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Supplementary Information
for:
Impact of Seasonal Changes in Stream Metabolism on Nitrate Concentrations in an Urban
Stream
Sarah H. Ledford1*, Laura K. Lautz2, Philippe G. Vidon3, and John C. Stella3
1Department of Earth and Environmental Science, Temple University, 1301 N. 13th St.,
Philadelphia, PA 19122
2Department of Earth Sciences, Syracuse University, 333 Heroy Geology Laboratory, Syracuse,
NY 13244
3Department of Forest and Natural Resources Management, State University of New York
Environmental Science and Forestry, 1 Forestry Dr., Syracuse, NY 13210
* Corresponding Author: [email protected], (215) 204-7171
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Supplementary Information
Background nitrate and bromide concentrations observed at each site were subtracted
from concentrations observed during the tests to correct for background. Corrected nitrate
concentrations were then normalized to the conservative tracer concentrations, either RWT or
Br-. The natural log of normalized nitrate concentrations (CN) were plotted against distance, and
the longitudinal uptake rate was calculated as described by the Stream Solute Workshop (1990)
and Webster and Valett (2006):
Eq. 1: ln(CN)=ln(CN0)-kwx
where kw is the uptake rate (m-1). Uptake length (Sw) is the inverse of the uptake rate (in m)
(Stream Solute Workshop 1990):
Sw=1/kw
This method does not test if the uptake length is significant when considering analytical
instrument error, so we created a Matlab code to run Monte Carlo simulations of our injections
for 1,000 iterations. For each injection experiment, a random number generator was used to
select a normalized non-conservative tracer concentration from a normal distribution with a
mean equal to the measured concentration and a standard deviation equal to the instrument error.
The same process was replicated for the conservative tracer, and the ratios of each gave us a
range of CN values (Figures S1 and S2, second column). These CN values were then used to
calculate a distribution of slopes (kw, Figures S1 and S2, first column). A t-test was completed
(=0.05) to test if the distribution of slopes (kw) came from a population with a mean less than
zero, and thus a mean uptake length greater than zero. One injection (Oct. 10, 2013) failed to
reject the null hypothesis, and thus did not have a population of slopes with a mean that was
significantly less than zero, and it was removed from further analysis. The other four injections
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came from populations with negative slopes, and thus we considered their uptake lengths to be
significant and continued to use them in our analysis.
For sites where Monte Carlo analysis indicated significant uptake lengths, further uptake
characteristics were calculated (Table 1). The uptake velocity (vf) was calculated to look at the
uptake efficiency relative to nitrate availability and can be thought of as the downward velocity
at which nitrate is removed from the water column into the benthos (Mullholland et al 2008;
Stream Solute Workshop 1990). Hall et al (2009) show the calculation (in mm min-1) as:
Eq. 2: vf = Q/(Sw*w)
where Q is the average discharge (mm3 min-1) and w is the average wetted width of the stream
channel (in mm) and Sw is in mm (Stream Solute Workshop 1990). The uptake velocity
normalizes to stream size, allowing for inter-site comparison (Arango et al 2008). The areal rate
of uptake (U), or the mass of nitrate removed from the stream per unit of streambed per time (mg
m-2 d-1), was calculated as:
Eq. 3: U = vf*[NO3-]
where [NO3-] is the average nitrate concentration along the reach before the injection in mg m-3
and vf is the uptake velocity in m d-1 (Hall et al 2009; Stream Solute Workshop 1990). This can
also be thought of as the areal flux of nutrients into the streambed; U reflects the balance
between permanent removal (denitrification), temporary storage (assimilatory uptake), and
nitrification of NH4+ in the water column (Arango et al 2008). Turnover time (kc
-1) is the average
time a nitrate ion spends being transported in the water column before being removed and was
calculated as
Eq. 4: kc-1 = Sw/u
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where u is the average water velocity in m min-1 and Sw is the uptake length in m (Lautz and
Siegel 2007; Stream Solute Workshop 1990; Valett et al 1996).
References
Arango CP, Tank JL, Johnson LT and SK Hamilton 2008. Assimilatory uptake rather than
nitrification and denitrification determines nitrogen removal patterns in streams of varying land
use. Limnology and Oceanography 53(6): 2558-2572.
Hall RO, Tank JL, Sobota DJ, Mulholland PJ, O’Brien JM, Dodds WK, Webster JR, Valett HM,
Poole GC, Peterson BJ, Meyer JL, McDowell WH, Johnson SL, Hamilton SK, Grimm NB,
Gregory SV, Dahm CN, Cooper LW, Ashkenas LR, Thomas SM, Sheibley RW, Potter JD,
Niederlehner BR, Johnson LT, Helton AM, Crenshaw CM, Burgin AJ, Bernot MJ, Beaulieu JJ
and CP Arango. 2009. Nitrate removal in stream ecosystems measured by 15N addition
experiments: total uptake. Limnology and Oceanography 54(3): 653-665.
