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State of the Art of Induction Motor Control

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<strong>State</strong> <strong>of</strong> <strong>the</strong> <strong>Art</strong> <strong>of</strong> <strong>Induction</strong> <strong>Motor</strong> <strong>Control</strong><br />

Joachim Böcker, Member, IEEE, Shashidhar Mathapati<br />

University Paderborn, Warburger Str. 100<br />

D-33098 Paderborn, Germany<br />

Abstract—The induction motor is well known as <strong>the</strong><br />

workhorse <strong>of</strong> industry. The development <strong>of</strong> variable speed<br />

induction motor drives has a long history <strong>of</strong> more than four<br />

decades. Today’s sophisticated industrial drives are <strong>the</strong> result <strong>of</strong><br />

<strong>the</strong> extensive research and development during <strong>the</strong> last decades.<br />

In this paper <strong>the</strong> historical and recent developments and major<br />

milestones in control <strong>of</strong> induction motors are pointed out first<br />

and second how research results were translated into today’s<br />

industrial standards, and third at last, what are <strong>the</strong> current<br />

trends in research and industry are summarized.<br />

B<br />

Index Terms—<strong>Induction</strong> motor control<br />

I. INTRODUCTION<br />

EFORE <strong>the</strong> invention <strong>of</strong> variable frequency voltage and<br />

current source inverters <strong>the</strong> induction motor was never<br />

thought as continuously variable speed drive. Only some<br />

adaptations <strong>of</strong> <strong>the</strong> load characteristic were feasible by<br />

manipulations <strong>of</strong> <strong>the</strong> rotor resistance. The early days <strong>of</strong><br />

variable speed induction motor drives can be recorded back to<br />

<strong>the</strong> 1960s, supplied by <strong>the</strong> silicon controlled rectifier (SCR).<br />

In that time <strong>the</strong> principle <strong>of</strong> speed control was based on steady<br />

state considerations <strong>of</strong> <strong>the</strong> induction machine. The v/f control<br />

was one outcome and even today it is commonly used for <strong>the</strong><br />

open-loop speed control <strong>of</strong> drives with low dynamic<br />

requirements. Along with that, ano<strong>the</strong>r well known control<br />

technique was <strong>the</strong> slip frequency control method that was well<br />

known for to yield better dynamics. This method was adopted<br />

in all high performance induction machine drives until fieldoriented<br />

control (FOC) became <strong>the</strong> industry’s standard for AC<br />

drives with dynamics close to that <strong>of</strong> DC motor drives. The so<br />

called vector control or <strong>the</strong> field-oriented control was one <strong>of</strong><br />

<strong>the</strong> most important innovations in AC motor drives which<br />

opened <strong>the</strong> door for <strong>the</strong> researchers aiming for ever enhancing<br />

