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Calibrate FO power meters to the limit

Even calibrated FO power meters include uncertainties in their measurements.

Jon Titus, Editorial Director -- Test & Measurement World, 8/1/2002

When someone mentions calibration, engineers probably think of voltage, frequency, and other fundamental electrical measurements. Light measurements may not come to mind unless these engineers work with fiber-optic (FO) test equipment. Like most other measuring instruments, FO instruments require periodic calibration.

A cool measurement technique
Unless you work in a cal lab, though, most likely you won't have to calibrate FO test equipment. Competent cal labs know the procedures and methods that ensure accurate calibrations take place, but by understanding the limits that physics imposes on FO measurements, you'll better appreciate the limits of measurements made by FO power meters—perhaps the most widely used type of FO instrument (Figure 1).

Figure 1. A fiber-optic power meter, such as the Anritsu MT9810A, provides a sensor head and separate instrumentation. This instrument uses a thermoelectric sensor to convert the light it receives from a fiber-optic cable or a laser beam to an electrical quantity. Courtesy of Anritsu.
An FO power meter serves two purposes: First, it can measure the actual or "absolute" power applied to it, and second, it can measure relative power, or the difference between two power levels. So, as an FO power-meter user, you need to know how well a meter makes measurements at one power setting and across a range of power levels. Manufacturers provide data sheets with that information for each model, but the results of a calibration tell you exactly how well your FO power meter will perform.

The standard used to define optical power exists as a piece of laboratory equipment within a national technical laboratory (see, "A cool measurement technique," p. 12). These labs include the National Institute of Standards and Technology (NIST) in the US, the National Physical Laboratory (NPL) in the UK, and the Physikalisch-Technische Bundesanstalt (PTB) in Germany. NIST, for example, can perform calibrations at 670, 780, 850, 980, 1300, and 1550 nm across power ranges of 10 to 200 µW. Typically, the uncertainties of these measurements range from 0.5% to 1.25% (Ref. 1).

Figure 2. A calibration chain leads from a standard maintained at a national lab down to commercial cal labs and, finally, to a user’s instrument.
For the most part, you don't ask these national labs to calibrate bench- or field-test equipment that gets used daily. Instead, you work with an in-house or external cal lab that has provided NIST (or NPL or PTB) with a very accurate FO power meter that NIST calibrated against the physical standard. The accurate FO power meter then serves as a "transfer standard." The cal lab uses the transfer standard to calibrate its own primary standard—usually another power meter—that it uses to calibrate submitted instruments. Periodically, the cal lab has NIST recalibrate its transfer standard. Figure 2 shows the calibration "chain" that links a national standards lab with manufactured products that require accurate measurements of optical power.

Measurements include uncertainties

Remember, no matter how well NIST calibrates a transfer standard, its measurements always include uncertainty. As any standard measurement gets "transferred" down the calibration chain, these uncertainties increase, because each of the instruments in the chain contributes its own uncertainty. The calculation of overall uncertainty involves computing the root of the sum of the squares of individual uncertainties (Ref. 2). You won't need to calculate these uncertainties, but you must know they exist and how they affect the measurements produced by FO power meters.

So, an end user who receives a calibrated FO power meter may find the instrument has an uncertainty of anywhere from 1% (0.04 dB) to 2% (0.09 dB), or even more. As a general rule, you can make good lab and production-line measurements with FO power meters that have an uncertainty of 2% or less. In most cases, power meters used for field testing don't need such a low uncertainty. (Uncertainties noted in this article refer to those with a confidence limit of 95%.)

Information provided by Fotec (Medford, MA) shows how uncertainties can increase to ±5% along the calibration chain from the physical NIST standard to a final product (Table 1). Comparisons of readings from two such end products could vary by as much as 10% because one product could read 5% high, and the other could read 5% low. In practice, though, readings don't show such large disparities, because differences tend to average out to smaller values when you make several measurements (Ref. 3).