Lautz LK and DI Siegel. 2007. The effect of transient storage on nitrate uptake lengths in
streams: an inter-site comparison. Hydrological Processes 21(26): 3533-3548.
doi:10.1002/hyp.6569.
Mulholland PJ, Helton AM, Poole GC, Hall Jr. RO, Hamilton SK, Peterson BJ, Tank JL,
Ashkenas LR, Cooper LW, Dahm CN, Dodds WK, Findlay SEG, Gregory SV, Grimm NB,
Johnson SL, McDowell WH, Meyer JL, Valett HM, Webster JR, Arango CP, Beaulieu JJ, Bernot
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MJ, Burgin AJ, Crenshaw CL, Johnson LT, Niederlehner BR, O’Brien JM, Potter JD, Sheibley
RW, Sobota DJ and SM Thomas. 2008. Stream denitrification across biomes and its response to
anthropogenic nitrate loading. Nature 452: 202-206. doi:10.1038/nature06686.
Stream Solute Workshop. 1990. Concepts and methods for assessing solute dynamics in stream
ecosystems. Journal of the North American Benthological Society 9(2): 95-119.
Valett HM, Morrice JA, Dahm CN and ME Campana. 1996. Parent lithology, surface-
groundwater exchange, and nitrate retention in headwater streams. Limnology and
Oceanography 41(2): 333-345.
Webster JR and HM Valett. 2006. “Solute Dynamics.” Methods in Stream Ecology. Eds. FR
Hauer and GA Lamberti. Amsterdam: Elsevier. 2nd Edition. 169-183.
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Supplementary Tables
Table S1. Discharge measurements along the stream collected from 2011 to 2014 through ADV
measurements and injection tests
Date Approximate Stream Kilometer
Method Discharge (L/s)
12-Sep.-2011 0.44 RWT injection 67.812-Sep.-2011 0 RWT injection 95.4
Jun.-2012 0.38 ADV 47.4Jun.-2012 0 ADV 53.8Jun.-2012 0.48 RWT injection 60.3Jun.-2012 0 RWT injection 73.4
23-Jul.-2012 0 ADV 31.923-Jul.-2012 1.56 ADV 11.4
18-Aug.-2012 0.37 ADV 25.129-Aug.-2012 0.37 ADV 28.131-Aug.-2012 0.37 ADV 25.74-Sep.-2012 0.37 ADV 21.6Dec.-2012 0.46 RWT injection 79Dec.-2012 0 RWT injection 90
10-Oct.-2013 0.20 ADV 60.712-Oct.-2013 3.80 ADV 15.910-Jun.-2014 0.37 ADV 85.411-Jun.-2014 0.37 ADV 90.112-Jun.-2014 0.37 ADV 81.67-Jul.-2014 0.37 ADV 86.110-Jul.-2014 3.80 ADV 37.212-Jul.-2014 0 ADV 56.212-Jul.-2014 0.44 ADV 55.28-Nov.-2014 3.80 ADV 9.7
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Supplementary Figures
Fig. S1. Results of a Monte Carlo simulation for each injection in the channelized reach to assess the significance of uptake length
calculations. The first row are results from October 12, 2013 (a-d); the second row are results from July 10, 2014 (e-h); the third row
are results from November 8, 2014 (i-f). The first column (a, e, and i) shows the distribution of slopes (kw). All three dates had slope
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distributions with a mean less than zero (t-test, =0.05), indicating they have a positive uptake length, and thus the uptake lengths are
considered significant. The second column (b, f, and j) shows the CN lines from which the slopes were determined. The third column
(c, g, and k) shows the pre- and post-injection nitrate concentrations with distance. The fourth column (d, h, and l) shows the pre- and
post-injection concentrations of the conservative tracer used in the test. RWT injections do not have a pre-injection concentration
because it is assumed to be zero.
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Fig. S2. Results of a Monte Carlo simulation for each injection in the natural reach to assess the significance of uptake length
calculations. The first row are results from October 10, 2013 (a-d); he second row are results from July 12, 2014 (e-h). The first
column (a and e) shows the distribution of slopes (kw). July 12, 2014 had a slope distribution with a mean less than zero (t-test,
=0.05), indicating it has a positive uptake length, and thus the uptake lengths is considered significant. October 10, 2013 failed the t-
test at =0.05 and was removed from further analysis. The second column (b and f) shows the CN lines from which the slopes were
determined. The third column (c and g) shows the pre- and post-injection nitrate concentrations with distance. The fourth column (d
and h) shows the pre- and post-injection concentrations of the conservative tracer used in the test. RWT injections do not have a pre-
injection concentration because it is assumed to be zero.
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