control performance. This contribution is organized as<br />

follows, control aspects <strong>of</strong> induction motor drives are<br />

discussed in Section II, aspects on observer <strong>the</strong>ory are<br />

discussed in Section III, sensorless drives in Section IV, and<br />

parameter identification in Section V. The industrial standards<br />

<strong>of</strong> induction motor drives is outlined in Section VI and<br />

followed by <strong>the</strong> future trend and needs in section VII.<br />

*<br />

ω rs<br />

−<br />

ω rs<br />

*<br />

i sd<br />

*<br />

i sq<br />

Steadystate<br />

1 i<br />

w<br />

r<br />

=<br />

T i<br />

r<br />

VoltageModel<br />

*<br />

sq<br />

*<br />

sd<br />

*<br />

u sd<br />

*<br />

u sq<br />

j r<br />

e − θ<br />

d, q<br />

α,β<br />

θ r<br />

∫<br />

*<br />

ω r<br />

PWM<br />

ω rs<br />

Speed<br />

Sa<br />

Sb<br />

Sc<br />

U dc<br />

Inverter<br />

<strong>Motor</strong><br />

* i ψ<br />

−<br />

i ψ<br />

+<br />

E VR1<br />

sinψ<br />

−<br />

VR2<br />

cosψ<br />

U<br />

VA<br />

i s<br />

U β<br />

ψ<br />

U α<br />

(a)<br />

Sensor<br />

(b)<br />

*<br />

ω rs<br />

−<br />

ω rs<br />

* ψ r<br />

−<br />

ψ r<br />

*<br />

i sq<br />

−<br />

î sq<br />

*<br />

i sd<br />

î sd<br />

−<br />

VFF<br />

VFF<br />

d,q<br />

α,β<br />

*<br />

u sα<br />

*<br />

u sβ<br />

PWM<br />

Sa<br />

Sb<br />

Sc<br />

U dc<br />

Inverter<br />

d,q<br />

i s<br />

θ r<br />

Observer<br />

a , b,<br />

c<br />

u s<br />

ω rs<br />

<strong>Motor</strong><br />

(c)<br />

Fig. 1. Different field-orientated control schemes<br />

1-4244-0743-5/07/$20.00 ©2007 IEEE<br />

1459


*<br />

ψ<br />

s<br />

* ψ sa<br />

−<br />

ψ sa<br />

ψ sb<br />

*<br />

* ψ sc<br />

−<br />

ψ sb<br />

−<br />

ψ sc<br />

Sc<br />

Sb<br />

Sa<br />

U dc<br />

Inverter<br />

*<br />

ψ<br />

s<br />

*<br />

T<br />

−<br />

T<br />

−<br />

ψ<br />

s<br />

Switching<br />

table<br />

Sa<br />

Sb<br />

Sc<br />

U dc<br />

Inverter<br />

T *<br />

T<br />

−<br />

a , b,<br />

c<br />

α, β<br />

ψ<br />

s<br />

Flux<br />

Torque<br />

u s<br />

Torque , Flux,<br />

Sector<br />

Estimation<br />

DSC<br />

<strong>Motor</strong><br />

DTC<br />

<strong>Motor</strong><br />

Fig. 2. DSC and DTC block schematics<br />

II. CONTROL APPROACHES<br />

Though R. H. Park [1] introduced rotating reference frames<br />

already in 1929, it took a long time to develop <strong>the</strong> idea <strong>of</strong><br />

field-oriented control (FOC) that is based on <strong>the</strong> fundamental<br />

insight that <strong>the</strong> torque is proportional to <strong>the</strong> cross product <strong>of</strong><br />

stator current and flux i<br />

s<br />

× ψ . The resulting decoupled<br />

r<br />

control <strong>of</strong> torque and field excitation is <strong>the</strong>n quite similar to<br />

DC motor control. Roots <strong>of</strong> FOC started from Germany. As<br />

one <strong>of</strong> <strong>the</strong> first, Hannakam [2] built up a dynamic model <strong>of</strong><br />

induction machine with analog computer in 1959. Then in<br />

1964, Pfaff [4] studied <strong>the</strong> dynamics <strong>of</strong> induction motors with<br />

variable frequency supply. These publications in conjunction<br />

with <strong>the</strong> text book <strong>of</strong> Kovacs and Racz [3] were <strong>the</strong>n <strong>the</strong><br />

building blocks for <strong>the</strong> concept <strong>of</strong> Indirect FOC (IFOC)<br />

presented by Hasse in 1968 [5][35]. Later in 1971, Direct<br />

FOC (DFOC) was developed within Siemens by Blaschke [6].<br />

Both authors proposed an orientation aligned with <strong>the</strong> rotor<br />

flux vector. In <strong>the</strong> mid 1980s, when many researchers worked<br />

on improvements <strong>of</strong> <strong>the</strong> basic FOC, Depenbrock presented <strong>the</strong><br />

Direct Self <strong>Control</strong> (DSC) [17] and Takahashi and Noguchi<br />

<strong>the</strong> Direct Torque <strong>Control</strong> (DTC) [16]. Unlike FOC which<br />

includes pulse width-modulated current control loops, DSC<br />

and DTC are hysteresis controls working directly with stator<br />

flux and torque without having <strong>the</strong> need for an inner current<br />

control loop.<br />

A. Field-Oriented <strong>Control</strong> (FOC)<br />

In <strong>the</strong> concept <strong>of</strong> Indirect FOC (IFOC), flux orientation is<br />

realized only by means <strong>of</strong> feed-forward control, typically by a<br />

calculation <strong>of</strong> <strong>the</strong> slip frequency from <strong>the</strong> reference values,<br />