Uncertainty depends on the application

Keep in mind that power-meter manufacturers and cal labs cannot control how you use specific equipment. Thus, the uncertainties they specify only relate to the instrument and not to its use in a specific test system. Accessories such as cables and connectors also can contribute to uncertainties. Single-mode fiber (preferred for telecom applications) has a diameter of about 9 µm, so to make good, reproducible measurements, you must ensure that the tiny fiber properly aligns with the detector in the power meter. Simply removing the connector from a power meter, repositioning the fiber, and reconnecting the fiber can change the power reading by 5% (0.2 dB).

Dirty connectors and fiber ends also contribute to uncertainties. If you plan to establish an FO measurement system, use well-characterized "golden" or measurement-quality jumper cables. Also, reducing the movement of fibers in a test setup will reduce any mechanical contributions to uncertainty. Maintaining a constant temperature and relative humidity during testing will help maintain uncertainties at reasonable levels as well.

An absolute-power measurement provides information about the power of one optical signal at one power level. But almost all users want to make accurate power measurements over the range an instrument provides, and they want to compare power levels from different sources. Those types of measurements require a linear response to power. Of course, the linearity measurements come with their own uncertainties (Table 2). The uncertainties increase at lower power levels due to the difficulties inherent in accurately measuring small quantities of light. The electrical characteristics of a power meter may contribute to the uncertainties, but for the most part, instrument suppliers have minimized these effects and provide instruments with good linearity characteristics.

A common power-linearity calibration technique involves using two light sources, usually lasers, and as strange as it may seem, neither of these sources must produce a calibrated power output. The laser sources must provide a stable output, though. In a typical calibration setup, as shown in Figure 3a, a technician first sets one laser to provide an arbitrary power level to the meter. Then, he or she removes the optical signal and substitutes the signal from a second source. By adjusting the output of the second source until it equals the power output from the first source, as indicated by the meter, the technician ends up with two sources of equal power. 

Figure 3. a) A linearity calibration uses two adjustable light sources that produce equal outputs. One signal produces a reference power, and combining the signals produces 3-dB (2X) steps that provide the next reference points for the calibration. b) You also can use one light source and a splitter.

Combining the two equal-power light sources in an FO coupler should produce a new reading 3 dB (2x) higher than the reading from each individual source. If the reading from the combined light sources does not equal twice the value of an individual source, the technician can adjust the power meter accordingly to achieve the two-fold power reading. The technician can continue to increase the power in 3-dB increments to calibrate the entire power range—within the uncertainty of the meter. A similar technique differs only in that one light source and a splitter or coupler produce the two light signals (Figure 3b).

So far, the absolute and relative calibrations have taken place at a single wavelength. Although semiconductor detectors exhibit a nonlinear response across FO wavelength bands, manufacturers have characterized their performance. Thus, power-meter manufacturers can apply a correction factor to adjust power readings at wavelengths not checked during a routine calibration.

If need be, you can have a lab perform a calibration at the 850-, 1300-, and 1550-nm wavelengths commonly used for FO communications. The cal lab also can calibrate a power meter at other wavelengths. Such a calibration uses a white-light source and a monochromator to produce light at the required span of wavelengths. This type of monochromator setup presents its own set of problems, such as low optical power levels (the narrower the spectral range, the lower the power), power instability over long calibration times, and the need to use external optics (Ref. 4).

By knowing and properly applying the uncertainty values determined during calibration, you can ensure FO power meters provide meaningful measurements, and you can properly interpret the results. Although FO power meters may provide many digits on their displays, you have to take into account uncertainties to arrive at a span or range of values in which the actual value should exist. In most cases, you can't take all the meter's digits at face value.

