power in watts, F is force in newtons, and v is velocity in metres per second. This expression applies instantaneously and does not include the electrical input power or losses. Efficiency is η = Pₘ/Pᵢ, where Pᵢ is input power, provided both powers are measured over the same interval.

2. Piezoelectric Actuators

2.1 Principle

Piezoelectric materials generate electric charge when mechanically stressed (the direct effect) and deform when an electric field is applied (the converse effect). Common actuator materials include lead zirconate titanate (PZT), lead-free potassium sodium niobate, and single-crystal materials such as PMN-PT.

For a simplified longitudinal mode, free strain is approximately

S = dE

where S is dimensionless strain, d is the piezoelectric coefficient in metres per volt, and E is electric field in volts per metre. For a uniform element of length L driven by voltage V, E ≈ V/L and the free displacement is

∆L ≈ dV

This simplified relation assumes a uniform field, a linear constitutive range, negligible mechanical load, and operation away from resonances. In multilayer stacks, the displacement of individual layers adds approximately, while the required voltage per layer decreases.

A more complete one-dimensional constitutive form is

S = sᴱT + dE
D = dT + εᵀE

Here S is strain, T is stress, D is electric displacement, sᴱ is compliance at constant electric field, d is the piezoelectric coefficient, E is electric field, εᵀ is permittivity at constant stress, and superscripts identify the constrained condition. These coupled equations show that mechanical and electrical behaviour cannot generally be treated independently.

2.2 Characteristics and applications

Piezoelectric actuators have excellent resolution, high stiffness, high force density, and very high bandwidth. Their free stroke is usually small, commonly tens of micrometres for compact devices, although amplified mechanisms can produce larger motion. They are used in nanopositioning stages, inkjet printheads, ultrasonic transducers, vibration control, autofocus mechanisms, fuel injectors, and microgrippers.

Important limitations include hysteresis, creep, dielectric losses, depolarization, and the need for high drive voltage in some designs. Hysteresis can be approximately 10–15% of full-scale motion in an uncompensated actuator, although the value depends strongly on material, voltage range, frequency, and preload. Closed-loop position sensing and feedforward compensation are therefore common.

At frequencies well below the first mechanical resonance, the actuator behaves approximately as a displacement source with finite stiffness. Near resonance, displacement may be amplified but phase changes rapidly and control becomes more difficult. The usable closed-loop bandwidth is normally lower than the undamped resonant frequency.

3. Shape-Memory Alloy Actuators

3.1 Shape-memory effect

Shape-memory alloys, especially nickel–titanium (NiTi), undergo a reversible solid-state transformation between martensite and austenite. A deformed martensitic element can recover a previously trained shape when heated through its transformation range. Cooling permits the material to return to a lower-temperature phase, but the return motion may require an external bias spring or a two-way trained element.

The transformation is governed by temperature and stress. Useful temperatures include martensite start Mₛ, martensite finish M𝒻, austenite start Aₛ, and austenite finish A𝒻. These are not universal constants; they depend on alloy composition, heat treatment, stress, and manufacturing history.

Electrical resistance heating is often used. If a wire of resistance R carries current I for time t, the ideal electrical energy supplied is

Eₑ = I²Rt

where Eₑ is in joules, I is in amperes, R is in ohms, and t is in seconds. This is an energy input estimate; actual temperature depends on convection, conduction, radiation, geometry, and phase transformation heat.

3.2 Engineering behaviour

SMAs provide large strain, high work density, silent operation, and a high force-to-mass ratio. Recoverable strains of several percent are practical in well-designed NiTi devices. However, bandwidth is usually low because heating and cooling are slow. Hysteresis in the temperature–strain relation, thermal lag, and sensitivity to ambient conditions complicate precise control. Fatigue is a major design concern, particularly when transformation strains are large.

SMA actuators are suitable for latches, valves, minimally invasive surgical tools, adaptive structures, miniature grippers, and deployable mechanisms. They are less suitable for high-frequency positioning or applications requiring continuous efficient cycling.

