CHARACTERISTICS OF ROTARY METER PERFORMANCE Kevin Beaver GE Oil & Gas Meters and Instruments Port Northwest Dr.

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CHARACTERISTICS OF ROTARY METER PERFORMANCE Kevin Beaver GE Oil & Gas Meters and Instruments 16240 Port Northwest Dr. Houston, TX 77041 This paper highlights several rotary meter performance characteristics. These characteristics profile a rotary meter s capabilities in a wide array of applications from production to transmission, and distribution. Most of the characteristics have minimum standards adopted by agencies like AGA or ASTM. I will identify these standards, and incorporate them-where applicable-into my paper. In discussing these characteristics, I hope to give the reader a better understanding of the capabilities of rotary meters, and how the gas industry assesses these characteristics. Here are the performance characteristics I will discuss: Rangeability Start Rate Stop Rate Stating & Running Differential Accuracy 7M 67:1 115:1 1321:1 11M 124:1 227:1 2821:1 16M 116:1 223:1 5000:1 If you have the characteristic accuracy curve for a rotary meter you can plot the point on the curve where accuracy reaches a ± 1% or ± 2% point. Since most manufacturers publish curves you have another method of calculating rangeability. Take a look at the following 5M175 accuracy curve: RANGEABILITY The most frequently used performance standard for a rotary meter is rangeability. Rangeability is a meter s maximum rated capacity-in CFH-divided by its minimum capacity. Minimum capacity is usually the flow where the meter s accuracy drops below a ± one-percent accuracy band. For example, you d calculate the rangeability of a 5M175 as follows: Maximum rated capacity of a 5M: 5,000 CFH Capacity of 5M at minus 1% accuracy: 41.66 5M175 Rangeability: 120:1 Your rotary meter vendor can supply rangeability information for all the rotaries that you purchase. Typically gas distribution companies focus on rangeability at a ± one-percent accuracy band. You will see published data for ± two-percent, and the meter s operational range. You calculate operational rangeability by dividing the meter s maximum flow rate by its start rate. I ll discuss start rates in the next section of this paper. Here s a table summarizing rangeability values from a large rotary meter vendor: Meter Size Rangeability: ±One Percent Rangeability: ±Two Percent Operational Rangeability 8C 26:1 46:1 286:1 11C 31:1 58:1 478:1 15C 40:1 78:1 789:1 2M 68:1 126:1 1053:1 3M 76:1 139:1 1429:1 5M 120:1 215:1 4167:1 If you plot the point where the accuracy curve crosses the 99% threshold, you will see that the corresponding flow is a little less than one percent. This method won t enable you to derive the exact rangeability value, however it will enable you to estimate rangeability if you don t have the suppliers exact values. START RATES A rotary meter s start rate is simply the flow rate at which the impellers start-and continue-rotating. The start flow rate does not approximate a specific accuracy value. However, most rotary meters register 70 to 90 percent accuracy at the start rate. The specific accuracy value at starting flow will vary by manufacturer and meter size. The American Gas Association adopted a minimum-starting rate for rotary meters. You can find this standard in ANSI report number B109.3. This report details rotary meter construction standards, and acceptable performance levels. Regarding start rates, ANSI B109.3 specifies that each size starts-and continues to run-at less than or equal to 0.5

percent of rated capacity. Here s a table that highlights typical start rates and the minimum acceptable ANSI B109.3 standard:

METER SIZE START RATE IN CFH MINIMUM ANSI STD IN CFH 8C 2.8 4 11C 2.3 5.5 15C 1.9 75. 2M 1.9 10 3M 2.1 15 5M 1.2 25 7M 5.3 35 11M 3.9 55 16M 3.2 80 Calculating start rates requires some precision measurement equipment. Typically you ll need a test setup that includes the following equipment: Laminar Flow Element: for measurement of the flow rate Liquid Manometer: for readout of the flow rate Rheostat: for flow rate adjustment Cadillac Blower: for air flow Barometer & thermometer: for pressure & temperature readings Stopwatch: for assessment of test duration Couplings & Flanges: for meter connections In a typical start flow rate test set-up you pull air through the meter and laminar flow element with a blower. You then set the flow rate-with the rheostat-to the point where the meter impellers begin rotating. Next you continue adjusting the rheostat until you reach the minimum flow in which the impellers turn for two minutes. To assure test accuracy you should run the start test procedure 6 to 10 times. Then average these results for your final start flow. To derive the actual start flow rate you note the differential pressure at each start flow. Calculate the average differential. Plot this average on the calibration curve supplied with your flow element. From this plot you can derive the corresponding flow rate. Finally, you ll integrate pressure and temperature factors into your final calculation. Your flow element includes a chart for pressure and temperature correction factors. This procedure is the framework for an accurate assessment of starting flow rate. It s also the framework for an assessment of the stop rate I ll discuss in the next section. STOP RATE A rotary meter s stop rate is the flow rate where the impellers do not rotate. An examination of the following diagram illustrates this performance characteristic: This diagram depicts the pockets of gas trapped between the meter impeller and cylinder. During each impeller rotation, the rotary meter traps four pockets of gas. There s a small gap between the impeller edge and cylinder. This gap, typically in thousands of an inch, varies by meter size. At the rotary meter s stop rate, gas flows through this gap unmeasured. You assess the stop flow rate in a similar manner in which you assessed the start flow rate. One step in the start rate test procedure, not mentioned in the previous section, requires a determination of the flow where impellers do not rotate. Most rotary meter vendors publish this data. It s very useful in judging the rotary s overall performance capabilities. Here s the stop rate data published by one major rotary meter vendor: METER SIZE STOP RATE IN CFH 8C 2.0 11C 1.7 15C 1.6 2M 1.1 3M 1.8 5M 0.8 7M 3.4 11M 3.2 16M 1.9

The difference between the start and stop rate for a specific size is due to test parameters. Remember the start rate flow is sustained for two minutes. Flows between the published start and stop rates do not meet the two minute duration criteria. The next performance criteria I ll discuss concerns pressure drop across the meter. STARTING & RUNNING DIFFERENTIAL Differential pressure measurements are an important component of rotary meter performance assessment. A rotary meter s differential characteristics reflect an array of performance capabilities. I ll group these capabilities as minimum standards and as an indication of changes in meter accuracy. First let s examine the ANSI differential standards. The ANSI B109.3 standard requires a minimum starting differential, and the publication of running differential values. This standard mandates the documentation of the differential at starting flow. Moreover, the starting differential shall not exceed 0.10inch water column when tested with air at atmospheric conditions. The following table shows one manufacturer s compliance with this part of the ANSI B109.3 standard: METER SIZE AVG START P AVG RUNNING P* AIR GAS (0.6SP) AIR GAS (0.6SP) 8C.01.006.346.208 11C.005.003.459.275 15C.014.008.590.354 2M.006.004.639.383 3M.008.005.828.497 5M.005.003.946.568 7M.013.008 1.270.762 11M.007.004 1.387.832 16M.009.005 1.641.985 * Differential at 100% flow rate Running differential is important at many different flow rates other than full capacity. Since producers and LDCs use differential testing for maintenance purposes, we need data at all of a meter s operating flows. If you develop a differential curve at least three flow rates upon initial installation, you can use differential testing to determine if a meter s accuracy has changed from the last test. Therefore, having the manufacturer s curve if operating pressure is below 15 PSIG or your own curves for elevated pressures are important. The curves show that differential pressure changes as flow or pressure increases, and as internal resistance builds due to dirt or foreign materials. Another important issue concerning rotary meter differentials is their performance in low-pressure systems. The running differential data shown in the previous table is at each meter s maximum flow rate. As the values in the gas column show, each meter size does not have pressure drops high enough to cause problems in the low-pressure systems found in urban areas. ACCURACY In the concluding section of this paper I ll discuss rotary meter accuracy from two perspectives. First, I ll profile the B109.3 accuracy standard. Secondly, I ll discuss overall rotary meter accuracy. Overall rotary accuracy incorporates many of the operating characteristics rangeability, start/stop rates I ve discussed in this paper. The ANSI B109.3 standard mandates that rotary meters initial accuracy, at 10 to 100 percent of flow, be 100 ± 1 percent. Additionally B109.3 requires manufacturers to perform accelerated life tests on each meter size. The manufacturer must operate the meter at 100 percent of flow for 4,000 hours. After this accelerated life test the sustained accuracy must be with the same tolerance (100 ± 1 percent at 10 to 100 percent of capacity). The following table highlights one vendor s initial and sustained accuracy test results: METER SIZE INITIAL ACCURACY SUSTAINED ACCURACY 10% 100% 10% 100% 8C 99.33 100.09 99.61 100.25 11C 99.43 100.11 99.65 100.08 15C 99.55 100.13 99.55 100.22 2M 99.60 100.04 99.65 100.2 3M 100.10 100.34 99.97 100.22 5M 100.21 100.54 100.15 100.54 7M 100.30 100.45 100.27 100.59 11M 100.04 100.36 100.00 100.50 16M 100.24 100.60 100.21 100.74 Now I d like to tie together the characteristics I ve discussed in this paper. Real world applications subject rotaries to varying periods of start flows, stop flows, and maximum flow-rates. How do today s meters perform in widely varying flow conditions? By calculating overall accuracy you can answer this question. Since manufacturers publish characteristic accuracy curves you can calculate the hour by hour or day by day accuracy of a rotary meter. The following examples utilize performance characteristics of new meters. You can temper the results with in-service performance data if your company tracks as-found accuracy tests. Let s take a look at two examples. My first theoretical example is a fast food restaurant load with a 15C175 rotary meter and a 10 PSIG delivery pressure. I ll profile the overall rotary meter accuracy for a twenty-four hour period. Since the rotary meter manufacturer publishes start/stop data, and characteristic accuracy data for the meter s full operating range, we can derive the accuracy over this twenty-four hour period. Here s a

