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© 2013 PosterPresentations.com 2117 Fourth Street , Unit C Berkeley CA 94710 [email protected]
According to the Agriculture Department’s National
Agricultural Statistics Service, there were 69,100
hog operations in 2011 (USDA, 2012). Many crop
farmers rely heavily on the manure that is produced
by these operations as fertilizer. Although there has
been no change in the number of hog operations
since 2010, there is still a concern for the gas
emissions that are being released from the manure
that is being applied to post-harvest soil. This study
will be conducted to measure the amount of GHG
emission from land-applied swine manure in two
studies. One study was conducted in the fall of
2012 (October/November) and the second will
begin in the spring of 2013 (April). The National
Pork Board (NPB) is funding this study and the final
report will be used as a basis for manuscripts for
peer-review.
INTRODUCTION
Assessment of greenhouse gas (GHG) emissions
from land-applied swine manure is needed for
improved process-based modeling of nitrogen and
carbon cycle in animal – crop production systems.
In this research, we developed novel method for
measurement and estimation of greenhouse gas
(CO2, CH4 and N2O) flux (mass/area/time) of land-
applied swine manure. New method is based on
gas emissions collection with static flux chambers
(surface coverage area of 0.134 meters2 and a
head space volume of 6.98 L) and gas analysis
with a GC-FID-ECD. New method is also
applicable to measure fluxes of GHGs from area
sources involving crops and soils, agricultural
waste management, municipal and industrial
waste. New method was used at the Ag 450 Farm
Iowa State University (41.98N, 93.65W) from
October 24, 2012 through December 14, 2012 to
assess GHG emission from land-applied swine
manure on crop land. Gas samples were collected
daily from four static flux chambers. Gas method
detection limits were 1.99 ppm, 170 ppb, and 20.7
ppb for CO2, CH4 and N2O, respectively. Measured
gas concentrations were used to estimate flux
using four different models, i.e., (1) linear
regression, (2) non-linear regression, (3) non-
equilibrium, and (4) revised Hutchinson & Mosier
(HMR). Sixteen days of baseline measurements
(before manure application) were followed by
manure application with deep injection (at 41.2
m3/ha), and thirty seven days of measurements
after manure application.
ABSTRACT
RESULTS
MATERIALS & METHODS CONCLUSIONS
GHG flux estimates are within the range of values
reported in literature for similar studies. It is
noteworthy, that very few studies exist that report
GHG flux from ‘real’ fields like this study. Most of
the reports are based on research plots.
The temperature or the moisture did not have a
strong correlation with the fluxes observed during
the pre-application sampling. Strongest correlations
were found between gases and also between CO2
and environmental parameters. It was observed
that after the manure application with the
temperature dropping low that was followed by a
warm up – the was a significant increase in flux
with the warm up suggesting that gas was building
up in the frozen soil and was then be released
quickly when the ground unfroze.
FUTURE PLANS
The developed greenhouse gas emissions
procedure will be put in to place at the Ag 450 farm
for the Spring 2013 swine manure application (late
March – early May 2013).
Final report including Spring 2013 measurements
will be completed before June 30, 2013.
ACKNOWLEDGEMENT
Appreciation is expressed to National Pork Board
for funding of this experiment.
