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This is a repository copy of Two level, in-band/out-of-band modelling RF interference

effects in integrated circuits and electronic systems.

White Rose Research Online URL for this paper:

http://eprints.whiterose.ac.uk/91080/

Version: Accepted Version

Proceedings Paper:

Whyman, N. L. and Dawson, J. F. orcid.org/0000-0003-4537-9977 (1999) Two level,

in-band/out-of-band modelling RF interference effects in integrated circuits and electronic

systems. In: EUROEM 2000, Euro Electromagnetics, Edinburgh, 30th May - 2nd June

2000. , pp. 135-139.

https://doi.org/10.1049/cp:19990258

[email protected]

https://eprints.whiterose.ac.uk/

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(2)

TWO LEVEL, IN-BAND/OUT-OF-BAND MODELLING RF INTERFERENCE EFFECTS IN INTEGRATED CIRCUITS AND ELECTRONIC SYSTEMS

N. L. Whyman, J. F. Dawson*

SASD, DERA, Farnborough, UK and *University of York, UK

Abstract –In this paper we present a new behavioural model that combines high frequency and low frequency subcircuits to predict the effect of Radio Frequency Interference (RFI) on linear integrated circuits. The model is constructed from measured and manufacturers data, and can determine the failure mechanisms in analogue systems subjected to RFI. The results of measurements and simulations of circuits containing one and two op-amps demonstrate the principle of the model.

INTRODUCTION

Much work has been done previously to characterise the effects of electromagnetic interference on operational amplifiers and other circuits [1]-[6]. Little attention has been given to addressing the problem of a system with more than one element (i.e. op-amp). Here we present a two-level macro-model (Figure 1) that uses a linear scattering parameter model to represent the interference propagation as a High Frequency (HF) subsystem. A non-linear frequency dependent function is used to generate offset voltages that are injected into the Low Frequency (LF) part of the model.

The HF subsystem is characterised by a scattering matrix measured using an Integrated Circuit test jig. It was modelled directly in the frequency domain by the PSpice circuit simulator program [7]. The voltages

generated in the LF subsystem are determined

experimentally by injecting RF into the IC terminals. Sets of polynomial functions of frequency and incident power, for the offset voltages, are then determined. The approach presented allows the prediction of the RF propagation and the effect of interference on electronic systems. Modelling the HF propagation in frequency domain avoids the difficulty of simulating the wide disparity in the frequency ranges between the out-of-band interference and the operating signals in the circuit.

Smn Smn

HF LF

PRFin

PRFout1

IC1 IC2

PRFin2

PRFout2

VRF VRF

Fig. 1: Two layer model showing coupling between HF and LF layers

THE LINEAR SUBSYSTEM

S-Parameter Model Freq

.

Unit Excite

Nodal Interference Voltage Vn(f)

nindicates the node for RF injection

Fig. 2 The Linear subsystem, the High Frequency component

The linear model Figure 2 is determined from the measured scattering parameters of the integrated circuit. It has been found that above 100MHz the scattering parameters are virtually independent of the operating conditions of the IC (Figure 3).

Fig. 3 Scattering parameters measurements with operating conditions device powered ON or OFF A subcircuit can easily be implemented in PSpice using the measured S-parameter values [8]. Figure 4 shows a

2-port S-parameter subcircuit. PSpice allows the

voltage-controlled voltage sources, E11, E21, E12, and E22, to use the measured S-parameters, as a gain parameter, directly in the form of a text file of Frequency (Hz), Magnitude (dB or raw), and Phase (degrees).

Fig. 4: S-parameter subcircuit schematic

This paper is a postprint of a paper submitted to and accepted for publication in the proceedings of "Electromagnetic Compatibility, 1999. EMC York 99. International Conference on and Exhibition on" and is subject to Institution of Engineering and Technology Copyright. The copy of record is available at IET Digital Library:

[image:2.595.314.505.177.215.2] [image:2.595.313.515.318.458.2]
(3)

In Figure 4

V

1and

V

1are the amplitude of the forward and backward travelling waves, respectively.

Considering the incident wave

V

1, R1N and Rs will

cancel {50+(-50) = 0} such that

s

f

V

V

1

(1)

and the sources E11 and E12 have no influence on

V

1f.

