Identifying the physical habitat characteristics associated with riverine freshwater mussel assemblages is challenging but crucial for understanding the causes of mussel declines. The occurrence of mussels in multispecies beds suggests that common physical factors influence or limit their occurrence. Fine-scale geomorphic and hydraulic factors (e.g., scour, bed stability) are predictive of mussel-bed occurrence, but they are computationally challenging to represent at intermediate or riverscape scales. We used maximum entropy (MaxEnt) modeling to evaluate associations between riverscape-scale hydrogeomorphic variables and mussel-bed presence along 530 river km of the Meramec River basin, USA, to identify river reaches that are fundamentally suitable for mussels as well as those that are not. We obtained the locations of mussel beds from an existing, multiyear dataset, and we derived river variables from high-resolution, open-source datasets of aerial imagery and topography. Mussel beds occurred almost exclusively in reaches identified by our model as suitable; these were characterized by laterally stable channels, absence of adjacent bluffs, proximity to gravel bars, higher stream power, and larger areas of contiguous water (a proxy for drought vulnerability). We validated our model findings based on model sensitivity using a set of mussel-bed locations not used in model development. These findings can inform how resource managers allocate survey, monitoring, and conservation efforts.
Our knowledge of the physical habitat characteristics associated with mussel beds remains incomplete (Haag 2012). Understanding the habitat associations of mussels is foundational for further understanding the threats to mussel populations and enacting regional and strategic conservation efforts to improve the status of mussels nationwide (FMCS 2016). Mussel presence has been predicted most successfully at large spatial scales, using variables such as watershed geology, soils, land use, and topography (Strayer 1983; Arbuckle and Downing 2002; McRae et al. 2004; Daniel and Brown 2014; Walters et al. 2017). However, large-scale factors such as geology and topography are not tractable for management actions.
Reach-level factors are influenced more easily by management, but efforts to predict mussel occurrence at this scale have been less successful (Strayer 2008). Hydrogeomorphic variables related to substrate stability (e.g., shear stress, channel stability) show promise for predicting where mussels occur (Hardison and Layzer 2001; Allen and Vaughn 2010; Drew et al. 2018). Unfortunately, generalizing these results to other streams can be difficult due to varying methods and differences in size and geomorphological processes among lotic systems (Layzer and Madison 1995; Steuer et al. 2008; Pandolfo et al. 2016). Furthermore, measurements of hydraulic variables at small scales are time-consuming, making it impractical to generate data needed for watershed-scale inference, which is most useful for resource managers (Fausch et al. 2002).
An investigation of mussel habitat associations at a riverscape scale (continuous spatial data across a longitudinal river gradient) may be most useful to prioritize management efforts within a watershed (Bouska et al. 2018). For such a framework, the first step is inferring what combinations of reach-scale habitat factors provide fundamentally suitable conditions for mussels. This is analogous to the single-species, fundamental niche concept, which describes “a state of environment which would permit the species to exist” (Hutchinson 1957; Fig. 1). The advantage of the riverscape scale is that we can use those data to spatially identify where these combinations of habitat factors do and do not occur in the river system of interest. However, at a riverscape scale, it is time-consuming and expensive to generate the hydrogeomorphic data needed to predict mussel occurrence (e.g., shear stress). Easily obtainable riverscape-scale data are needed that represent or are responsive to hydrogeomorphic processes and can predict mussel occurrence in similar ways. If the fundamental niche can be described or quantified, it can be contrasted with the realized niche, which describes where animals actually occur according to the influence of other factors, such as competition or anthropogenic impacts. Such riverscape-scale habitat models can allow inference about whether mussel declines or absence in a particular stream reach are due to habitat factors or other factors, such as human impacts on water quality (Bouska et al. 2018; Fig. 1).
Mussels often occur in multispecies beds, suggesting that common physical factors influence or limit the occurrence of multiple species (Vaughn 1997), and the probability of occurrence of species of management concern increases with increased assemblage richness (Zipkin et al. 2009; Lueckenhoff 2015). For these reasons, it is reasonable—and most informative to managers—to assess habitat relationships associated with entire, multispecies mussel beds, rather than using traditional species-specific habitat models. It also may be most useful to depict such associations along a continuous riverscape scale instead of imposing preconceived spatial scales (e.g., hydrologic units) of unknown relevance to the organisms; such an approach allows scale to arise from analytical results (Parsons et al. 2004) and better represents multiple levels of ecological organization.
