Humboldt-Universität zu Berlin, Institut für Informatik
Lehr- und Forschungsgebiet
|
Figure 1: Measuring device TEGRA at the crystal growing furnace CSK - 4
Figure 1 shows a general arrangement, provided for experiments in crystal growth under the conditions of
microgravity in the Russian spacecraft MIR. Primarily the data are expected to be available for the scientific
evaluation, but it also has a direct influence on the further experimentation [1], [3].
The data provide the basis of the answers to the following questions:
Therefore, the measuring device TEGRA should be performed for the precise measurement of the absolute
temperature, high-resolution measurement of temperature differences and the simultaneous
measurement of microgravitation (µg) values. The arrangement of different modules was made on a
functional basis, and structural results are shown in figure 2.
Figure 2: Modular structure of the measurement device TEGRA
The specific requirements for these modules and their technical realization are described in the following sections.
Basically, a limit is reached if the input signal is less than the effective sum of noise voltages and disturbance
on the input of the first amplifier. A further limit is the quantization error due to the finite resolution of the
ADC’s.
By using digital signal processing algorithms (the simplest case is average), the quantization error can be
reduced under certain conditions. This corresponds to an effective increase in the resolution. However, such a
procedure has practical limits. They are resulting, for example, in a deviation of the noise from the normal
distribution and the non-calculable drift.
The maximum reduction of disturbances can be achieved by using a measurement amplifier with symmetrical
inputs because the thermocouples have a symmetrical structure. For example, this problem can be solved by
using an isolation amplifier for each input. However, the tolerances of offset and gain values of presently
available amplifiers do not guarantee the necessary accuracy for differential thermometry. In the previous
projects [4] [5], only non-symmetrical inputs were realized. The cross-coupling effects between several
thermocouples should be reduced. Practical measurements on sheathed thermocouples of the NiCr-
NiAl type yield a low insolation resistance of about 10 kOhms at temperatures of ~800 K. This causes a
temperature measurement error in the region of 0.1 percent. Furthermore, it was not possible to differentiate
between common and differential mode disturbances in previous TES experiments.
To ensure the full accuracy of the measurements, we need thermocouples with better insulation properties
than available at the moment. So we have proposed a new method in TEGRA to allow a free combination of
thermocouples for the differential measurement. The main idea is to connect all thermocouples with separated
capacitors in the basic state. This yields a high impedance between the thermocouples and the
preamplifier also among the thermocouples themselves. Figure 3 shows this principle with two thermocouples.
Theoretically, a full distortion suppression will be expected even by a single defect of low-impedance
connection between the thermocouples and their respective sheaths.
Figure 3: Schematic diagram of the SC-circuit for measurement inputs
After leaving the basic state, the concerning capacitor will be connected only to the input of the preamplifier.
This is why the common mode disturbances of the thermocouples ideally cannot reach the preamplifier.
The accuracy achieved depends on the relationship between on- and off- resistance (and the values of
storage and dispersion capacity) of the analog switches. From practical measurements, a noise reduction of up to
120 dB (which corresponds for a voltage ratio of 1/106) can be derived over a wide frequency band. For noise
suppression, a larger value of capacity gives a better result. However, there exists an upper limit. A low pass
filter is performed by the capacitor in conjunction with the on-resistance of the analogue switch additional to the
internal resistance of the thermocouples. The corner frequency should be not too low. For instance, if one
measurement is taken every second, the time constant of the low pass filter should not be greater than
approximately 100 ms. With a total resistance of 1 kOhm, this allows a maximum capacitor of 100 µF. In
this application it is possible to use a simple Operational Amplifier (Op-Amp) instead of an instrumentation
amplifier. The requirements of this preamplifier are pointed in the following.
The first important view is the input bias current. It must be sufficiently low, else the voltage at the capacitor will change according to
(1)
For example, we need a voltage change of less than 0.1 microvolts. Measurement durations of 100 ms and an
input current of 100 pA require a capacitor minimum value of 100 microfarads. An additional limit is caused
by the input current through the on-resistor of the multiplexers. That is why an Op-Amp with FET-inputs
should be used preferably. Otherwise, it is necessary to compensate the current error.