Fig. 1a. This approach is simple and well performing for <strong>the</strong><br />

speed and position control even at low speeds. However, <strong>the</strong><br />

major drawback is that, <strong>the</strong> orientation <strong>of</strong> <strong>the</strong> control is very<br />

sensitive to <strong>the</strong> rotor resistance, which affects <strong>the</strong> robustness<br />

<strong>of</strong> <strong>the</strong> control. To overcome this problem <strong>the</strong> rotor resistance<br />

has to be estimated online [12][14].<br />

The o<strong>the</strong>r way is <strong>the</strong> Direct FOC (DFOC). The original<br />

approach <strong>of</strong> Blaschke [6] included flux measurement coils to<br />

accomplish <strong>the</strong> flux orientation, Fig. 1b. Instead <strong>of</strong> flux<br />

measurement, DFOC includes usually flux observers to enable<br />

flux orientation, Fig. 1c. The different types <strong>of</strong> flux observers<br />

will be treated in <strong>the</strong> next section.<br />

The concept <strong>of</strong> field orientation is not restricted to rotor<br />

flux orientation but also possible with stator or air-gap flux<br />

[18]. In <strong>the</strong> late 1980s <strong>the</strong>re were few publications on stator<br />

flux orientation [19] that presented some advantages over <strong>the</strong><br />

rotor flux-oriented control. A generalization is <strong>the</strong> concept <strong>of</strong><br />

universal field orientation [27].<br />

B. Direct Self <strong>Control</strong> and Direct Torque <strong>Control</strong><br />

Unlike FOC with stator current as inner control objective,<br />

DSC and DTC govern <strong>the</strong> stator flux by means <strong>of</strong> hysteresis<br />

controls. The overall concept <strong>of</strong> torque control in DSC [17]<br />

and <strong>the</strong> DTC [16] is <strong>the</strong> same, block schematic <strong>of</strong> <strong>the</strong>se<br />

controls are shown in Fig. 2. The difference between <strong>the</strong><br />

techniques is that DSC performs a hexagonal flux trajectory<br />

while that <strong>of</strong> DTC is circular. The DSC was developed for<br />

high power and traction application. Both possess high torque<br />

dynamics compared to FOC. However, both <strong>the</strong> control<br />

techniques have <strong>the</strong> inherent drawbacks <strong>of</strong> variable switching<br />

frequency and higher torque ripple. Since <strong>the</strong>n it has been<br />

continuously worked by researchers to overcome <strong>the</strong>se<br />

inherent drawbacks. These problems opened various roots for<br />

researchers to work on different kinds <strong>of</strong> strategies to avoid<br />

<strong>the</strong> variable switching frequency [22][24][37], but sticking to<br />

<strong>the</strong> fundamental concept <strong>of</strong> torque control.<br />

In order to realize <strong>the</strong> control, ei<strong>the</strong>r DSC or DTC, flux and<br />

torque estimates have to be provided by a flux observer, quite<br />

similar to FOC. Although, mostly <strong>the</strong> so-called voltage model<br />

is mentioned in combination with DTC this is not mandatory,<br />

as <strong>the</strong> control will also run with o<strong>the</strong>r types <strong>of</strong> observers.<br />

III. FLUX AND TORQUE OBSERVERS<br />

Task <strong>of</strong> <strong>the</strong> observer is to provide estimates <strong>of</strong> <strong>the</strong> flux <strong>of</strong><br />

<strong>the</strong> motor using available measured signals such as current,<br />

voltage and speed. Depending on <strong>the</strong> control structure (FOC,<br />

DSC, DTC) ei<strong>the</strong>r stator or rotor flux estimates are needed.<br />

