Supporting Information Climate-induced shift in hydrologic regime alters basal resource dynamics in a wilderness river ecosystem Appendix S1: Methods used to reconstruct and predict the hydrology of Big Creek 1 2 Methods for reconstructing a contemporary hydrograph for Big Creek Although the Taylor Wilderness Field Station in the Big Creek catchment has served as a 3 hub for natural sciences research within the Frank Church River of No Return Wilderness since 4 1970, no consistent stream discharge observations were recorded between 1958 and 2008 (Fig. 5 S1). However, a United States Geological Survey (USGS) gauging station on Big Creek 6 downstream of Cabin Creek (#13310000) collected daily discharge data from 1944 to 1958. To 7 reconstruct mainstem water discharge between 1958 and 2008, a suite of models were 8 constructed and tested, including spatially-distributed process models and statistical techniques 9 (Olson, 2010). Specifically, we used multiple linear regression (MLR) to reconstruct Big 10 Creek’s discharge, a method that has successfully reconstructed flows at other locations where 11 gauges were discontinued (e.g. Nawaz & Khan, 2006). We used the MLR technique to compare 12 discharge that was measured between 1944 and 1958 at the decommissioned gauge with 13 discharges from active gauges in three reference rivers (Table S1). These three nearby, 14 contemporaneously gauged rivers within the Salmon River catchment have similar climatic and 15 lithologic setting to Big Creek. We developed multiple candidate models by including the active 16 gauges individually or in combination. The fit of each candidate model was then evaluated with 17 root mean square error (RMSE), which was calculated by comparing the modelled hydrograph to 18 the hydrograph that was measured between 1944 and 1958. 19 As part of new investigations of topographic controls on tributary flow patterns (i.e. Olson, 20 2010), a down-looking water-level sensor (OTT Radar Level Sensor) was installed on a bridge at 21 the Taylor Wilderness Field Station in April, 2008 (Fig. S1). This new gauge located on Big 22 Creek, immediately upstream of the confluence with Cliff Creek, provides contemporary 23 discharge data that was not used in model construction but validated the reconstructed 24 hydrograph. The sensor continuously averaged and recorded the height of the water surface (i.e., 25 stage) beneath the bridge over 10 minute intervals. Over two years, multiple high and low-flow 26 discharge measurements (done with Acoustic Doppler Current Profiler instruments and Acoustic 27 Doppler Velocimeter) were completed on Big Creek and used to construct a stage-discharge 28 relationship (following Rantz, 1982). This new sensor at the Taylor Wilderness Field Station has 29 measured discharge on Big Creek mainstem since April 15, 2008. 30 The MLR that included all three reference rivers provided the best fitting model for 31 reconstructing Big Creek’s hydrograph (RMSE = 2.79 cms, p < 0.0001, r2 = 0.98; Table S2). 32 After correcting for the additional catchment area at the newly installed gauging station, 33 modelled flows were independently compared against recent discharge data from the Taylor 34 Wilderness Field Station and found to be equally accurate (RMSE = 4.82 cms, p < 0.0001, r2 = 35 0.98). Thus, we validated the stationarity assumption of the MLR relationship over the study 36 period. 37 Development and validation of the VIC predictive hydrologic model 38 We predicted Big Creek hydrographs over our study period under various temperature 39 scenarios (+0º, +1º, +2º and +3ºC) using the variable infiltration capacity (VIC) model (Liang et 40 al., 1994; Liang, Wood & Lettenmaier, 1996; Fig. 1), a distributed macroscale energy and water 41 balance model that can simulate hydrographs under various scenarios. We have previously used 42 the model to simulate streamflow at a larger spatial scale in the overall Salmon River catchment 43 (see Tang et al., 2012). Streamflow was simulated by adding together surface runoff and 44 baseflow, which were