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Electrocomponent Science and Technology, 1980, Vol. 7, pp. 163-170 0305- 3091/80/0701-0163 $06.50/0 (C) 1980 Gordon and Breach Science Publishers, Inc. Printed in Great Britain FUNCTIONAL TRIMMING OF THICK-FILM ACTIVE FILTERS FOR CONSUMER AND INDUSTRIAL APPLICATIONS GIUSEPPE DELL’ORTO and GUGLIELMO RAVASCHIO Magneti Marelli Systems and Electronics Division-Pavia (ItalyJ (Received March 13, 1980) Active filters, realized in thick film circuitry, can offer major advantages over more conventional wiring systems, including the ability to functionally trim them, using a computerized laser trimming system. This paper considers the adjustment methods used for two different active filters and shows how the methods can be extended to filters with more complicated characteristics. 1. INTRODUCTION Active filters made on printed circuit boards require high-precision components or critical manual adjustments of resistor trimmers to tune each single stage, with many problems in reproducibility and reliability. Such disadvantages can be successfully removed by thick film technology, using automatic functional trimming by a computerized laser system. The implementation of a suitable interface box allows a laser system, originally designed for dc trimming, to adjust RC time constants, gain and phase variations of thick film active filters. In this way, filter trimming has been turned into a fast and repetitive process, with very good results in high volume production. This paper deals with the adjustment methods used in the production of two active filters for quite different applications, as electronic musical instruments and automatic controls for industrial use. The former, required above all, manufacturing costs to be reduced as much as possible, the latter required rather critical specifications to be met with great accuracy. It will be pointed out how the interface system designed for the consumer filter (already described in another paper) can be improved with simple criteria, to adjust also filters with more sophisticated characteristics. FILTER FOR MUSICAL INSTRUMENTS APPLICATION 2.1. Schematic Diagram The manufacturers of electronic musical instruments use a large number of "octave filters" to get pure sinusoidal signals from square wave generators. Because of very tight cost constraints, filters are usually made on printed FIGURE Sallen-Key filter structure. 163

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Electrocomponent Science and Technology, 1980, Vol. 7, pp. 163-1700305-3091/80/0701-0163$06.50/0

(C) 1980 Gordon and Breach Science Publishers, Inc.Printed in Great Britain

FUNCTIONAL TRIMMING OF THICK-FILM ACTIVEFILTERS FOR CONSUMER AND INDUSTRIAL

APPLICATIONS

GIUSEPPE DELL’ORTO and GUGLIELMO RAVASCHIO

Magneti Marelli Systems and Electronics Division-Pavia (ItalyJ

(Received March 13, 1980)

Active filters, realized in thick film circuitry, can offer major advantages over more conventional wiring systems,including the ability to functionally trim them, using a computerized laser trimming system. This paper considersthe adjustment methods used for two different active filters and shows how the methods can be extended to filterswith more complicated characteristics.

1. INTRODUCTION

Active filters made on printed circuit boards requirehigh-precision components or critical manualadjustments of resistor trimmers to tune each singlestage, with many problems in reproducibility andreliability.

Such disadvantages can be successfully removedby thick film technology, using automatic functionaltrimming by a computerized laser system.

The implementation of a suitable interface boxallows a laser system, originally designed for dctrimming, to adjust RC time constants, gain andphase variations of thick film active filters. In thisway, filter trimming has been turned into a fast andrepetitive process, with very good results in highvolume production. This paper deals with theadjustment methods used in the production of twoactive filters for quite different applications, aselectronic musical instruments and automaticcontrols for industrial use.

The former, required above all, manufacturingcosts to be reduced as much as possible, the latterrequired rather critical specifications to be met withgreat accuracy.

It will be pointed out how the interface systemdesigned for the consumer filter (already describedin another paper) can be improved with simplecriteria, to adjust also filters with more sophisticatedcharacteristics.

FILTER FOR MUSICAL INSTRUMENTSAPPLICATION

2.1. Schematic Diagram

The manufacturers of electronic musicalinstruments use a large number of "octavefilters" to get pure sinusoidal signals from squarewave generators. Because of very tight costconstraints, filters are usually made on printed

FIGURE Sallen-Key filter structure.

163

164 G. DELL’ORTO AND G. RAVASCHIO

where polynomial coefficients have been dimensionedto give a Chebysheff low-pass characteristic of fourthorder.

The frequency response is outlined in Figure 3,showing a ripple of 2 dB in the pass band and anattenuation of about 35,5 dB/octave in the stopband, considered quite satisfactory for musicalinstruments manufacturers.

FIGURE 2 Active element in Sallen-Key filter.

circuit boards but high-precision capacitors and amanual individual adjustment are not alwayssufficient to generate sounds of acceptable andconstant quality from assembled instruments.

Thick film active filters replace older versionswith advantages in cost and performance, thanksto a proper circuits structure, which includesgeneral-purpose transistors and large-tolerancecapacitors and is suitable for functional automatictrimming.

