Wiki source code of CNR4_CalculationNotes
Last modified by Michael Sibayan on 2022/05/03 16:48
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| author | version | line-number | content |
|---|---|---|---|
| 1 | |Sensor Code:|CNR4 | ||
| 2 | |Sensor:|CNR4 from Kipp-Zonen (sold by Campbell Scientific) | ||
| 3 | |Measurement:|Global and reflected radiation intensity | ||
| 4 | |||
| 5 | |Output 1:|Volts||Range 1:|0 to 0.015 | ||
| 6 | |Output 2:|Volts||Range 2:|0 to 0.015 | ||
| 7 | |Output 3:|Volts||Range 3:|-0.005 to 0.005 | ||
| 8 | |Output 4:|Volts||Range 4:|-0.005 to 0.005 | ||
| 9 | |Output 5:|Resistance||Range 5:|80 to 130 | ||
| 10 | |Output 6:|Incoming shortwave intensity (Watts/m^2) = {{formula fontSize="SMALL"}}\frac{Output1}{ka}*1000000{{/formula}}||Range 6:|0 to 1000 | ||
| 11 | |Output 7:|Outgoing shortwave Intensity (Watts/m^2) = {{formula fontSize="SMALL"}}\frac{Output2}{kb}*1000000{{/formula}}||Range 7:|0 to 400 | ||
| 12 | |Output 8:|Temperature (K) = {{formula fontSize="SMALL"}}\frac{-a+\sqrt{a^2-4b(1-\frac{Output5}{Ro})}}{2b}+273.15{{/formula}}||Range 8:|220 to 335 | ||
| 13 | |Output 9:|Incoming long wave intensity (Watts/m^2) = {{formula fontSize="SMALL"}}\frac{Output3}{kc}*1000000 + (5.67 * 10^{-8} * output8^4){{/formula}} ||Range 9:|-150 to 0 | ||
| 14 | |Output 10:|Outgoing long wave intensity (Watts/m^2) = {{formula fontSize="SMALL"}}\frac{Output4}{kc}*1000000 + (5.67 * 10^{-8} * output8^4){{/formula}} ||Range 10:|-25 to 25 | ||
| 15 | |||
| 16 | ka, kb, kc, and kd are the four calibration coefficients assumed to be in microvolts per W/m^2 | ||
| 17 | |||
| 18 | Pt-100 RTD has a temperature relation approximated by theCallendar-Van Dusen equation. A =3.908x10^-3; B = -5.8019*10^-7; C = -4.2735*10^-12; Ro = 100; for the DIN standard RTD used in the CNR4. | ||
| 19 | Temperature formula is only valid for T > 272.15 (K) | ||
| 20 | A numeric approximation is used for T < 272.15 (K) | ||
| 21 | |||
| 22 | {{velocity}} | ||
| 23 | #if ($hasAdmin) | ||
| 24 | [[go to page>>$doc.getFullName()]] | ||
| 25 | #end | ||
| 26 | {{/velocity}} |