However, since <strong>the</strong> rotor flux can be calculated effectively<br />

from <strong>the</strong> stator flux (and vice versa) as long as <strong>the</strong> current is<br />

available, this does not affect <strong>the</strong> presented main principles.<br />

1460


u s<br />

is<br />

Lr<br />

Lm<br />

RsLr<br />

Lm<br />

LsLr<br />

σ<br />

Lm<br />

−<br />

−<br />

ω 0<br />

1<br />

P<br />

(a)<br />

−<br />

ψ<br />

r<br />

i s<br />

Lm<br />

Rr<br />

Lr<br />

ω rs<br />

−<br />

(b)<br />

1<br />

P<br />

Rr<br />

− jωrs<br />

Lr<br />

ψ r<br />

u s<br />

−<br />

−<br />

1<br />

: Integrator<br />

P<br />

2<br />

Lm<br />

σ = 1−<br />

LsLr<br />

1<br />

P<br />

Rs<br />

σLs<br />

ψ<br />

s<br />

Rr<br />

σLsLr<br />

− RsLm<br />

σLsLr<br />

(c)<br />

ω rs<br />

−<br />

1<br />

P<br />

Rr<br />

− j<br />

Lr<br />

ω<br />

ψ<br />

r<br />

rs<br />

i s<br />

u s<br />

Rs + σLsP<br />

ω rs<br />

−<br />

(d)<br />

ψ<br />

2<br />

Lr r<br />

Lm(<br />

Rr − jω rs Lr)<br />

Fig. 3. Open-loop observers: a) Voltage/stator model b) Current/Rotor model<br />

c) Voltage and speed model d) Voltage current and speed model<br />

u s<br />

B<br />

ω rs<br />

K<br />

A( ω r<br />

)<br />

ψˆ<br />

r<br />

C<br />

i s<br />

− î s<br />

u s<br />

i s<br />

ω rs<br />

1<br />

P<br />

j r<br />

e − θ<br />

Lm<br />

1 + τ rP<br />

j r<br />

e θ<br />

Current<br />

Model<br />

−<br />

Kp<br />

Ki<br />

P<br />

Rs<br />

−<br />

1<br />

P<br />

σLs<br />

−<br />

Voltage<br />

Model<br />

ψˆ<br />

r<br />

(a)<br />

(b)<br />

Fig. 4. Closed-loop observers: a) Luenberger type b) Gopinath type<br />

Once a flux estimate is available, also a torque estimate can<br />

easily be computed. Thus, all <strong>the</strong> flux observers can also<br />

provide torque estimates.<br />

A. Open-Loop observers<br />

Open-loop observers do not include measures <strong>of</strong> error<br />

feedback. They result in a straight-forward way from <strong>the</strong><br />

motor modeling.<br />

Voltage or Stator Model (inherently speed sensorless): The<br />

first flux estimator proposed in early 1970s [7] used for <strong>the</strong><br />

FOC was based on <strong>the</strong> stator circuit. The estimator is a simple<br />

integrator calculating <strong>the</strong> stator flux vector from<br />

ψ =<br />

∫(<br />

u<br />

s<br />

− Rsi<br />

s<br />

) dt , and from that <strong>the</strong> rotor flux. The<br />

s<br />

method is very sensitive to <strong>of</strong>fsets (such as motor current) due<br />

to <strong>the</strong> pure integration. The o<strong>the</strong>r drawback is erroneous<br />

estimation at low speeds, since <strong>the</strong> temperature dependent<br />

drop <strong>of</strong> R sis<br />

dominates over <strong>the</strong> motor terminal voltage. In<br />

order to overcome <strong>the</strong> <strong>of</strong>fset problem, a low pass filter (LPF)<br />

for <strong>the</strong> flux estimation is utilized in [14], and shown in Fig.<br />

3a. It avoids <strong>the</strong> estimator windup but restricts to limit <strong>the</strong> low<br />

speed operation much above <strong>the</strong> cut <strong>of</strong>f frequency <strong>of</strong> LPF.<br />