Secondly, we consider the offset voltage and its drift parameters. Using a simple calculation, the summary
offset errors can be compensated. Therefore, an additional reference channel similar to the measurement
channels must be provided. A zero-voltage is taken to its input. This allows a partial correction of errors caused
by the input current, too. In the result of practical measurements it could be assumed that an input bias
current of 1 nA is uncritical for this operation.
However, all the drift parameters (and the different channel properties) determinate the remaining voltage error Duoffs. For example, a measurement duration of about t = 0,5 s and a voltage error of s < 0,1 microvolts caused of operating temperature fluctuations of DT = 5 K/min result in the greatest permissible drift value of
(2)
This can be achieved by precision Op-Amp’s easily.
Thirdly, the noise behaviour of the preamplifier is very important for the highest resolution. Further elements of
the input circuit (multiplexer and feedback resistors) must be designed to minimize the noise. Considering the
frequency range, we find the lower corner frequency at the sampling rate of 1 Hz. The upper limit of 100 Hz can
be performed by a lowpass filter in the hardware (the preamplifier itself), also in software procedures. The
centre frequency amounts 10 Hz. Noise density values at this frequency are often given in usual data sheets.
Figure 4 shows the least noisy Op-Amp’s now available.
Typical specifications: | Input-bias current | Noise-density- voltage at 10 Hz | Input-offset drift |
Op-Amp. type | pA | nV/sqr(Hz) | µV / K |
OPA 111 | 0,8 | 40 | 0,5 |
OPA 124 | 0,5 | 40 | 1 |
OPA 627 | 1 | 15 | 0,8 |
MAX 400 | 700 | 10,3 | 0,2 |
MAX 427 | 10 000 | 2,8 | 0,1 |
LT 1007 | 10 000 | 2,8 | 0,2 |
TL 2201 | 1 | 18 | 0,5 |
TLE 2037 | 15 000 | 3,3 | 0,2 |
Figure 4: Typical electrical properties of selected Operational Amplifiers
To obtain the RMS noise voltage, the integral of the noise density function (flicker noise by 1/f-
characteristics) must be solved over the interesting band width. For the considered case, this voltage (in nV) is
approximately five times higher than the given density value at 10 Hz. For example, the best FET-input type
(Burr-Brown’s OPA 627) generates effectively noise of about 75 nV RMS. Resulting peaks limit the voltage
resolution. The noise voltage can be reduced by using an Op-Amp with bipolar inputs. But its input bias current
and the resulting current noise are the reasons that no better results can be established.
Basically, the white noise of all the resistors acts additional. The formula
(3)
gives the well-known resistance noise voltage, which limits the sensitivity and resolution fundamentally. For
example, the RMS voltage of 30 nV will be generated at room temperature by a summary resistance of
(4)
if there are no further noise sources. Available switching circuits attain typical values as low as 50 Ohms.
The additional noise, caused by the input bias current, must often be determined experimentally. Noise
coefficients for analogue switches are not declared. The share of noise of feedback-resistors can be avoided by
using metal-film resistors. Currently it could be assumed that 0.1 microvolts are the resolution limits for
measurement with thermocouples. This is attainable when current values are lower than about 1 nA. We
achieved best results with the MAX 400 circuit. In the sum a resulting noise is about five times higher than the
theoretical limit when an absolutely noiseless Op-Amp is assumed.
To select an ADC (Analog-to-Digital-Converter), first the class of integrating converter, e.g. dual-slope, should
be considered. Resolutions up to 18 Bits (and up to 22 Bits by multiple combinations) are possible, but the
conversion time is about 100 ms. To measure 16 points, it takes more then one second.
An alternative is the class of Successive-Approximation-Converter. About 16 Bits are received in
conversion times of below 100 microseconds. Well-designed LSI-circuits minimize the additional hardware.