summary of the flows, time variables, and accuracy s for this example:

Flow rate (CFH) 24 HOUR OVERALL ACCURACY FOR 15C175 FAST FOOD LOAD STD Flow Hours ACT Accuracy Measured Rate (H) Volume (%) VOL (SCF) (SCFH) (SCF) 800 1325 4 5301 100.18 5310 250 414 4 1656 99.98 1656 100 166 3 497 99.55 495 35 58 5 290 98.33 285 1 2 8 13 0.00 0 controlled), and better business process (quality inspectors to statistical process control) have paved the way to improved rotary meter performance characteristics. The future holds many more improvements as manufacturers continue researching technological changes. Total Measured Volume: 7746 (SCF) Total Actual Volume: 7757 (SCF) OVERALL ACCURACY: 99.8573 % In determining overall accuracy I used the 15C s published accuracy from the accuracy curve and B109.3 performance summary for each of the five flow and duration conditions. With this information I calculated measured volume (column six). Overall accuracy is simply total measured volume divided by total actual volume. This approach can help you determine overall accuracy for many different applications. Let s take a look at a different theoretical load. In this example I ll determine overall accuracy for a one year time period: Flow rate (CFH) 365 DAY OVERALL ACCURACY FOR 3M175 OFFICE BUILDING LOAD STD Flow Hours ACT Accuracy Measured Rate (H) Volume (%) VOL (SCF) (SCFH) (SCF) 1 1 115 3073 0.00 0 2 2 60 3207 0.00 0 4 4 30 3207 82.51 2646 10 11 30 8016 90.44 7250 20 22 30 16033 97.60 15647 200 223 30 160326 99.85 160079 400 445 20 213768 100.06 213904 1500 1670 15 60122 100.23 602629 2000 2227 20 1068839 100.26 1071619 3000 3340 15 1202444 100.32 1206251 Total Measured Volume: 3,280,025 (SCF) Total Actual Volume: 3,280,134 (SCF) OVERALL ACCURACY: 99.9966 % Using new meter accuracy data we can easily calculate overall rotary meter accuracy. Overall accuracy incorporates all the rotaries performance characteristics from start rate flow rates through 100 percent capacity. This approach to accuracy assessment provides a good starting point in determining the viability of a rotary in your measurement applications. Compare overall accuracy with historical performance information, and you ll get a clear picture of what the rotary can do. During the last thirty years rotary meter manufacturers have made great strides in improving all performance characteristics. New materials (cast iron to aluminum), better machine tools (manually operated to computer