The filter circuit is based on the well-knownSallen-Key structure (Figure 1). The active elementin each stage is a unity-gain amplifier, implementedwith two transistors (Figure 2). The transferfunction is

Vo KRxRCxCp + [RxCz +RCz +RC(1-K)]p +

KR3R4CaCaP + [R3Ca +R4Ca +RC(1-K)]p + 1

(1)

2.2 Functional Trimming

The actual reproduction of the calculated filtercharacteristic requires the trimming of frequencyresponse in each stage, that is the polynomialcoefficients of Eq. 1 must reach their theoreticalvalues. With the first step, time constants R1C1,RC of the first stage and Ra Ca, RaCa of thesecond stage are functionally adjusted, to reach thenominal values of pz coefficients. In the secondstep, gains K1 andK must be adjusted also tocompensate for errors deriving from cross termsR C and Ra Ca and this is achieved by trimmingresistors r (Figure 2), affecting the stage gains. SinceRICI >>RC andRaCa >>RaC4, very smalldeviations ofK and K: close to the unity value aresufficient to obtain the desired adjustment.

The block diagrams of the interface device areshown in Figures 4 and 5.

In the first section, a voltage generator G suppliesa sinusoidal signal VG to the network RxCx undertrimming and to a reference network RR CR, withnominal value time constant.

Their outputs are connected, through twopeak-detectors, to the trimming system, whichcompares the two d.c. voltage levels and stopscutting resistor Rx when VAI VB I, that is

FIGURE 3 Frequency response of filter. FIGURE 4 Block diagram of interface to laser (No. 1).

THICK FILM ACTIVE FILTERS 165

laerecraj I_. ro ZAS.

FIGURE 5 Block diagram of interface to laser (No. 2).

" i’ :’ :’ ’’ I ,|

-’I ,I _I_’, l ,

FIGURE 6 Frequency responses of electronic organ fters.

RxCx RR CR. In the second section, a sinusoidalsignal at the stage tuning frequency, is sent topeak-detector directly and to peak-detector 2through a divider, with ratio equal to H and throughthe stage to be adjusted. The d.c. voltage levels fromthe peak detectors are supplied to the trimmingsystem which cuts resistor r until the stage gainreaches the nominal value H.

The most important advantage of this comparisonmethod lies in its precision and reproducibility, notaffected by precision and stability of the voltagegenerator G.

An electronic musical organ usually includesseven filters with seven different cut-off frequencies,ranging from 100 Hz to 8500 Hz.

The complete kit is obtained from two modules,using the same set of masks, with changes of softwareonly.

The basic thick-film module is screen-printed on a38.1 x 16.9 mtn. ceramic substrate. Add-oncomponents are four general purpose transistors inSOT23 case and four multi-layer ceramic chipcapacitors with a tolerance of +20%.

Figure 6 describes the frequency responses of

166 G. DELL’ORTO AND G. RAVASCHIO

C4

R6

FIGURE 7 Fourth order pass-band filter.

the seven filters now in production. They differ incut-off frequencies only, which can be also changedon customers specification.

The following table gives the comparison betweentraditional and thick-film filters:

TABLEComparison between traditional and thick-film filters

Characteristic P.C. Board T.F. Module

Precision in cut-off frequency +/-2% +/-0,5%Max. ripple in the pass band 3,5 dB 2,4 dBMin. attenuation in the stop band 30 dB 34,5 dB

3. FILTER FOR INDUSTRIAL APPLICATION

3.1. Filter O’rcuit and Characteristics

This filter is a fourth order pass.band type, includingtwo stages with multiple feed-back (Figure 7). It hasbeen designed with a monolithic quad op. amp. ofmiddle quality (gain x band width - 3 MHz) andNPO ceramic chip capacitors, with tolerance of +5%.

Its transfer function is:

KaRsCa1

R1R1

.p

cccs1 1_---++Ra R2 R6

C3 1 +C4 -KC3

.p+l

-I- -I-R1 R2 R6

(2)

K2RsC’3

RI. ++.p

.p+l

The frequency response is outlined in Figure 8 andis expressed, in normalized form, by the equation:

F(eo)1P0 C2Po

a ip2o + b lPo + a2P2o + b2Po + 1(3)

THICK FILM ACTIVE FILTERS 167

i

FIGURE 8 Frequency response of pass-band filter.

where"

at 1,04296, bi 3.04874 10 -2,el 5,15806.10

a2 9,58811.10 -1 b2 2,92317.10 -2

e 5,15806.10 -’.The two filter stages are defined by their own

frequency responses, plotted in Figures 9 and 10.Tuning frequencies, practically coinciding with

maximum points, may be written as"

[o o/where

i=1,2

and then

Hi ci/bi Qi Xi/bi

,STAE ’AIN

" o2= 3242A/z

(4)

(s)

FIGURE 10 Frequency response of second filter stage.

JTAE ! GA/N

(///-a)d’a /

FIGURE 9

0I = 3/089Hz

= 3349

Frequency response of first filter stage.