By definition

V

1

V

s

/

2

so that the voltage source E11 will have a value of

11 1 11

2

V

S

E

(2)

which generates a reflected wave component of half that

amplitude (

V

1

S

11) as required. If the effect of E12 is also considered then

12 2 11 1 12 11 1

2

E

2

E

V

V

S

V

S

(3)

Which is the desired result.

In a similar manner the scattered voltage at node 2 is

21 2 22 2 21 22 2

2

E

2

E

V

V

S

V

S

(4)

where

V

2 and

V

2

are the amplitude of the forward (toward the node) and backward (away from the node) travelling waves at node 2

The circuit can be expanded to any number of input/output pins by adding additional dependent sources – Figure 5 shows the n-port sub-circuit for any number of pins.

Fig. 5: An n-port S-parameter sub-circuit expanded for any number of pins (Pinn). The device can be modelled, for HF propagation, using the n-port S-parameter sub-circuit and implemented in PSpice by a circuit schematic as shown by Figure 6. The two voltage sources EG3A and B are used to excite the

circuit whilst allowing the reflected wave to be detected at node 11 (S11). All other pins on the device have matched terminations and the transmission coefficient is determined from the voltage at each termination (e.g. S21).

Fig. 6: PSpice circuit schematic of device

[image:3.595.78.288.95.392.2]

Linear parameter measurement

Figure 7 shows a block diagram of the test set up to measure the devices linear characteristics (scattering parameters) using a network analyser.

Computer

Microwave test jig DUT

Bias 'T' network Semi-rigid cable

dc Bias IEEE BUS

RAB O/P

S-Parameter Bridge Network Analyser

Fig. 7: Linear (S-parameter) measurement block diagram.

To carry out these measurements, jigs were designed for both dual in-line (DIL) and surface mounted integrated circuit devices (SMD) [9]. Both jigs were designed to accommodate devices with a maximum of 16 pins. In the DIL jig each of the 16 input lines was constructed using semi-rigid coax to couple signals between a bias 'T' network and the pin of the device under test. In the SMD jig each of the 16 input lines were constructed

using Microstrip line, of 50 characteristic impedance,

[image:3.595.309.515.134.263.2] [image:3.595.327.499.381.518.2] [image:3.595.79.286.470.640.2]
(4)

The scattering matrix is constructed by using two port

S-parameter measurements between each pair of

terminals. In practice above a frequency of 100MHz the

devices are reciprocal, that is the S-parameter

magnitude is the same for the measurement

12 21 S

S  , which greatly reduces the number of

measurements required (Figure 8).

Fig. 8 Scattering measurements between pins 3 and 6 showing the reciprocity of a device For the linear characterisation of the device the measurements were carried out using the surface mounted device component test jig. The Integrated Circuit device used in the HF subcircuit model was the

Surface Mounted Device TL061CD JFET-input

Operational Amplifier. To characterise the scattering matrix of the device the RF signal is injected into pin 3 (non-inverting input pin) of the device, which is connected to port 1 of the network analyser. The RF signal exits from pin 6 (output pin) of the device, which is connected to port 2 of the network analyser. From the data the scattering matrix used in the sub-circuit (Figure 6) is obtained to describe the HF model of the device.

Linear Results

To demonstrate the application of the model to systems with more than one IC, two op-amps were cascaded with pin 6 (output) of IC1 connected to pin 3 (input) of IC2 as shown by Figure 9. The test set-up used two SMD microwave test jigs. The interconnection used was a short length of semi-rigid cable. The device circuit was designed as a non-inverting buffer.

S

mn

S

mn PRFin

PRFout1

IC1 IC2

PRFin2

[image:4.595.87.288.148.280.2]

PRFout2 PRFref2-1

Fig. 9: Cascaded amplifiers

For the cascaded amplifier measurement the RF signal exits from pin 6 (output pin) IC1 through the semi-rigid

cable and is injected into pin 3 (non-inverting input pin) of device IC2.

The sub-circuit model can be implemented in PSpice using a double circuit schematic, based on Figure 6, and simulated using PSpice. The individual measured S-parameters of the ICs were used to build the PSpice model. The measured results (Figure 10) for the cascaded op-amps show close agreement between the

[image:4.595.316.521.173.324.2]

PSpice simulation and the measurement S21 .

Fig. 10: PSpice simulation and measured results for propagation of interference in two cascaded op-amp

circuits via a single path.