The practicability of oversampling has decided the matter to select this kind of converter. Increasing the
resolution is possible when a procedure is reducing the differential linearity error. In the result, realistic values
range up to 18 Bits in a total time of 10 ms.
A theoretical consideration yields e. g., that a quadruple lot of non-self-correlated conversions allow to increase
the resolution of another Bit. A necessary condition is that the effective noise quantity (s-value) is essentially
greater than the resolution limit indicated by the LSB and caused by converting process or amplifier stages. In
practice the increase from 15 to 18 Bits requires a minimum of 64 conversions, more secure are 128
conversions. Measured results are in good agreement with the theoretical expectations.
There is an important difference between the maximum output voltages of different types of thermocouples. To
use the full range of ADC, the preamplifier should be fitted with a built-in stage for switching between two
gain values. The digital module automatically considers the topical gain value.
The main structure of the temperature module is fixed now. Concerning the availability of specific electronic
circuits, some details of the development and engineering process are characterized as follows:
1 internal ground, reference for input 2 2 compare point temperature measurement 3 zero-voltage reference for all measuring inputs 4 to 8 4 thermocouple 1 5 thermocouple 2 6 thermocouple 3 7 thermocouple 4 8 thermocouple 5
At this point, all the important aspects of concept and development of the temperature module are discussed. In summary, figure 5 shows the whole structure of all the block elements.
Figure 5: General view of the block structure of the temperature module
The main data storage would be done by the Crew-Interface-Computer CIC, which is connected via a serial
link.
To perform a continuous operation of the analog module and to avoid thermal transient phenomenons, it is
favourable to run one measurement cycle every second. The measurement program selects the number of data
that have to be saved. The structure of this measurement program should be optimal adapted to the CSK-furnace.
Since the CSK program is divided into a maximum of 60 steps, there are up to 99 steps provided in the TEGRA
program. Each step includes the storage and transmission of several data sets, which were sampled at
equidistant times. It is possible to select the number of measuring points within a data set. The scan rate has a
constant value of one second. Because of an analog settling time of approximately 5 ms and a conversion
time of 50 µs, an oversampling rate of 128 is possible. This reduces the noise and the virtual resolution of the
Analog-Digital-Converter increases. (See section 2). So the total conversion time is approximately 20 ms. A full
data set which includes all measuring points will be obtained in less than 0.5 seconds.
The following requirements should be considered:
In earlier experiments (ARP, TES) the process of measuring programs was described with a certain
number of measurements (so events). This approach was simple and reliably attainable. The RTC could be
renounced. However, a disadvantage exists if there were a loss of power or mishandling, the time covering to the
experiment will be lost. Either the series of measurements had to start again, or the measurement
was carried on without knowledge of its downtime.
In contrast to this, a time control guarantees a fixed reference of measuring data with the real time. Possible interruptions do not have any influence on it. Another advantage is, that a measuring program will be started variously:
Figure 6: Hardware components of the digital modules and its communication with the CIC
The communication of the digital module with the CIC
is based on a serial interface. It works accordingly to the
RS-232 standard and performs a galvanic separation
from the other modules.
Its most important jobs are
The data format is configured such, that
The measurement program consists of up to 99 free programmable steps, each of which encloses individual
start and stop dates, the measurement rate and the selected channels. Any information of the measurement
program will be transferred from CIC to TEGRA by an arbitrary number of steps. The steps are stored in one or
more files that can be transmitted in any order.
Especially the transmission of a new measurement program is possible while the actual measurement
program is operating. TEGRA will finish the actual program and start the new one if its starting time is
reached. In particular it is possible to deliver a new measuring program while already running a program.
Using an internal buffer memory for the temporary storage of data, a high level of reliability will be
achieved. On interest of a high data security, within the CIC it is preferably suggested to use a block organized
file structure. TEGRA supports this preceding by generation of experiment-specific and step-marked
filenames. These filenames will be placed in the head of the transmitted measurement data. In case of a CIC
program crash, only the existing data of the actual step will be lost.
