Elements 2011

LFG Collection Efficiency: Debunking the Rhetoric

Recent research shows that EPA default values exaggerate landfill-gas fugitive emissions.

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By Amy Van Kolken Banister, Patrick S. Sullivan

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Landfill-gas (LFG) collection efficiency is the amount of LFG that is collected relative to the amount generated by the landfill. Landfill opponents often incorrectly cite an Intergovernmental Panel on Climate Change (IPCC) LFG collection efficiency value of 20%, which represents the low end of lifetime average collection efficiencies for international greenhouse gas (GHG) inventories for landfills (IPCC, 2006). They also suggest that some time after closure, LFG generation could increase if liquids are allowed to infiltrate into the refuse mass resulting in LFG generation rates that are equal to or greater than the peak rate. This assumption is far divorced from fact, and simply not supported by the available data.

Regulators often use assumed collection efficiencies to calculate landfill emissions for regulatory and other purposes. The EPA’s AP-42 document (USEPA, 1997) provides a conservative default collection efficiency value of 75% (from a range of 60% to 85%). The EPA derived this default value from a literature review and compilation of engineering estimates made by various practitioners in the LFG industry, rather than from field test data (Leatherwood, 2002).

Landfill proponents believe that collection efficiencies greater than 75% are commonly achieved, and that the widespread use of a default value prevents sites from demonstrating enhanced collection using available site-specific information. Required use of default values also creates disincentives for owner/operators to achieve higher collection efficiencies.

While a variety of experts, including those involved with development of the IPCC methodologies, have proffered opinions about LFG collection efficiencies based on theoretical analyses, few quantitative estimates of LFG collection efficiency have been developed until quite recently.

Literature Review
The only way to rigorously quantify collection efficiency is to measure collected and fugitive methane emissions from the same landfill area at the same time. While collected methane data are readily available, measures of fugitive emissions are considerably more difficult to obtain and have only been reported for a few landfills. The Solid Waste Industry for Climate Solutions (SWICS, 2009) compiled data on field studies of methane flux where collection efficiency was or could be calculated and presented these in an industry guidance document. The numeric values for collection efficiency proposed by SWICS were adopted by the EPA in its Mandatory GHG Reporting Rule (40 CFR, Part 98, Subpart HH).

As detailed in SWICS (2009), Spokas et al. (2006) summarized intensive field studies of the methane mass balance for nine individual landfill cells at three French landfills with well-defined waste inputs. Collection efficiency was calculated as the ratio of recovered gas to empirically modeled gas generation. Specifically, Spokas et al. used the following equation:

CH4 generated = CH4 emitted
+ CH4 oxidized + CH4 recovered
+ CH4 migrated + ΔCH4 storage

Methane generation was estimated from a gas production model. Emitted methane was measured either by static chambers or by an atmospheric tracer technique. Methane oxidation was measured by a stable isotope technique that provides a conservative estimate of oxidation. Recovered methane was based on direct measurements at each landfill, and methane migration was based on calculations of methane diffusion through liners. Maximum potential methane storage was calculated from an estimate of waste porosity and changes in methane concentration and used as an upper limit of the value required to close a mass balance. For this report, the data were recalculated where collection efficiency was defined as (Equation 1): 

Results are summarized in Table 1. As presented, collection efficiencies for final clay covers were uniformly above 90% while the collection efficiency for the temporary cover was slightly above 50% in the summer but over 90% in the winter. Collection efficiencies were then recalculated to be consistent with other literature, which exclude the oxidation and migration terms that can introduce more uncertainty. The difference between equations 1 and 2 is minor in consideration of the uncertainty of these types of studies. Equation 2 is as follows:

Borjesson, et al. (2007) reported on methane oxidation and gas collection at six Swedish landfills using Fourier-transformed infrared (FTIR) in combination with a tracer. While the emphasis of their study was on methane oxidation, sufficient data were published to calculate collection efficiency as in Equation 2. Data from two of the landfills (Hagby and Visby) were excluded from this review because it was reported that the gas collection system was not working during the test period. Landfill test results are presented in Table 2. All landfills reported were active and only minimal information was reported on the cover type.

Mosher et al., (1999) reported a summary of methane emissions from nine landfills in the Northeastern US. Emissions were measured by both static chambers and a tracer flux technique. Two of the landfills collected LFG, making it possible to compare emissions to collected gas. One of the two landfills was closed and had a geomembrane plus soil cover. A collection efficiency of 90.5% was calculated as in Equation 2. The authors indicate that the gas collected was not measured accurately, which casts some doubt on this value. This collection efficiency is nonetheless likely to be reasonable from two perspectives. First, this landfill had the lowest emissions of the sites studied, and, second, the collection efficiency is consistent with other values in this review. A collection efficiency of 70% was calculated for an active landfill in which part of the landfill was covered with a geomembrane but other parts had daily cover only.

Huitric and Kong (2006) reported collection efficiencies for the Palos Verdes Landfill (PVLF) in Los Angeles County. The PVLF was closed in 1980, has a 5-foot-thick clay cap and an active gas-collection system. LFG emissions were measured using an SEM-500 flame ionization detector (FID) monitor. An “integrated surface methane” (ISM) concentration was measured by surface scans at 3 inches above the surface after dividing the landfill into approximately 1-acre grids. The measured ISM was compared to the ISM that was calculated using the EPA’s Industrial Source Complex (ISC) air dispersion model. The calculated ISM assumes no gas collection, and the source term was based on the volume of collected gas at the PVLF. Collection efficiency was calculated by Equation 3, as follows: 

Where:ISMr is the modeled reduction in surface emission due to collection and ISMe is the measured surface methane concentration due to emissions.

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In this method, emissions from methane oxidation are incorporated into the measured ISM. This calculation assumes that methane concentration is correlated to flux. Calculated collection efficiency of the PVLF system was 94% to 96%. In Huitric et al. (2007), the collection efficiency determined using Equation 3 was supported by the results of a static-flux-chamber study completed at the PVLF under the direction and approval of the California Department of Toxic Substances Control (DTSC). In fact, even higher collection efficiencies were reported for the PVLF when using flux-chamber results, approaching 100%.

Lohila, et al. (2007) reported methane fluxes for a section of a Finnish landfill that included an active disposal area and a sloped area. The active area was covered daily with soil and construction-and-demolition waste rejects, and the sloped area had a cover that included 0.2 to 0.5 meters of compost over 0.5 to 2 meters of diamicton and clay. Three estimates of collection efficiency were reported. First, it was reported that the mean methane flux over seven days was reduced by 79% when the gas collection system was turned on. This measurement was made by using methane concentration data coupled to an eddy covariance method. Another estimate was made by comparing the mean methane emission to the volume of gas collected and assuming that methane production was the sum of emissions and collection. This resulted in an estimate of 69% collection efficiency. Next Page >

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