The goal of this study was to delineate fundamentally suitable and unsuitable river reaches for mussels based on habitat variables (i.e., in the absence of other limiting factors, such as water quality or fish hosts) in the Meramec River basin of Missouri on a riverscape scale. We confined our study to midsized river reaches suitable for snorkel-based sampling, such as timed visual searches. We evaluated habitat features associated with mussel beds, with a focus on riverscape-scale hydrogeomorphic variables associated with water availability, channel stability, and stable gravel substrate. Our objectives were to (1) generate a dataset of spatial layers representing hydrogeomorphic stream characteristics relevant to mussel ecology derived from open-source, remotely sensed data, (2) develop a fundamental niche habitat model to evaluate associations between the presence of mussel beds and hydrogeomorphic stream characteristics, and (3) validate the model by testing its overall sensitivity and evaluate the occurrence of mussel beds outside of fundamentally suitable habitat as delineated by the model. Because the model is intended only to delineate, in general, fundamentally suitable and unsuitable habitat, rather than to predict actual bed location, we did not evaluate model specificity. We hypothesized that specific combinations of physical features would be associated with mussel beds and the absence of these features would characterize sizeable portions of the river as fundamentally unsuitable for mussel beds.
The study was focused on the Meramec River basin (the Meramec, Big, and Bourbeuse rivers, “MBB” hereafter as an acronym for this basin; Fig. 2) in the northeastern Ozark Plateau in Missouri. The MBB is located within the Upper Mississippi mussel faunal province (Haag 2010), and it is a hotspot of mussel diversity in the midwestern United States (Roberts and Bruenderman 2000; Hinck et al. 2012). The Meramec River has two major tributaries, the Big River (2,473 km2) and the Bourbeuse River (2,183 km2). Stream substrates in the basin are dominated by gravel (Jacobson and Primm 1997). Mussel diversity has declined in the MBB, potentially due to altered floodplains, channel incision, invasive species, and water pollution (TNC 2014). The basin has a drainage area of 10,308 km2 and is approximately 70% forested (MSDIS 2011). The remainder of the watershed is composed of row-crop agriculture, pasture, and low-density industry and urbanization, with the exception of the heavily urbanized St. Louis metropolitan region, near the point at which the Meramec River flows into the Mississippi River (Homer et al. 2012). Our study was located along 530 km of the main channels of the Meramec, Big, and Bourbeuse rivers (the MBB) upstream of the urbanized part of the watershed (Fig. 2).
Mussel Survey Dataset
We used the Missouri Department of Conservation (MDC) mussel database (data available upon request to and subject to the approval of the Missouri Department of Conservation, 3500 East Gans Road, Columbia, MO, 65201) to extract geographic locations from mussel surveys completed by the department. This dataset is a large, statewide, and long-term database managed by MDC biologists and includes survey information for specific mussel-bed locations across Missouri. Information on these mussel beds includes GPS points, survey method used, list of species found, and number of individuals found, but it includes little or no information on survey design. To be consistent with the dates of hydrogeomorphic data used in this study (2012 and 2014), we extracted survey information for sites in the MBB sampled after 1993 by wading, snorkeling, or diving. We removed from the dataset sites where mussels were not reported, sites that were represented by haphazard or incidental collections, or sites that were sampled only by tactile search methods. Sites located within 180 m of another site were considered one collective bed. We chose this distance based on previous studies of average mussel-bed length in the MBB (Lueckenhoff 2015; Schrum 2017). The remaining dataset included 106 unique mussel-bed locations. To build our model, we then selected a subset of 42 mussel-bed locations representing the highest-richness sites; these beds individually contained 14–31 species and, collectively, the entire Meramec River mussel fauna (Key 2019). The remaining 64 mussel-bed locations individually contained 2–26 species and a total of 39 species. We used these beds to determine the model's sensitivity by assessing how many of these beds fell within areas that our model defined as suitable habitat. This validation is an additional step beyond the standard validation methods used regularly in model development, such as AUC values described subsequently (see “Model Building”).