A practical control system may use electrical current as the manipulated variable and temperature, resistance, or displacement as feedback. Resistance feedback is compact but requires calibration because resistance depends on temperature, phase fraction, strain, and ageing.

4. Magnetostrictive Actuators

Magnetostrictive materials change dimension when subjected to a magnetic field. Terfenol-D is a well-known high-performance material, while iron–gallium alloys provide lower-cost alternatives. The effect results from field-induced rotation and alignment of magnetic domains.

A simplified longitudinal relation is

λ = ∆L/L

where λ is magnetostrictive strain, ∆L is dimensional change, and L is original length. Unlike a piezoelectric actuator, a magnetostrictive actuator is generally driven by current in a coil, and the relation between current and strain is nonlinear because of magnetic saturation and hysteresis.

Magnetostrictive actuators offer high force, high stiffness, and fast response. They are used in active vibration control, precision machining, sonar, fuel injection, and high-force micropositioning. Their disadvantages include magnetic hysteresis, eddy-current and coil losses, heat generation, magnetic bias requirements, and electromagnetic interference. The magnetic circuit must also be designed carefully to prevent flux leakage and saturation.

5. Electroactive Polymer Actuators

Electroactive polymers deform substantially when electrically stimulated. Two important classes are dielectric elastomer actuators (DEAs) and ionic electroactive polymers.

5.1 Dielectric elastomers

A DEA consists of a compliant elastomer film between compliant electrodes. When voltage is applied, electrostatic attraction compresses the thickness and expands the area. The Maxwell pressure is approximately

p = ε₀εᵣ(V/t)²

where p is electrical pressure in pascals, ε₀ is vacuum permittivity, εᵣ is relative dielectric permittivity, V is voltage, and t is film thickness. The formula assumes a uniform electric field, compliant electrodes, and negligible fringing fields. It demonstrates why thin films produce large actuation pressure but require careful insulation and fabrication.

DEAs can generate large strains, low mass, and useful energy density. They are attractive for artificial muscles, soft robots, adaptive optics, haptic devices, and biomedical pumps. Limitations include high voltage, dielectric breakdown, viscoelastic creep, hysteresis, temperature dependence, and sensitivity to defects.

5.2 Ionic polymers

Ionic polymer–metal composites bend when ions migrate under a low applied voltage. They operate in liquid or humid environments and can produce smooth motion with low voltage. Their force density and speed are generally lower than those of dielectric elastomers, and water loss can degrade performance.

EAPs are especially valuable when compliance, large strain, and biological compatibility are more important than high precision or high blocked force.

6. Thermal Actuators

Thermal actuators exploit expansion caused by temperature change. For a homogeneous beam undergoing free expansion,

∆L = αL∆T

where α is the coefficient of thermal expansion in inverse kelvins, L is initial length, and ∆T is temperature change in kelvins. The equation assumes uniform temperature and small strain.

If expansion is constrained, thermal stress can develop. Under a simplified fully constrained, linear-elastic condition,

σ = Eα∆T

where σ is normal stress and E is Young’s modulus. This relation neglects plasticity, temperature-dependent properties, residual stress, and geometric compliance.

Micromachined thermal actuators commonly use hot arms, bimorphs, or differential-expansion beams. A hot-arm actuator has one or more narrow resistive beams that heat more than a wider or cooler beam, producing lateral motion. Thermal actuators provide relatively large stroke and substantial force at low drive voltage, but they consume power, respond slowly compared with electrostatic devices, and may heat nearby components.

Thermal expansion is also used in bimetallic switches, microrelays, optical scanners, microgrippers, and fluidic valves. Design must consider heat dissipation, thermal crosstalk, material fatigue, and packaging.

7. MEMS Actuators

Microelectromechanical systems (MEMS) integrate mechanical structures, actuators, sensors, and electronics on a small substrate. MEMS actuation is not a single physical effect; it is a manufacturing and system-integration domain that includes electrostatic, thermal, piezoelectric, magnetic, and occasionally shape-memory mechanisms.