The model can also demonstrate the effect of more than one RF propagation path. Again, two amplifiers were connected in cascade with pin 6 (output) and pin 7 (positive power pin) of IC2 connected to pin 3 (non-inverting input) and pin 7 of the device designated IC3 as shown by Figure 11. The test set-up used two SMD

microwave test jigs as described before. The

interconnections used were two lengths of semi-rigid cable.

Smn Smn

HF

PRFin pin3 PRFout pin6

IC2 PRFin pin7 IC3 PRfout pin6

PRFout pin7

PRFfin pin3

Fig. 11: Multi-path RF propagation in cascaded amplifiers

The RF signal was injected into device designated IC3 via pin 6 (output pin) and pin 7 (positive power rail pin) of IC2 into pin 3 (non-inverting input pin) and pin 7 (positive power rail pin) of ic3. The sub-circuit model can be implemented in PSpice using a double circuit schematic including the multiple pin configurations, based on Figure 6, and simulated using PSpice.

The results (Figure 12), show close agreement between

the PSpice simulation and the measurement S21 for

[image:4.595.312.513.470.543.2] [image:4.595.83.285.590.660.2]
(5)
[image:5.595.85.292.64.214.2]

Fig. 12: PSpice simulation of coupling against measured coupling for multiple propagation paths

(2) in the two-op-amp cascade.

THE NON-LINEAR SUBSYSTEM

Voff(n, f, Vint)

Vn(f)

Voffn

Amplifier

Where Voff(n, f, Vint) is non-linear

equation

andnindicates the node for RF injection

[image:5.595.85.279.295.368.2]

LF Signal + VII

Fig. 13 The Non linear subsystem, the Low Frequency component

Figure 13 shows the voltage offset sub-system used to describe the non-linear behaviour of the circuits in the presence of sinusoidal interference.

Non-linear parameter measurement

Computer Analyzer TWT Amplifier Signal source

Microwave test jig DUT

Bias 'T' network Semi-rigid cable

dc Bias

FP RP

or power meter

1 2

IEEE BUS

[image:5.595.100.278.499.627.2]

Dual directional coupler

Fig. 14: Non-linear measurement block diagram Figure 14 shows the test set up to the measure the device’s non-linear characteristics; this shows the use of a dual directional coupler and dual power meter for measuring injected powers. This set-up in conjunction

with a dedicated software routine allows the net RF power delivered to the device under test to be measured and be recorded to a file. The test procedure for non-linear susceptibility of the device is as follows: a single test frequency (100MHz to >6GHz) is selected and the drive power to the TWT amplifier is slowly increased. The voltage offset, measured at pin 6 (output pin), is continuously monitored at the output of the device using a voltmeter connected to the DC bias pin of the Bias ‘T’ as the forward power is increased. The forward incident

wave voltage Vmeasurement can also be used instead

of power levels, same set-up method as discussed, using the directional coupler. This will provide two different methods to model the non-linear effects on the device.

Non-linear Results

Figure 15 shows the voltage offset measured at pin 6 of the device due to the non-linear effects of the RF signal injected into pin 3 (non-inverting input pin). The device used for this part of the work was the LM308 Super Gain Operational Amplifier which was tested on the DIL component test jig. Five devices from the same batch of components were tested for susceptibility.

Using the susceptibility data and using a Trendline Polynomial fit routine it is found that:

netpower K

netpower K

VoutRF 1 2 2 (5)

where K1 and K2 are constants as a function of

frequency.

Another method to measure the susceptibility against net power is to use the Forward Voltage at node1 of Figure 3, instead of net power, to derive the non-linear

equations. The Forward Voltage V has an advantage

over net power in that it will be easier to use in PSpice and also numerical modelling routines.

Using the results from equation (3) the Forward Voltage

V can be used as the RFI drive voltage in the

simulation of the model. This was carried out using the TL061 Operational Amplifier and the result is shown in Figure 16. Using the susceptibility data and using a Trendline Polynomial fit routine it is found that:

V K V K V K

VoutRF33 22 1 (6)

where K1, K2 and K3 are constants as a function of

frequency.