Generation of Hydrogeographic Variables
A critical step for setting up the workflow of generating the spatial hydrogeomorphic variables is to define the stream dimensions and the location of the stream channel. To do so, we used the definition of bankfull flow as the minimum width-to-depth ratio for any location along the stream channel (Wolman 1955). We used two readily available spatial data sources: light detection and ranging (LiDAR) and National Hydrography Dataset (NHD). LiDAR coverage was accessed through the Missouri Spatial Data Information Service (MSDIS 2011) and flown between 2012 and 2014. LiDAR tiles (1-m horizontal resolution) were mosaicked into a single, seamless digital elevation model (DEM) and resampled to 10-m resolution. LiDAR does not penetrate water, and bathymetric data for the entire watershed do not exist and would be extremely costly to generate. Therefore, we used available elevation data from DEMs and minimum stream-bottom elevation from the National Hydrography Dataset (USGS 2004) as a measure of channel depth.
Throughout the length of the MBB study reaches, we generated 200-m cross sections at 10-m intervals at right angles to the stream centerline. Using these cross sections, the elevations of the underlying DEM were assigned to points along each cross section at 3-m intervals. The width-to-depth ratio was determined by first identifying the minimum elevation along a cross section taken from the underlying LiDAR. We determined that the minimum elevations from LiDAR represented either an in-channel gravel bar or a value generated from the hydro-flattening; either way, the values provide the best available method for determining channel-bank heights over large spatial domains. Using MATLAB (MathWorks 2016), the horizontal and vertical distances of this minimum elevation point were then calculated relative to all other points in that same cross section. The minimum value of the ratios of the horizontal distances relative to the vertical distances identified the depth of water at which bankfull flows occur (Fig. S1). The resulting water depth was added to the minimum elevation taken from the LiDAR to define the bankfull elevation for each cross section. The bankfull elevations for the cross sections were interpolated into a continuous grid using natural neighbor interpolation. The DEM was then subtracted from the bankfull elevation grid to approximate the channel polygon, where positive values are the channel and negative values are outside the channel. Areas deemed outside the channel were removed through visual inspection (e.g., near-channel gravel mines). The channel polygon was then smoothed, and a stream centerline was derived. Cross sections for each point at 10-m intervals along the derived centerline were then created and clipped to the channel polygon to determine channel width at 10-m intervals (Fig. S1).
After we defined the stream dimensions and location of the channel, we developed four hydrogeomorphic variables generated solely from LiDAR coverage, including two bluff adjacency variables (bluff adjacency, binary, “ba”; bluff adjacency area, continuous, “baa”) and two stream power index variables (stream power class, binary, “spc”; stream power index, continuous, “spi”) (Table 1 and Fig. S2). We identified bluffs as steep cliffs, usually along stream meanders; bluffs are found throughout the MBB. The bluff adjacency variables were created by classifying each pixel in the DEM using a neighborhood search criterion for change in elevation from each pixel centroid. Here pixels were stratified by range criteria to classify those areas of the landscape with a slope equal to or greater than 100% or 45°. Pixels with a range, or change in elevation, from the focal pixel to one of the surrounding eight pixels greater than or equal to a 10-m change in elevation were classified as bluffs. Having classified areas of the landscape as high-slope or bluffs, we then used the stream centerline to search at 10-m intervals for adjacent bluffs within a buffer of 1.5 channel widths (one channel width from each bank). Each point along the centerline was classified as either adjacent or not adjacent to a bluff as the ba variable. The variable baa represented the total bluff area within 1.5 channel widths for each stream centerline point at 10-m intervals. The value or class for bluff adjacency was attributed to each cross section at 10-m intervals and then interpolated using natural neighbors into a continuous gridded variable (Fig. S2).
The stream power variables were created by defining stream power as an index, spi = ln(Ad) × S500, where spi is the stream power index, Ad is the total drainage area upstream of the site, and S500 is the slope over 500 m (Moore et al. 1991). Drainage area was solved by burning the stream centerline into the DEM, which enforces correct drainage of the flow direction and accumulation grids, then attributing the drainage area for the centerline points. For each centerline point at 10-m intervals, slope was calculated over a 500-m interval, spanning 250 m upstream and downstream of every point. A moving average of 50 m was used to smooth the estimates of slope. The value of spi for each point was attributed to the corresponding cross section at 10-m intervals and then interpolated using natural neighbors into a continuous gridded variable. The gridded variable was classified into a binary variable of high and low stream power classes using the mean value as the break between the two classes (spc; Fig. S2).