generated daily at a spatial scale of 1/16th degree. Surface runoff and 45 baseflow were modelled using three soil layers of varying thickness: 10cm for layer 1, 30cm for 46 layer 2 and 100cm for layer 3. Surface runoff was generated in the upper two layers according to 47 a variable infiltration curve that compared the rate at which water penetrates into the layers 48 against the rate that water was delivered to the surface via precipitation or snowmelt. Baseflow 49 was derived from throughflow in the bottom layer (Todini, 1996). To account for downstream 50 transport time and simulate hydrographs, the VIC model was coupled with a hydrologic routing 51 model (Lohmann, Nolte-Holube & Raschke 1996; Lohmann et. al., 1998). The static inputs of 52 the VIC model included these soil layer thicknesses, regional topography, vegetation data and 53 soil properties. The only time-varying input was the meteorological data. 54 Input data for the VIC model in the Big Creek catchment— Input data for the VIC model 55 were derived from multiple sources. Meteorological data for Big Creek included air 56 temperature, precipitation and wind. Temperature and precipitation were obtained from the Land 57 Surface Hydrology Group at University of Washington 58 (http://www.hydro.washington.edu/surfacewatergroup/data.php) based on National Climatic 59 Data Center Cooperative Observer station data (Maurer et al., 2002). Daily surface wind speeds 60 were obtained from the NCEP/NCAR reanalysis project (Kalnay et al., 1996). The raw soil 61 characteristics data were taken from the State Soil Geographic Database (STATSGO) maintained 62 by the Earth System Science Center (Abdulla et al., 1996). The soil properties datasets included 63 field capacity, wilting point, saturated hydraulic conductivity, soil types and porosity. The VIC 64 model allowed different types of vegetation and land cover (Liang et al., 1994). The raw land 65 cover characterization was obtained from the Land Data Assimilation Scheme (LDAS) based on 66 the University of Maryland global vegetation classifications (Hansen & Reed, 2000). Vegetation 67 parameters such as architectural resistance, minimum stomatal resistance, albedo, roughness 68 length, zero-plane displacement, rooting depth and fraction were specified for each individual 69 vegetation class. 70 Calibration of VIC model—Model calibration was performed by comparing VIC’s simulated 71 streamflow to observed streamflow at the USGS Big Creek gauge (#13310000) for 1944-1958 72 (the only period of record for this gauge). We used a 9-year subset (1944-1952) for the 73 calibration process and a 5-year period (1953-1958) for validation. 74 The variable infiltration capacity curve and baseflow curve were the two governing curves of 75 the VIC model. The infiltration parameter (binf) and maximum infiltration capacity defined the 76 shape of the variable infiltration capacity curve. The shape of the baseflow curve was defined by 77 four parameters: (a) the maximum baseflow that could occur from the third soil layer (Dsmax; in 78 mm/day); (b) the fraction of Dsmax where non-linear (rapidly increasing) baseflow began; (c) the 79 fraction of the maximum soil moisture (of the lowest soil layer) where non-linear baseflow 80 occurred; and (d) the depth of the second soil layer (d2; Liang et al., 1994; Wood et al., 1997). 81 Sensitivity analysis showed that binf and d2 were the key parameters for model calibration in this 82 study. We iteratively adjusted these parameters to maximize the model fit to the calibration 83 dataset, as measured using the Nash-Sutcliffe coefficient that was calculated on a monthly basis 84 (Ef) (Nash & Sutcliffe, 1970) and the widely used r2 value (coefficient of determination). 