7.1 Electrostatic actuation

For a parallel-plate capacitor with approximate capacitance C = εA/g, the attractive force at fixed voltage is approximately

Fₑ = ½ εA(V/g)²

where ε is permittivity, A is overlapping electrode area, V is voltage, and g is electrode separation. This expression assumes nearly parallel plates, small displacement relative to gap, negligible fringing, and constant applied voltage.

Parallel-plate devices exhibit pull-in instability. For an ideal spring-supported plate, static instability occurs at approximately one-third of the initial gap, although residual stress, fringing, nonlinear springs, and damping alter the actual value. Comb-drive actuators avoid this particular pull-in mechanism over their normal travel and are widely used for in-plane motion.

Electrostatic actuators consume very little steady-state power because current is mainly required during charging and switching. Their disadvantages are relatively small force at large gaps, high voltage, dielectric charging, stiction, and sensitivity to contamination.

7.2 MEMS design constraints

At small scale, surface forces such as adhesion and capillary forces become relatively important compared with weight. Fabrication tolerances, residual stress, surface roughness, vacuum packaging, wear, and contamination strongly influence reliability. A successful MEMS design therefore requires simultaneous consideration of geometry, materials, process compatibility, electrical insulation, packaging, and testing.

8. Compliant Actuators and Mechanisms

A compliant mechanism obtains motion through elastic deformation rather than conventional pin joints, bearings, or sliding interfaces. The active actuator may be piezoelectric, thermal, SMA, or another technology; compliance transforms its motion and force into a useful output.

Advantages include zero backlash, low friction, few parts, easy miniaturization, and suitability for clean or vacuum environments. Disadvantages include limited strain, stress concentration, fatigue, and coupling between intended and parasitic motions.

For a simple linear elastic flexure, stored strain energy is

U = ½kx²

where U is elastic energy in joules, k is stiffness in newtons per metre, and x is displacement in metres. This relationship assumes a linear spring and quasistatic loading. Mechanism design must keep peak stress below the material and fatigue limits while providing the required motion amplification.

Motion amplification allows a small piezoelectric displacement to produce a larger output stroke, but output stiffness and force are reduced. The ideal displacement amplification ratio is

Aₓ = xₒ/xᵢ

where xₒ is output displacement and xᵢ is input displacement. In practice, compliance, friction, geometric nonlinearity, and energy losses make the actual ratio load-dependent.

9. Comparative Selection

TechnologyPrecisionBandwidthStrokeForce densityHysteresis/creepMiniaturization issues
PiezoelectricExcellent with feedbackVery highSmallHighModerate hysteresis and creepHigh voltage, brittle ceramics, insulation
SMAModerateLowLargeHighStrong thermal hysteresisHeat removal, fatigue, transformation variation
MagnetostrictiveHighHighSmall to moderateVery highMagnetic hysteresisCoil size, magnetic shielding, heating
Dielectric elastomerModerateModerateVery large strainModerate to highViscoelastic creepHigh voltage, dielectric failure, fabrication
Ionic EAPModerateLow to moderateLarge bendingLow to moderateEnvironmental dependenceHydration and packaging
Thermal MEMSModerateLow to moderateModerate to largeModerateThermal driftHeat dissipation and crosstalk
Electrostatic MEMSHigh in controlled systemsHighSmall to moderateLow to moderateCharging and stictionSmall gaps, pull-in, contamination
Compliant mechanismHigh repeatabilityDepends on actuatorDesigned by geometryDepends on actuatorElastic hysteresis and fatigueStress concentration and limited travel

Selection should begin with required output motion and load, not with a preferred material. For nanometre positioning, a piezoelectric actuator with capacitive or strain-gauge feedback is often appropriate. For a miniature valve that must remain latched without continuous power, an SMA may be advantageous. For a high-force, high-frequency vibration compensator, magnetostrictive or piezoelectric technology is generally more suitable. For soft robotics, EAPs offer compliance and large strain. For a low-power in-plane microsystem, electrostatic comb drives are often preferred.