Kelsey Bruning1, Jacek A. Koziel2, Devin Maurer2, Tanner Lewis2, William Salas3
Greenhouse gas emissions from land applied swine manure:
development of method based on static flux chambers
Side View
Bottom View
Chamber Cover Chamber Anchor
Reflective Insulation
Sampling Port
Vent Tube
Clamping Tab
Thermocouple Port Seal
Handle
Teflon Tubing Sampling Holes
21”
13” 11.5”
19.5”
2.5” 2”
Thermocouple Port
Figure 1: Schematic of static chamber for GHG
sampling
Figure 2: Static Chamber, underside cover and
chamber anchor
Figure 3: Gas sample collection from
static chamber
-10
0
10
20
30
40
50
60
1 4 7
10
13
16
18
21
24
27
30
33
36
39
42
45
48
51
54
57
Time (d)
Flu
x (
g/h
a/d
)
SnowManure
Application
Chisel
Plowed
-500
9500
19500
29500
39500
49500
59500
69500
1 4 7
10
13
16
18
21
24
27
30
33
36
39
42
45
48
51
54
57
Time (d)
Flu
x (
g/h
a/d
)
SnowManure
Application
Chisel
Plowed
-10
90
190
290
390
490
1 4 7
10
13
16
18
21
24
27
30
33
36
39
42
45
48
51
54
57
Time (d)
Flu
x (
g/h
a/d
)
SnowManure
Application
Chisel
Plowed
Figure 6: Average Daily Flux Calculated of the four
Models for Methane, Net Flux Mean = 1.50 +/- 2.58
g/ha/d, Cumulative Net Flux = 55.5 +/- 95.5 g/ha/d
Figure 7: Average Daily Flux Calculated of the
four Models for Carbon Dioxide, Net Flux Mean
= 13,400 +/- 12,300 g/ha/d, Cumulative Net Flux
= 494,000 +/- 456,000 g/ha/d
Figure 8: Average Daily Flux Calculated of the
four Models for Nitrous Oxide, Net Flux Mean =
94.3 +/- 81.0 g/ha/d, Cumulative Net Flux =
3,490 +/- 3,000 g/ha/d
Figure 4: Vial cleaning system, vials purged
with helium and evacuated for seven cycles
before field sampling
Figure 5: GC-FID-ECD
Flux Estimation Models
Linear Regression Model
Microsoft Excel linear regression was
used to determine the flux of each gas
by taking the slope of the linear
regression line (µL gas L-1 h-1) (Eq. 1),
multiplying it by the chamber volume (L)
and dividing by the chamber surface
area (m2) resulting in flux (µL gas m-2 h-
1) (Eq. 2).
𝐶 𝑡 = 𝑆𝑡 + 𝑏 𝐸𝑞. 1
Where: C(t) is concentration (µL gas L-1)
t is time (h)
S and b are best fit coefficients . with S being the slope
𝐽 =𝑆𝑉
𝐴 𝐸𝑞. 2
Where: J is Flux (µL gas m-2 h-1)
S is slope (µL gas L-1 h-1)
V is chamber volume (L)
A is chamber surface area (m2)
First Order Linear Regression Model
For the first order linear regression
model the same was done as the linear
regression model but only on time 0 and
0.25 h data points (Eq. 3).
𝐽 =
𝐶𝑡 0.25 − 𝐶𝑡 0𝑡0.25 − 𝑡0
𝑉
𝐴 𝐸𝑞. 3
Where: J is Flux (µL gas m-2 h-1)
Ct0.25 is target gas
concentration (µL gas L-1) at
time 0.25 h
Ct0 is the target gas
concentration (µL gas L-1) at
time 0 h
t is time (h)
V is chamber volume (L)
A is chamber surface area (m2)
HMR Model
The HMR model calculations were done
using the HMR package in R statistical
software. The HMR model uses non
linear regression (Eq. 4) or linear
regression (Eq. 1) to best fit the data
and outputs the slope of the regression
line at t0 (µL gas L-1 h-1), the chamber
volume and chamber surface area may
also be plugged in to the program to
output flux (µL gas m-2 h-1), this was not
done in this study, the calculation from
µL gas L-1 h-1 to µL gas m-2 h-1 was done
outside of R to minimize unit confusion
(Eq. 2).
𝐶 𝑡 = 𝑎 + 𝑏 1 − 𝑒𝑐𝑡 𝐸𝑞. 4
Where: C(t) is concentration (µL gas L-1)
t is time (h)
a, b and c are best fit
coefficients
Hyperbolic Regression Model
The hyperbolic regression calculations
were done using Sigma Plot software to
best fit data to a hyperbolic function (Eq.
5), data was shifted on the y axis to
force the data to start at 0,0 by
subtracting concentrations by t0
concentration (Eq. 6). The resulting
derivative at t0 (Eq. 7) of the best fit
hyperbolic function was the slope of the
line at t0 (µL gas L-1 h-1), which can be
used as HMR calculations to determine
µL gas m-2 h-1 using known volume and
surface area of static chambers (Eq. 2).
𝐶 𝑡 =𝑎𝑡
𝑏 + 𝑡 𝐸𝑞. 5
𝐶 = 𝐶𝑡 − 𝐶0 𝐸𝑞. 6
𝑆 =𝑎𝑏
𝑏2 𝐸𝑞. 7
Where: C(t) is concentration (µL gas L-1)
t is time (h)
a and b are best fit coefficients
S is the slope (µL gas L-1 h-1) at
t0
1Iowa State University, Department of Civil,
Construction and Environmental Engineering 2Iowa State University, Department of Agricultural and
Biosystems Engineering 3Applied GeoSolutions
LITERATURE CITED
United States Department of Agriculture (USDA).
February 2012. Farms, Land in Farms, and
Livestock Operations. ISSN:1930-7128.