SUMMARY AND CONCLUSIONS

(6)

 the model uses a linear S-parameter to represent a subcircuit that describes the radio frequency propagation through the device. This is illustrated by Figures 10 and 12 and shows close agreement between the calculated and measured data.

 a non-linear frequency dependent function to

generate offset voltages that are injected into the LF part of the model. Simple polynomial functions (Figures 15 and 16) have been devised, from measurements, to give the correct response on the device from the frequency and power levels of the injected RF.

The method described here could be developed to model the propagation and effect of EMI in systems whether analogue or digital.

Work has been carried out on IC immunity

measurements to look at standardisation of RF power levels to upset criteria [9]. The linear propagation model might be used just as a go/no-go detector comparing the power levels from PSpice simulation to this upset criterion for the device i.e., is the RF level on this pin above a susceptibility threshold for upset.

The linear subsystem could be simply interfaced to numerical electromagnetic models to determine it’s level of susceptibility due to interference from external electromagnetic fields. Numerical electromagnetic tools can be used to determine the induced voltages sources

on and s-parameters of PCB tracks and

interconnections. These can be combined with the device models to predict interference levels at any node in a system.

REFERENCES

[1] James J. Whalen, “Predicting RFI Effects in

Semiconductor Devices at Frequencies above 100MHz” IEEE Transactions on Electromagnetic Compatibility, Vol.EMC-21, No.4, pp. 281-282, November 1979.

[2] R E. Richardson Jr, “Modeling of microwave

rectification RFI effects in low frequency circuitry”. Rec. IEEE 1978 Internat. Symb. Electromagn. Compat. (IEEE pub. 78-CH-1304-5 EMC), pp. 71-76, June 20-22, 1978.

[3] Joseph G. Tront, James J. Whalen, Curtis E,

Larson, and James M. Roe, “Computer-Aided

Analysis of RFI Effects in Operational Amplifiers

IEEE Transactions on Electromagnetic

Compatibility, Vol.EMC-21, No.4, pp. 297-306, November 1979.

[4] James J. Whalen, Joseph G. Tront, Curtis E,

Larson, and James M. Roe, “Computer-Aided

Analysis of RFI Effects in Digital Integrated

Circuits” IEEE Transactions on Electromagnetic Compatibility, Vol.EMC-21, No.4, pp. 291-297, November 1979.

[5] J F. Dawson, J. Wood, W. Persyn, and S. Hagiwara, “The need for Macro-models in the Simulation of EMI Effects in Integrated Circuits”, EMC'94 ROMA, Rome, 13-16 Sept 1994, pp 638-643

[6] J F. Dawson, S. Hagiwara, “Simulation of

Electromagnetic Interference in Integrated Circuits using the SPICE Circuit Modeling Package”, IEE Colloquium: "Electromagnetic Hazards to Active

Electronic Components", Savoy Place, London,

14th January 1994, Digest Number 1994/008, pp 1/1-1

[7] PSpice. Microsim Corporation, Irvine, USA.

http://www.microsim.com

[8] John S. Gerig, “Create S-Parameter Subcircuits for

Microwave and RF Applications”, Wideband

Associates, MicroSim Application Notes,

MicroSim Corporation, California

[9] European Aircraft EMC Research Group.

© British Crown Copyright 1999 / DERA

Published with the permission of the controller of Her

(7)

Susceptibility of a LM308N chip [designated 3] amplifier at 500MHz Super Gain Operational Amplifier

y = -97.297x2+ 43.925x - 5 R2= 0.9958 y = -87.438x2+ 45.4x + 1

R2= 0.9978

-9 -7 -5 -3 -1 1 3 5 7 9

1.00E-06 1.00E-05 1.00E-04 1.00E-03 1.00E-02 1.00E-01 1.00E+00

net power W

chip3 -5volt

chip3 1volt

Poly. (chip3 -5volt)

[image:7.595.115.483.118.299.2]

Poly. (chip3 1volt) Power supply 9volts Signal voltage -5volts Signal voltage +1volt RF injected -Non-inverting Input

Fig. 15: Comparing measured offset voltages and the polynomial approximation of offset voltage with input power at 500MHz.

[image:7.595.113.437.362.559.2]

Figure

Fig. 2The Linear subsystem, the High Frequencycomponent
Figure 7 shows a block diagram of the test set up tomeasure the devices linear characteristics (scatteringparameters) using a network analyser.
Fig. 8Scattering measurements between pins 3
Fig. 14: Non-linear measurement block diagram
+2

References

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