10. Control, Sensing, and Compensation

Open-loop operation is attractive because it is inexpensive and simple, but material nonlinearity makes accuracy uncertain. Closed-loop control measures output displacement, force, temperature, or velocity and corrects the command. Common sensors include strain gauges, capacitive displacement sensors, optical encoders, Hall sensors, thermistors, resistance measurements, and integrated piezoresistors.

A proportional–integral–derivative controller may be written as

u(t) = Kₚe(t) + Kᵢ∫e(t)dt + K𝒹(de(t)/dt)

where e(t) is tracking error, u(t) is control input, and Kₚ, Kᵢ, and K𝒹 are proportional, integral, and derivative gains. The expression assumes a continuous-time controller and an actuator whose input can be represented by u. In digital implementation, sampling, quantization, saturation, derivative filtering, and anti-windup must be considered.

Feedforward models can compensate predictable nonlinearities. Piezoelectric systems may use inverse-hysteresis models; SMA systems may use temperature–phase maps; and electrostatic systems may use voltage–gap models. Data-driven and machine-learning methods can improve compensation when sufficient calibration data exist, but they do not remove the need for physical safety limits, uncertainty analysis, and validation over temperature, ageing, and manufacturing variation.

11. Worked Example: Piezoelectric Nanopositioner

A single piezoelectric layer has length 20 mm and coefficient d = 400 pm/V. It is driven by 100 V under approximately free, uniform-field conditions. Estimate its free extension.

Using the simplified relation ∆L ≈ dV,

∆L = (400 × 10⁻¹² m/V)(100 V) = 40 × 10⁻⁹ m = 40 nm.

Thus, the free extension is approximately 40 nm. A multilayer stack containing 100 identical active layers could ideally produce approximately 4 µm, provided the layers experience comparable fields and mechanical constraints do not significantly reduce the displacement. The result is a free-displacement estimate; applied load, preload, hysteresis, and amplifier limitations must be included in a real design.

12. Illustrative Case: MEMS Optical Scanner

Background

Consider an illustrative MEMS optical scanner for a compact lidar module. The mirror must scan through a small angular range, operate at several hundred hertz, consume little steady-state power, and fit inside a few millimetres.

Problem

A thermal actuator offers useful angular stroke but heats the package and has limited cooling speed. A piezoelectric actuator provides high force and bandwidth but requires additional deposition and electrical isolation steps. An electrostatic comb-drive actuator offers low steady-state power and is compatible with in-plane silicon micromachining, but its torque is limited and its performance is sensitive to gap dimensions and contamination.

Analysis and approach

The design team selects an electrostatic comb drive connected to a torsional mirror through a compliant suspension. The suspension is engineered so that the operating frequency is separated from the control bandwidth, while mechanical stops prevent excessive rotation. Capacitive sensing measures angular position. The drive electronics use charge control and limit voltage during startup to reduce pull-in risk.

The mirror, flexures, and electrodes are fabricated as a silicon MEMS structure and packaged in a controlled atmosphere. Testing includes frequency response, angular linearity, shock, temperature cycling, and long-duration actuation. Calibration maps voltage and angle while identifying device-to-device variation.

Outcome

The selected architecture meets the low-power and size requirements, but the final performance depends on packaging cleanliness, residual stress, electrode charging, and suspension fatigue. The case demonstrates that actuator selection is a system decision involving manufacturing, sensing, control, and reliability rather than a comparison of nominal material properties alone.

Learning points

  1. Electrostatic actuation is attractive when low steady-state power and batch fabrication are important.
  2. A compliant suspension converts actuator force into controlled angular motion.
  3. Packaging and contamination can be as important as the actuator physics.
  4. Closed-loop sensing improves repeatability and compensates fabrication variation.

13. Challenges, Safety, and Responsible Engineering

High-voltage piezoelectric and dielectric-elastomer systems require insulation, creepage and clearance control, discharge paths, and protection against dielectric breakdown. SMA and thermal actuators can cause burns, ignite nearby materials, or damage temperature-sensitive components. Magnetic actuators can interfere with sensors, implants, or data-storage systems. MEMS devices may fail through stiction, fracture, charging, contamination, or package leakage.