TABLE 1. Sources of uncertainty in a calibration chain for a typical instrument
CALIBRATION STANDARDUNCERTAINTY (±%)TOTAL UNCERTAINTY (±%)UNCERTAINTY CAUSES
Primary (ECPR)1 (absolute)1ECPR
Transfer1 (transfer)2Transfer coupling, instrument error*
Working1 (transfer)3Transfer coupling,instrument error*
Product1 (transfer)4Transfer coupling, instrument error*
Manufacturer's specification: ±5% total uncertainty
*Note: Other causes of uncertainty include fiber coupling, fiber movement, environmental changes, detector sensitivity, spectral width, and source wavelength.
Courtesy of Fotec.

TABLE 2. Typical uncertainty for power-level calibration
OPTICAL POWER (DBM)CALIBRATION UNCERTAINTY (%)
10±1.2
0±1.2
–10±1.8
–20±3.8
–30±3.8
–40±3.8
–50±3.8
–60±4.8
95% confidence limit.
Courtesy of Anritsu.

References
  1. "Optical Radiation Measurements," NIST, Boulder, CO. ts.nist.gov/ts/htdocs/230/233/calibrations/optical-rad/cal.op.htm .
  2. Souiki, Farida, "Calibration of Optical Power Meters," Exfo, Vanier, QC, Canada, July 2001. documents.exfo.com/appnotes/anote015-ang.pdf .
  3. "FO Calibration Uncertainty," Fotec, Medford, MA.
  4. Gerster, Andreas, "Units, Traceability, and Calibration of Optical Instruments," Hewlett Packard Journal, August 1998. pp. 17–29.

 


For more information

Faison, Douglas C. and Carroll S. Brickenkamp, eds., "Calibration Laboratories, Technical Guide for Optical Radiation Measurements," NIST Handbook 150-2E, National Voluntary Laboratory Accreditation Program, NIST, Washington, DC, August 2001. ts.nist.gov/ts/htdocs/210/214/docs/hnbk-150-2e.pdf .

IEC 61315 (1995-04)/Calibration of fibre optic power meters, IEC, Geneva, Switzerland. www.iec.ch.

Quintero, Julio C, "Power Meter Calibration at EXFO," Exfo, Vanier, QC, Canada, September 2001. documents.exfo.com/appnotes/tnote017-ang.pdf .


Author Information
Jon Titus has written real-time software and designed embedded systems and computer/instrument interfaces. He worked in electronics for 10 years and spent nine years at EDN magazine prior to joining T&MW in 1993. He has a BS from WPI, an MS from RPI, and a PhD from VPI.

 

A cool measurement technique

The measurement of power uses the unit of watts, and in the meter-kilogram-second (mks) basic units, 1 W = (1 m/s)(1 kg m/s2). Thus, to accurately measure optical power, some relationship must equate mechanical and optical power. National labs such as NIST use a calorimetric method to relate the two. The measurement technique uses an electrically calibrated pyroelectric radiometer (ECPR), which works with high-power optical sources. A simplified diagram of the ECPR (see figure) shows a closed-loop isothermal system that uses an electric heater and a Peltier-device cooler. The system keeps an optical absorber at a constant temperature. 

Incident light raises the temperature of a blackbody absorber, which a closed-loop controller forces back to a preset temperature. The decrease in the current needed to maintain the temperature relates to the power of the absorbed light.

When a beam of laser light hits the absorber, it raises the absorber's temperature. To maintain the original temperature, the control loop reduces the current applied to the electric heater. The decrease in current passing through the heater corresponds to the absorbed optical power.

An ECPR can use black paint, nickel phosphide, gold black (a very porous surface of gold), or other broad-spectrum optical absorbers to "capture" incident light. But the instrument cannot perfectly measure the power of the light in the laser beam, because no material absorbs 100% of the incident radiation. Also, the instrument's heat-transfer characteristics aren't perfect, and some heat radiates from wires and components.

Most cal labs don't require an ECPR but instead rely on accurately calibrated optical power meters as their transfer and primary standards. The transfer standards may employ a cooled semiconductor detector. A few cal labs, however, may rely on a calibrated radiometer as their transfer standard, but it's simpler than a complete ECPR.

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