85 Calibration results— The r2 value between the VIC +0ºC scenario and the gauged hydrology 86 data in the validation set was 0.81 and the Ef value was 0.75, which was above the threshold 87 typically considered a good model fit (i.e. Ef ≥ 0.7). However, the modelled and observed 88 peakflows did differ in May, June, or July for some years (Fig. S2). This is likely due to the 89 input precipitation data not accurately representing high elevation snow accumulation. There are 90 very few meteorological or snowpack telemetry (SNOTEL) stations in this mountainous 91 wilderness setting and most are located in lower-elevation valleys (Kunkel & Pierce 2010), 92 which could lead to under-prediction of both liquid and solid precipitation and snow 93 accumulation. Although there are discrepancies between the modelled and observed 94 hydrographs, the VIC model exhibited a good model fit, as evidenced by the strong correlation 95 between the timing of flow metrics from 1990 to 2009 (Figs. S2 and S3) and the high Ef value. 96 Modelled temperature changes— Multiple model runs were completed using uniformly 97 applied temperature increases to explore how discharge would have been different if, keeping all 98 other parameters equal, air temperatures had been higher during the study period. Beyond the 99 initial baseline scenario (+0ºC), we ran three stepwise increases in temperature: +1º, +2º and 100 +3ºC (Fig. 1), which encapsulated the range of temperature increases projected for this region by 101 ca. 2080 (Mote & Salathe 2010). We do not currently have forecasted meteorological data for 102 the years 2009 to 2050; therefore, hydrologic output from the +1, +2 and +3ºC scenarios were 103 limited to water years 1990 to 2009. Because they were included in the best-fitting regression 104 equations that related biofilm biomass and hydrology (see Fig. 3), we used the simulated 105 discharges to calculate the timing of peakflow, median flow, 95% percentile flow and centre of 106 mass for each water year and temperature scenario (Fig. 2). 107 108 References Abdulla F.A., Lettenmaier D.P., E.F. Wood & Smith J.A. (1996) Application of a macroscale 109 hydrologic model to estimate the water balance of the Arkansas Red River basin. Journal of 110 Geophysical Research-Atmospheres, 101, 7449-7459. 111 Hansen M.C. & Reed B. (2000) A comparison of the IGBP DISCover and University of 112 Maryland 1km global land cover products. International Journal of Remote Sensing, 21, 113 1365-1373. 114 Kalnay E., Kanamitsu M., Kistler R., Collins W., Deaven D., Gandin L., Iredell M., Saha S., 115 White G., Woollen J., Zhu Y., Chelliah M., Ebisuzaki W., Higgins W., Janowiak J., Mo 116 K.C., Ropelewski C., Wang J., Leetmaa A., Reynolds R., Jenne R. & Joseph D. (1996) The 117 NCEP/NCAR 40-year reanalysis project. Bulletin of the American Meteorological Society, 118 77, 437-471. 119 120 Kunkel M.L. & Pierce J.L. (2010) Reconstructing snowmelt in Idaho's watershed using historic streamflow records. Climatic Change, 98, 155-176. 121 Liang X., Lettenmaier D.P., Wood E.F. & Burges S.J. (1994) A simple hydrologically based 122 model of land-surface water and energy fluxes for general-circulation models. Journal of 123 Geophysical Research-Atmospheres, 99, 14415-14428. 124 Liang X., Wood E.F. & Lettenmaier D.P. (1996) Surface soil moisture parameterization of the 125 VIC-2L model: evaluation and modification. Global and Planetary Change, 13, 195-206. 126 Lohmann D., Nolte-Holube R. & Raschke E. (1996) A large-scale horizontal routing model to be 127 coupled to land surface parametrization schemes. Tellus 48, 708-721. 128 Lohmann D., Raschke E., Nijssen B. & Lettenmaier D.P. (1998) Regional scale hydrology: I. 129 Formulation of the VIC-2L model coupled to a routing model. Hydrological Sciences 130 Journal, 43, 131-141. 131 Maurer E.P., Wood A.W., Adam J.C., Lettenmaier D.P. & Nijssen B. (2002) A long-term 132 hydrologically based dataset of land surface fluxes and states for the conterminous United 133 States. Journal of Climate, 15, 3237-3251. 134 135 136 137 138 139 Mote P.W. & Salathe E.P. (2010) Future climate in the Pacific Northwest. Climatic Change, 102, 29-50. Nash J.E. & Sutcliffe J.V. (1970) River flow forecasting through conceptual models part I: a discussion of principles, Journal of Hydrology, 10, 282–290. Nawaz K. & Khan B. (2006) Extension of flow records at Warsak on the basis of flow records at Nowshera by regression analysis. Pakistan Journal of Water Resources, 10, 7-17. 