Designers should document material composition, especially where lead-containing piezoelectrics or nickel-containing alloys may affect occupational exposure and end-of-life disposal. Biomedical applications require biocompatibility, sterilization compatibility, traceability, and regulatory validation. Critical applications should not rely solely on an unverified machine-learning compensation model; safety constraints and deterministic fallback behaviour are essential.

14. Contemporary Developments and Best Practices

Current research includes lead-free piezoelectrics, thin-film and single-crystal actuators, magnetically responsive composites, printable EAPs, microscale SMA structures, soft robotic systems, nanocomposite dielectric elastomers, and co-designed actuator–sensor materials. Additive and wafer-level manufacturing increasingly permit integrated sensing and actuation.

Best practice includes:

  • Define force, stroke, speed, accuracy, lifetime, environment, and power before choosing technology.
  • Distinguish free stroke from loaded stroke and nominal resolution from repeatable accuracy.
  • Characterize hysteresis, creep, thermal drift, ageing, and frequency response experimentally.
  • Use preload where it improves linearity or prevents tensile failure, especially for brittle ceramics.
  • Design the actuator, compliant mechanism, sensor, driver, and package as one system.
  • Include electrical, thermal, magnetic, mechanical, and biological safety assessments.
  • Validate performance across manufacturing tolerances and environmental extremes.

Chapter Summary

Smart-material and microactuators generate motion through coupled electrical, magnetic, thermal, structural, or phase-transition effects. Piezoelectric actuators provide high precision, force, and bandwidth but limited stroke and significant hysteresis. SMAs deliver large strain and high specific force but are thermally limited and relatively slow. Magnetostrictive actuators combine high force and fast response with magnetic hysteresis and coil-related losses. EAPs provide large strain and soft, biomimetic motion, although creep, voltage, hydration, and durability can limit their use. Thermal actuators are simple and effective in MEMS but consume power and transfer heat. MEMS actuators exploit electrostatic, thermal, piezoelectric, or magnetic effects at small scale, where surface forces, fabrication tolerances, and packaging become critical. Compliant mechanisms provide backlash-free motion and enable amplification, but stress and fatigue must be managed.

Actuator selection is a multi-objective engineering decision. Precision, bandwidth, stroke, force, hysteresis, energy efficiency, lifetime, manufacturability, sensing, control, and safety must be evaluated together. Closed-loop control and appropriate sensing can substantially improve practical performance, but they cannot eliminate fundamental limitations in material response or mechanical design.

Key Terms

Piezoelectric effect: Mechanical–electrical coupling in which stress produces charge and electric field produces strain.

Shape-memory alloy: Alloy that recovers a trained shape through a reversible phase transformation.

Magnetostriction: Field-dependent dimensional change in a magnetic material.

Electroactive polymer: Polymer that deforms in response to an electric field or ionic motion.

Dielectric elastomer actuator: Compliant polymer capacitor that deforms under Maxwell pressure.

Thermal actuator: Actuator that uses temperature-induced expansion or contraction.

MEMS: Microelectromechanical system integrating microscale mechanical and electrical elements.

Compliant mechanism: Mechanism obtaining motion through elastic deformation rather than discrete joints.

Free displacement: Actuator displacement under approximately zero external load.

Blocked force: Force produced when actuator displacement is constrained.

Bandwidth: Frequency range over which commanded motion is followed acceptably.

Hysteresis: Output dependence on the prior path of the input.

Creep: Time-dependent displacement under approximately constant input or load.

Pull-in: Electrostatic instability in which an electrode collapses toward its counterpart.

Stiction: Unwanted adhesion between contacting or closely separated microsurfaces.

Energy density: Mechanical energy delivered per unit active-material volume.

Preload: Initial mechanical force applied before normal operation.

Motion amplification: Geometric increase of output displacement relative to input displacement.

Constitutive equation: Equation relating material fields such as stress, strain, electric field, or magnetic field.

Closed-loop control: Control using measured output to correct actuator input.