A second serial interface (called the front interface) is assigned. It transmits all the measurement data
independent of running program and state of the CIC-Interface. This output is redundant and indicates the
general operation. By connecting a terminal to the front interface, a special TEGRA monitor program will be
running instead of the regular measurement program. This makes it possible to access the internal resources
(e.g. all memories) for testing and variation of the TEGRA-internal software.
By using the accelerometer QA-1400, the technical conditions to perform a proper interface are given. The following requirements determine, for the most part, the technical structure of the device:
Figure 7: Block diagram circuit of the acceleration module of TEGRA
Due to the simple conditions and the very large integration scale, the quantity of components is reduced
quite a lot. Consequently, the analog and digital components can be placed on a single printed circuit
board. The digital controlling problems are similar to the temperature measurement. Therefore, the hardware
solution is similar as well.
In the first version of the operation software, the processing of measured acceleration data is reduced to
very simple procedures. The collected data can be stored into a buffer for a maximum of about one minute. Then
they must be transmitted to CIC via RS-232 interface that uses the XON/XOFF handshake protocol.
The installed operating program on the CIC could be easily modified for special problems. For example, there
is enough space for detection of peaks or Fast-Fourier-Transformation. It is possible to store all the collected
data without compression. The direct installation of suitable procedures by using gained experiences is
foreseen for later developments. The hardware concept very well meets the requirements for this.
By development and design of the power supply module it is necessary to develop and simulate with particular systematics. This way is described briefly as follows:
Figure 8 shows the effect of this distortion voltage (Usw) on the measuring input circuit. It is realistic to
assume a voltage source in a series with a capacitor to describe the switching disturbances.
Figure 8: Simplified modelling circuit of the switching DC-to-DC-converter to show the effect of the disturbance voltage
It is possible to minimize the capacitance csw, but the most common converters do not care about this.
To optimize the supply converter, two steps are used:
For example, a common converter with Ck = 150 pF and Usw = 9 V could be improved to the developed
converter with Ck = 55 pF and Usw = 0,3 V.
Secondary supply voltages and currents:
The acceleration measurement module was designed for general applications preferably in µg-environments. All
the accumulated data will be transmitted to the CIC, where it is possible to install various evaluating
programs and the data store.
Some problems concerning design and implementation of the power supply module are discussed, and some selected technical parameters are presented.
[1] A. Bewersdorff, G.P. Görler, R. Willnecker, K. Wittmann, R. Kuhl, R. Röstel, M. Günther, G. Kell: MEASUREMENTS OF HEAT CAPACITY IN UNDERCOOLED METALS [2] J.P. Granier, Y.Dancet, P. Faucher, S. Riaboukha: MICROACCELEROMETRE EXPERIMENT MIR MICROACCELERATION CHARACTERIZATION [3] C. Barta, A. Triska, J.Trnka, L.L. Regel: PROCEEDINGS OF THE 5TH EUROPEAN SYMPOSIUM ON MATERIAL SCIENCE UNDER MICROGRAVITY; ESA SP-222, 413 (1984) [4] M. Günther, M. Karl, G. Kell, R. Willnecker, F. Winkler: TES-ELEKTRONIK - EIN RAUMFLUGTAUGLICHES TEMPERATURMEßGERÄT FÜR DIE DIFFERENZ-THERMOANALYSE UND DIFFERENZ-KALOMETRIE [5] R. Kuhl, H. Quaas, H. Süssmann: ARP - A MULTIPURPOSE INSTRUMENTATION FOR EXPERIMENTS IN MATERIALS SCIENCES IN SPACE, Preprint, 37th congress of IAF, 1986
Director: Prof. Dr. Beate Meffert Developed by: Manfred Günther, Lothar Heese, Gerald Kell, Thomas Morgenstern, Frank Winkler Humboldt-Universität zu Berlin, Institut für Informatik (in cooperation with DLR Köln; founded by DARA Bonn)
To the Home-Page of professorship "Signalverarbeitung & Mustererkennung" at Institut für Informartik |