140 Olson N.F. (2010) Hydrology of Big Creek, Idaho: spatial and temporal heterogeneity of runoff 141 in a snow-dominated wilderness mountain watershed. MSc Thesis. Idaho State University, 142 Pocatello. 143 144 Rantz S.E. (1982) Measurement and computation of streamflow: volume 2, computation of discharge. United States Geological Survey Water Supply Paper 2175. 145 Tang C., Crosby B.T., Wheaton J.M. & Piechota T.C. (2012) Assessing streamflow sensitivity to 146 temperature increases in the Salmon River Basin, Idaho. Global and Planetary Change, 88- 147 89, 32-44. 148 Todini, E. (1996) The ARNO rainfall-runoff model. Journal of Hydrology, 175, 339-382. 149 Wood E.F., Lettenmaier D., Liang X., Nijssen B. & Wetzel S.W. (1997) Hydrological modeling 150 of continental-scale basins. Annual Review of Earth and Planetary Sciences 25, 279-294. Table S1: Gauging stations used to reconstruct discharges in Big Creek, Idaho. The first three stations were used in a multiple linear regression against the fourth (see Table S2). The reconstructed flow record was then validated by comparing modelled flows against observed discharges at the fifth site. The decommissioned Big Creek gauge (#13310000) was located just downstream of Cabin Creek (see Fig. S1). USGS station designation Station ID Catchment area (km2) Johnson Creek at Yellow Pine, ID 13313000 561.2 Mean catchment elevation (m) 2174.1 Salmon R. at Salmon, ID 13302500 9738.4 Salmon R. at Whitebird, ID 13317000 Big Creek nr Big Creek, ID Big Creek at Taylor Bridge, ID Distance to Big Creek gauge (km) Start date End date 54 9/1/1928 present 2255.0 76 10/1/1912 present 35094.3 2053.7 137 9/1/1910 present 13310000 1181.1 2117.1 0 9/5/1944 10/31/1958 NA 1444.1 2100.0 7.8 4/15/2008 present Table S2: Root mean square error (RMSE) for four candidate models that reconstructed the contemporary discharge in Big Creek, Idaho. The multiple regression model, which was based on all three gauges, provided the lowest RMSE and was the best fitting model. Multiple regression model RMSE (m3 s -1) 2.79 Johnson Creek at Yellow Pine, ID 3.98 Salmon R. at Salmon, ID 6.19 Salmon R. at Whitebird, ID 103.7 Candidate model name Fig. S1: Locations of the 6 study streams (Cave, Cliff, Cougar, Goat, Pioneer and Rush Creeks) in the lower Big Creek catchment, Idaho. Study streams indicated by shading. The site of the decommissioned USGS gauge (#13310000) downstream of Cabin Creek is represented by ‘A’ and the recently installed gauge at the Taylor Wilderness Field Station is represented by ‘B.’ Inset shows the Big Creek catchment in Idaho. Direction of flow Fig. S2: Comparison of the VIC-generated hydrograph for the T+0ºC scenario and the contemporary hydrograph reconstructed using a multiple linear regression (MLR) model. Although the VIC +0ºC scenario underestimated the magnitude of peakflows in water years 2008 and 2009, the hydrograph exhibited good fit in all other years. 250 T+0 Contemporary 3 -1 Discharge (m s ) 200 150 100 50 0 '90 '91 '92 '93 '94 '95 '96 '97 '98 '99 '00 '01 '02 '03 '04 '05 '06 '07 '08 '09 '10 Calendar date Fig. S3: Linear regressions comparing the timing of flow metrics (peakflow, median flow and centre of mass) for the contemporary hydrograph and the VIC +0ºC scenario. The high radj2 indicates that the +0ºC scenario was an effective surrogate for the contemporary hydrographs during the sampling period (water year 1990 to 2009). Timing of peakflow and median flow VIC T+0 Julian date of median flow (d) VIC T+0 Julian date of peakflow (d) were the best predictors of biofilm biomass (see Results). CT is centre of mass. 170 p < 0.0001 radj2 = 0.74 160 150 140 130 120 130 140 150 160 170 Contemporary Julian date of peakflow (d) 170 160 p < 0.0001 radj2 = 0.87 150 140 130 120 120 130 140 150 160 VIC T+0 Julian date of CT (d) Contemporary Julian date of median flow (d) 160 150 p < 0.0001 radj2 = 0.84 140 130 120 110 100 100 110 120 130 140 150 Contemporary Julian date of CT (d)