However, this model works very well at higher speeds and<br />

field weakening [19].<br />

Current or Rotor Model: Almost at <strong>the</strong> same time in 1974<br />

<strong>the</strong> DFOC presented in [8] with <strong>the</strong> rotor model, which is also<br />

well known as current model. The performance <strong>of</strong> this current<br />

model is sensitive to <strong>the</strong> rotor resistance at higher slips [20],<br />

[28], shown in Fig. 3b. However, <strong>the</strong>re is no particular<br />

problem for operation at low speeds.<br />

Voltage-Current and Speed Model: This model in <strong>the</strong> same<br />

publication [8] proposed, and <strong>the</strong> details <strong>of</strong> implementation<br />

can be seen in [13]. This is also known as open loop estimator<br />

with cancellation technique, this technique suffers from many<br />

issues like differentiation <strong>of</strong> current, division by speed and an<br />

inherently high parameter sensitivity [28]. The model is also<br />

shown in Fig. 3d.<br />

Voltage-Speed Model: This is a full order flux observer,<br />

which resembles <strong>the</strong> electrical model <strong>of</strong> <strong>the</strong> motor. The<br />

observer uses <strong>the</strong> motor voltage and speed and calculates <strong>the</strong><br />

stator and rotor fluxes, shown in Fig 3c. The utilization <strong>of</strong><br />

such a model for <strong>the</strong> control can be found in [13].<br />

The detailed error analysis due to <strong>the</strong> parameter variation<br />

for <strong>the</strong> above estimators can be found in <strong>the</strong> doctorate <strong>the</strong>sis<br />

<strong>of</strong> Zägelein [15].<br />

B. Closed-Loop observers<br />

The well known closed-loop observers are based on<br />

Luenberger type observer and Gopinath’s type observer. Both<br />

types allow an error feedback.<br />

Luenberger Observer: A full-order observer is based on <strong>the</strong><br />

Voltage-Speed model <strong>of</strong> <strong>the</strong> motor, where motor current is <strong>the</strong><br />

output quantity <strong>of</strong> <strong>the</strong> state space model. This estimated<br />

1461


Sensorless<br />

control<br />

Fundamental wave<br />

model<br />

Exploited<br />

anisotropies<br />

Voltage<br />

model[38]<br />

- 2% <strong>of</strong> rated speed<br />

- Error <strong>of</strong> 0.5 rated slip<br />

Open loop<br />

observer<br />

- ≥ 2Hz<br />

MRAS<br />

[25]<br />

- Error <strong>of</strong> 0.5 rated slip<br />

Full order<br />

non - linear [26 33]<br />

- 0.02 pu [33]<br />

- Error <strong>of</strong> 0.5 rated slip<br />

Closed loop<br />

observer<br />

Sliding mode<br />

[36]<br />

- 0.002 pu with load<br />

- Error <strong>of</strong> 0.5 rated slip<br />

Rotor slot<br />

Mag - inductance<br />

saturation<br />

<strong>Art</strong>ificial<br />

sailiency<br />

Fig. 5. Different sensorless control schemes<br />

current is used to compare with <strong>the</strong> actual measured current<br />

and drive <strong>the</strong> error in <strong>the</strong> feedback path to improve <strong>the</strong><br />

performance <strong>of</strong> <strong>the</strong> observer. Such a structure is shown in Fig.<br />

4a. The utilization <strong>of</strong> such a scheme can be traced back to <strong>the</strong><br />

early 1980s in [15]. In this <strong>the</strong>sis, <strong>the</strong> author has provided in<br />

depth for error analysis with <strong>the</strong> parameter variations and also<br />

presented some simple optimization techniques for <strong>the</strong><br />

feedback circuit to minimize <strong>the</strong> flux magnitude and phase<br />

errors. Researchers fur<strong>the</strong>r explored this type <strong>of</strong> observer with<br />