3. 2 Functional Trimming: Principle ofOperationIn each stage, at its tuning frequency, there is nophase deviation between input and output signals.Eq. (2) and (4) show that frequencies and phase-deviations of the two stages depend on a and a2,p:-coefficients in the transfer function. Thus we cantune each stage at its own frequency, by trimmingresistors R2 and R, stopping the laser trimmer whenphase deviation becomes zero and p2.coefficientsreach the nominal values.We can then proceed to adjust gains Hi, according

to Eq. (5). Coefficients b l, c l, b: and c2 could notbe exactly equal to their respective theoretical valuesbut computer analysis shows that deviations arenegligible and cause a small vertical translation ofthe curve in Figure 8, without affecting filterselectivity.

168 G. DELL’ORTO AND G. RAVASCHIO

3.3 Functional Trimming: PracticalImplementation

The interface system is designed to use the standardd-c type computer controlled laser trimmer.

The block diagram of the phase-control section isshown in Figure 11, where Vi is a sinusoidal signal,supplied to this circuit and to the filter stage undertrimming at the same time. Figure 12a shows Viand Vo before trimming, which produce thewaveforms V1, V: and V3 of Figures 12b, c, d inthe interface network. When the phases of V0 andVi became equal, we have at the same instantV2 V3 "1" and V4 "0". At this moment, theoutput Vs from the memory unit goes up to "1"and stops the laser, trimming resistor R2 (or R).

Note that the one-shot no 2 is connected tosimilarly operate the AND-gate, to have the sametime-delay for signals in the two paths towards thelaser control input and, in this way, to improve thesystem precision.

This simple solution offers remarkable accuracyin operation, with response times in the order of afew nanoseconds. The interface section to controlgain adjustments is the same previously describedfor the consumer filter. The right values of gains are

ONE- ,,C/COT

F

,,EtUENTIAZ CIRCUITFIGURE 11 Block diagram of phase control section.

FIGURE 12control circuit.

(b)

I!

(c) i

l’(a) (d). Voltage waveforms the phase

reached by trimming resistors Ra and R (Figure 7),directly affecting K1 and K: parameters.

Actually, phase and gain adjustments are notindependent at all but affect each other in a smallamount, because of effective limitations in op. amp.characteristics, particularly gain bandwidth product.To compensate for the consequent error, theadjustment of each stage is achieved through foursteps, the first two of which are a coarse calibrationand the second two are a fine calibration. This isdescribed in Figure 13, concerning the first filterstage. First of all, the circuit is tuned at a frequency

THICK FILM ACTIVE FILTERS 169

FIGURE 13 Diagram showing stages of the first filter adjustment.

foi" < foi, then the gain is brought to a valueH1" < H1 and finally, by two other similar steps,final values fo and Ho are reached.

3.4 Hybrid Module Characteristics

The circuit is assembled on a ceramic substrate of22,4 x 38,1 mm., screen-printed on both sides.

Functional trimming resistors have rather largedimensions, to get final values with several cutswithout generating problems in noise and stability.

After functional trimming, modules are packagedinto a plastic case filled with epoxy resin and thentested with an automatic computerized process.

The following table gives main electricalcharacteristics with production tolerances:

fo 31,750kHz + 45 HzA o 0dB+0,3dBAf 1330Hz+80HzAf2 1923 Hz + 70 HzAmax Amax2 I< 0,3 dB

4. CONCLUSION

The thick film module of the pass-band filterdescribed in this paper is a good compromise in

performances, accuracy, dimensions and price.Other electrical circuits would be more suitablefor adjustment and accuracy but would require oneamplifier more in each stage.

The above-mentioned method of functionaltrimming combines a system of simple implemen-tation with very good operation in the productionprocess and, moreover, can be extended to otherkinds of filters.

The opportunity of performing functionaladjustment with several steps of increasing accuracyallows more critical circuits to be tuned.

REFERENCES

1. Dell’Otto, Ravaschio, "A low cost thick-film activefilter for consumer applications," E. C.C. Pr.oc. 1978,Anaheim (Ca-USA).

2. Sallen, Key, "A practical method of designing RCactive filters," 1RE Trans. CT 2 (1) 1955.

3. Bidstein, Filters actifs, Ed. Radio, Paris 1972.4. Temes, Mitra, Modern filter theory and design, J. Wiley

and Sons, New York 1973.5. Huelsman, Active RCfilters: Theory and application,

Dowden, Hutchinson and Ross, Stroutsburg (Pa-USA)1976.

6. Huelsman, Active filters, lumped, distributed, digitaland parametric, McGraw-Hill, New Yoxk 1970.

7. Tobey, Graeme, Huelsman, Operational amplifiers,McGraw-Hill, New York 1971.

170 G. DELL’ORTO AND G. RAVASCHIO

8. Active filters, AF 1 O0 universal active filters, NationalSemiconductor 1976.

9. Wang, Ott, Function circuits, McGraw-Hill, New York1976.

10. Graeme, Applications ofop. amplifiers, McGraw-Hill,New York 1973.

11. Graeme, Designing with op. amplifiers, McGraw-Hill,New York 1977.

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