Review Questions

Short Answer Questions

  1. What is the difference between free displacement and blocked force?
  2. Why are piezoelectric actuators commonly used in nanopositioning?
  3. Why is cooling important in SMA actuator design?
  4. What causes pull-in instability in a parallel-plate electrostatic actuator?
  5. State two advantages and two limitations of compliant mechanisms.

Long Answer Questions

  1. Explain the operating principles, performance characteristics, and applications of piezoelectric actuators.
  2. Compare SMA, magnetostrictive, and electroactive-polymer actuators in terms of stroke, force, bandwidth, hysteresis, and control.
  3. Explain how thermal and electrostatic MEMS actuators work and discuss their principal fabrication and packaging constraints.
  4. Discuss why closed-loop sensing is important for smart-material actuators, giving examples of suitable sensors.
  5. Explain how a compliant mechanism can amplify actuator displacement and identify the associated risks.

Analytical / Application Questions

  1. A piezoelectric actuator has d = 300 pm/V and is driven at 150 V. Estimate its free displacement using the linear free-stroke model. Discuss two reasons why the measured displacement may differ.
  2. Select an actuator for a miniature surgical gripper requiring large stroke, moderate force, low noise, and a low operating frequency. Justify the selection and identify two risks.
  3. A MEMS scanner must operate at high frequency with very low steady-state power. Compare electrostatic, thermal, and piezoelectric actuation and recommend one architecture, including sensing and packaging considerations.

Multiple Choice Questions with Answers

Question 1

Which actuator is generally associated with the highest precision and bandwidth but relatively small free stroke?

A. Piezoelectric actuator

B. Shape-memory alloy actuator

C. Ionic electroactive polymer

D. Thermal hot-arm actuator

Correct Answer: A. Piezoelectric actuator

Question 2

Under the simplified free-stroke model, a piezoelectric element with d = 400 pm/V driven at 100 V extends by approximately:

A. 4 nm

B. 40 nm

C. 400 nm

D. 4 µm

Correct Answer: B. 40 nm

Question 3

What primarily limits the bandwidth of a conventional SMA actuator?

A. Magnetic saturation

B. Electrode pull-in

C. Heating and cooling dynamics

D. Piezoelectric depolarization

Correct Answer: C. Heating and cooling dynamics

Question 4

The approximate Maxwell pressure in a dielectric elastomer increases with voltage according to which dependence?

A. V

B. 1/V

C. V²

D. V³

Correct Answer: C. V²

Question 5

Which phenomenon is characteristic of an ideal parallel-plate electrostatic MEMS actuator?

A. Pull-in instability

B. Martensitic transformation

C. Magnetic domain alignment

D. Hydration-driven bending

Correct Answer: A. Pull-in instability

Question 6

A major advantage of a compliant mechanism is:

A. Zero elastic deformation

B. Backlash-free motion with few moving parts

C. Unlimited travel without stress

D. Complete elimination of fatigue

Correct Answer: B. Backlash-free motion with few moving parts

Question 7

Which actuator technology commonly requires magnetic circuit design and may produce electromagnetic interference?

A. Thermal actuator

B. Magnetostrictive actuator

C. Ionic polymer actuator

D. Pure flexure mechanism

Correct Answer: B. Magnetostrictive actuator

Question 8

For a linear elastic actuator model F = k(x₀ − x), the ideal blocked force occurs when:

A. x = x₀

B. x = 2x₀

C. x = 0

D. k = 0

Correct Answer: C. x = 0

Question 9

Which technology is most directly associated with large strain, soft motion, and artificial-muscle applications?

A. Electroactive polymer

B. Bulk steel solenoid

C. Rigid ceramic bearing

D. Induction motor rotor

Correct Answer: A. Electroactive polymer

Question 10

Why is closed-loop control especially useful for piezoelectric actuators?

A. It removes the need for any power amplifier

B. It compensates hysteresis, creep, and load-dependent errors

C. It converts the actuator into an SMA

D. It prevents all mechanical resonance

Correct Answer: B. It compensates hysteresis, creep, and load-dependent errors

Sensors and Actuators
Chapter 10 of 14