Kippzonen BSRN Scientific Solar Monitoring System Manual do Utilizador Página 20

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8
2.0 Sampling Frequency and Accuracy Requirements for BSRN Stations
2.1 Sampling Frequency
2.1.1 Sampling Frequency of Radiation Measurements
The BSRN requires that all radiation variables be sampled at 1 HZ with an averaging time of one
minute. The final output for each variable should consist of the one-minute mean, minimum,
maximum and standard deviation. This specification is based upon the typical 1/e response time
of first class pyranometers and pyrheliometers being approximately one second. Although some
instruments require the measurem ent of m ore than one signal for the calculation of a specific
radiation element, the archived data will consist only of the mean, minimum, maximum and
standard deviation of the radiation element.
When an element requires more than one signal to be measured or the conversion from the
signal to the final value of the element is non-linear, difficulties arise in providing a single true
sample standard deviation for the one-minute mean value. This can be accomplished if the
measurements are stored each second and the calculations done later or the data acquisition
system is capable of calculating the parameter each second.
The m ost com m on radiation observation made in the BSRN that requires multiple signals is
infrared irradiance, where between 2 and 5 measurements are made each second, depending on
instrument type. There are two methods of data handling that provide the exact standard
deviation for the flux and two methods that provide an estimate of the standard deviation if the
standard deviation cannot be calculated.
(1) Observations can be made of each of the required signals once per second and stored.
Using this data, the one minute average can be calculated by applying the appropriate
instrument responsivity to each voltage measurement and the appropriate effects of the
case and dome temperatures. The standard deviation can then be calculated from the
individually calculated flux values. The primary drawback of this method of signal
processing is storage requirement associated with collecting one-second data.
(2) With the increasing computation power of data acquisition equipment, the determination
of the infrared flux can be made following the measurement of the appropriate signals.
This would require the conversion of the instrument thermopile signal into a flux, and
between 1 and 4 thermistor resistance measurements into temperatures and then the
equivalent blackbody fluxes. This m ethod requires the em bedding of the thermopile
responsivity into the data acquisition system. Many scientists are unwilling to include
such information in the acquisition stage of an observation because of the risk of error
and the difficulty of correcting the problem when discovered. To reduce the potential of
this type of error, while maintaining the capability of calculating the standard deviation,
the mean, minimum, maximum and standard deviation of each of the raw signals can be
stored along with calculated infrared irradiance.
Alternatively, given the difficulty associated with observing, storing and calculating the exact
standard deviation of the infrared flux, the standard deviation of the flux can be reasonably
estimated based by the standard deviation of the thermopile signal. This estimate assumes that
over one-minute the temperatures of the case and dome remain nearly constant and therefore do
not affect greatly the overall standard deviation of the flux. This assumption is substantiated by
reference to Figure 8.1 that illustrates that a 5% change in thermistor resistance alters the overall
flux by less than ±1.6 % over an extended temperature range.
The observation of temperature using thermistor technology is illustrative of a non-linear
conversion from resistance to temperature using the Steinhart and Hart equation (see Sec. 9.2.3).
In cases where the one-second data is not stored or the conversion of resistance to temperature
is not accomplished within the data acquisition system each second, the standard deviation of the
temperature should be estimated based on the positive standard deviation
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