<strong>the</strong> stochastic approach (based on Kalman Theory) [23].<br />

Gopinath’s type observer: The closed-loop flux observer is<br />

formed from <strong>the</strong> two most desirable open-loop estimators<br />

(presented above) which are referred as voltage model and<br />

current model, Fig. 4b. The smooth transition between <strong>the</strong>se<br />

two models is governed by <strong>the</strong> bandwidth [29], which is<br />

determined by <strong>the</strong> proportional and integral gains K P, K I <strong>of</strong><br />

<strong>the</strong> system.<br />

IV. SPEED SENSORLESS CONTROL<br />

Speed and position sensors are undesired due to various<br />

reasons as cost, cabling, robustness, and construction<br />

constraints. Many different approaches have been presented<br />

for speed sensorless induction motor control, e.g. [25], [26],<br />

[38].<br />

Methods which are based on models assuming sinusoidal<br />

field distribution belong to <strong>the</strong> class <strong>of</strong> fundamental-wave<br />

methods. Many approaches <strong>of</strong> this class are derived from<br />

classical motor modeling or are originating from system<br />

identification techniques. All <strong>the</strong>se methods work more or less<br />

reliably for medium to higher speeds. The principle problem<br />

with fundamental-wave speed estimation is that <strong>the</strong> induction<br />

motor becomes an unobservable system at zero stator<br />

frequency. Many efforts were spent to reduce <strong>the</strong> practical<br />

margin <strong>of</strong> minimum speed or to avoid zero frequency by<br />

appropriate manipulations <strong>of</strong> <strong>the</strong> flux magnitude.<br />

If zero frequency is an issue, spatial anisotropies<br />

(saliencies) <strong>of</strong> <strong>the</strong> motor like magnetic saturation or slot<br />

harmonics could be utilized to detect speed and position <strong>of</strong> <strong>the</strong><br />

rotor or <strong>the</strong> flux, respectively. Two main streams were<br />

presented working ei<strong>the</strong>r with injection <strong>of</strong> additional<br />

harmonics [31] or applying step-like test signals [30].<br />

However, exploitation <strong>of</strong> anisotropies <strong>of</strong> induction motors is<br />

much harder compared to synchronous motors, since natural<br />

saliencies <strong>of</strong> normal induction motors are very small due to<br />

skewing and optimized numbers <strong>of</strong> stator and rotor slots.<br />

Thus, motors with particular properties and individual tuning<br />

were required. Fig. 5 shows an overview about <strong>the</strong> various<br />

methods <strong>of</strong> speed sensorless control [38].<br />

V. PARAMETER IDENTIFICATION<br />

Sophisticated model-based controls as FCO or DTC need<br />

precise information about <strong>the</strong> motor parameters like stator,<br />

rotor and mutual inductances and stator and rotor resistances.<br />

A lot <strong>of</strong> parameter identification techniques have been<br />

proposed, which can be grouped as <strong>of</strong>f-line and on-line<br />

identification. Off-line identification takes place during<br />

commissioning or turning-on, while on-line identification is<br />

carried out during <strong>the</strong> normal operation. First proposals for<br />

<strong>of</strong>f-line identification and self-commissioning are presented in<br />

<strong>the</strong> 1980 [21]. Up to today <strong>the</strong>re are multitudes <strong>of</strong> publications<br />

and text books on parameter identification. Normally, <strong>of</strong>f-line<br />

identification has to be done at standstill, because usually <strong>the</strong><br />

shaft is not allowed to rotate.<br />

VI. INDUSTRIAL STANDARDS IN INDUCTION MOTOR DRIVES<br />

Today, three-phase induction motor drives are employed in<br />

different industrial areas with a wide power range starting<br />

from few 100W to several MW. Drives industry is very<br />

thankful to <strong>the</strong> present generation <strong>of</strong> powerful<br />

microprocessors, which is responsible for <strong>the</strong> realization <strong>of</strong><br />

control functions within short cost margins. However, even<br />

today, cost <strong>of</strong> controller hardware is a limiting constraint,<br />

particularly at <strong>the</strong> low-power and low performance drives.<br />

Main market share <strong>of</strong> about 80-90% are simple drives with<br />

low dynamic requirements like pumps and fans. All <strong>the</strong>se<br />

drives are working without speed sensors. The control<br />

principle is still based on v/f control. In this segment <strong>the</strong>re is<br />

no need to introduce more powerful controls.<br />

More sophisticated control is needed for all kinds <strong>of</strong> drives<br />

1462


that require high dynamic speed or torque regulation or high<br />

torque accuracy. Some examples are elevators, cranes, tooling<br />

machines and many kinds <strong>of</strong> industrial automation drives.<br />

Even drives for steel and paper mills, though it seems <strong>the</strong>y are<br />

only continuously running, demand highest performance due<br />

to <strong>the</strong> extreme quality <strong>of</strong> <strong>the</strong> technologies. For most <strong>of</strong> <strong>the</strong>se<br />

applications industrial standard products are available that<br />

come ei<strong>the</strong>r with FOC or DTC. Many results from research<br />

have found <strong>the</strong>ir way to <strong>the</strong>se industrial products.<br />

However, it has to be distinguished between standard <strong>of</strong>f<strong>the</strong>-shelf<br />

products and those that are individually designed or<br />

adapted for particular applications, typically in <strong>the</strong> high power<br />

range.<br />

Installation and commissioning <strong>of</strong> standard drives is <strong>of</strong>ten<br />

done by technical staff that is not familiar with <strong>the</strong> details <strong>of</strong><br />

AC motor control. Thus, higher level methods as Luenberger<br />

observer or extended Kalman filter, requiring special<br />

education are usually not adopted. These controls are results<br />

<strong>of</strong> compromises between performance, cost, and, not least,<br />

easy usability.<br />

Self-commissioning functions are growing. However, that<br />

is <strong>of</strong>ten done not by means <strong>of</strong> parameter identification<br />

techniques, but using databases with motor data <strong>of</strong> <strong>the</strong><br />

supplier’s list.<br />

Individually designed controls, e.g. for traction drives and<br />

large industrial drives is <strong>of</strong>ten much more sophisticated and<br />

close to latest research. In that business, an experienced staff<br />

is usually responsible for development as well as for<br />

commissioning.<br />

Though most industrial controls allow also speed sensorless<br />

operation, typically degradations in performance have to be<br />

accepted. Highly performing sensorless drives with dynamic<br />

and precise torque tracking even at low speed and during<br />

regenerative braking are only a very small niche, e.g. when it<br />

is difficult to mount a speed sensor in a wheel hub drive.<br />

VII. FUTURE TRENDS AND NEEDS<br />

Today’s industrial induction motor drives have matured to a<br />

relatively high level compared with needs. To accomplish that<br />

level it took about a decade or more to transfer research<br />

results to today’s industrial standards. However, what are <strong>the</strong><br />

open or upcoming issues and future trends?<br />

• Reliable self-commissioning will become more and more<br />

mandatory.<br />

• Depending on <strong>the</strong> preceding item, market share <strong>of</strong> vector<br />

controls as FOC/DSC will grow compared to v/f control.<br />

• Servo-type drives seem to be <strong>of</strong> decreasing importance,<br />

because this area is captured more and more by permanent<br />

magnet synchronous motors. However:<br />

• Because induction motors possess low inertia and are free<br />

<strong>of</strong> cogging torque, <strong>the</strong>re is a growing market segment <strong>of</strong><br />

high speed and test stand drives requiring smoo<strong>the</strong>st<br />

stationary torque, but also capability <strong>of</strong> rapid torque and<br />

speed changes in order to apply desired test pr<strong>of</strong>iles.<br />

• Safety aspects are getting more important. That addresses<br />

s<strong>of</strong>tware development standards as already partly<br />

introduced as well as operational measures like<br />

redundancy or fallback operation.<br />

• Efficiency-optimized operation will grow more importance<br />

with respect to energy saving demands.<br />

• <strong>Control</strong>ler hardware which is based today on microprocessors<br />

or DSP may change in <strong>the</strong> future more and<br />

more towards ASICs or FPGA. A growing number <strong>of</strong><br />

contributions are observed in this area.<br />

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