List of hydrogeomorphic variables generated, including the abbreviated names, the type of layer (continuous/binary), ecological justification, methodological description, and hypotheses of where mussels are expected. * denotes layers used in our model.
Aerial imagery was used as the primary source for deriving six additional hydrogeomorphic variables (Table 1). Three variables characterized the channel based on the properties of gravel bars in the imagery (gravel/pool class, binary, “gpc”; gravel bar proximity, binary, “gbp”; distance to gravel bar, continuous, “dgb”) (Fig. S3). Because bathymetry data were not available, we created two variables as proxies for water availability during low flows (low-flow surface water availability index, continuous, “lwai”; low-flow surface water availability class, binary, “lwac”) (Fig. S4). The final variable represented lateral channel stability (“lcs”) (Fig. S5). To derive the gravel variables, unsupervised classifications were performed on images from the National Agriculture Imagery Program (NAIP; 1-m horizontal resolution) (MSDIS 2011). This is leaf-on imagery gathered over six days in June 2012 and seven days in July 2014 at low water conditions, which were conducive for identifying exposed gravel bars. The raster grid was converted to a polygon vector layer and polygons were classified as either gravel, water, or other by using the ISO Cluster Unsupervised Classification in the Spatial Analyst Toolbox in ArcMap 10.7. The classification results were processed by filtering, smoothing, and cleaning boundaries using respective tools in the Spatial Analyst Toolbox. The postprocessed classification was visually inspected for misclassified regions by comparing to the original aerial imagery. We identified stable gravel bars by using only pixels that were identified as gravel in both 2012 and 2014 imagery; all others were identified as pool. These data worked well for our study because a near-record flood occurred in 2013; therefore, those gravel bars that remained after that flood were considered stable. The cross sections derived from LiDAR were then used to classify the reaches as either a gravel bar or pool. If a cross section was intercepted by a gravel polygon, then that entire cross section was classified as gravel. Due to the nature of the error in data collection for in-channel habitat characteristics from left bank to right bank and the scale of our environmental data, we did not distinguish between suitable and unsuitable habitat laterally within the channel. Instead, we focused on delineating whole reaches longitudinally along the river as suitable or unsuitable habitat.
The variable gpc was derived by interpolating using natural neighbors to create a continuous, longitudinal representation of gravel and pool classes (Fig. S3). The variable gbp was derived by classifying each centerline point as a distance either greater than or less than 100 m to a gravel reach (Fig. S3). The dgb variable was the continuous representation of the Euclidean distance to gravel bars for every centerline point (Fig. S3).
We derived low-water availability variables (lwai and lwac) by performing an eight-cell focal search window on each cell within the channel to assign the total area of water pixels surrounding each cell, including that cell's area. The cross sections were assigned the average value of the pixels intercepting each cross section, which was then divided by channel width to account for changes in channel size due to drainage-area scaling. The variable lwai was derived by interpolating cross sections to generate a continuous grid of low-flow surface water availability index. The continuous lwai grid was classified into a binary variable of high- and low-flow water surface availability (lwac) using the median value as the threshold between the classes (Fig. S4). We generated 100 random points within our channel to validate the unsupervised classifications. Each point was assigned the class code corresponding with the location of the classified layer, with 92% of the points correctly classified through visual inspection of aerial imagery. We acknowledge that this variable does not perfectly represent the vulnerability of any given point to dewatering during low flow because we do not have depth data. However, at the riverscape scale in which we are modeling, our low-flow water availability variables can help identify areas likely to contain water during low flow periods, making them potentially important target locations for managers.
We used aerial imagery to classify the channel into one of two lateral channel stability classes (lcs: laterally stable and laterally unstable), using Leaf-off Digital Orthophoto Quarter Quads (DOQQs) from 1990 (1-m horizontal resolution) and 2007 (0.6-m horizontal resolution) (MSDIS 2011). We used this set of imagery because the leaf-off aspect makes delineating the stream channel less challenging. The approximate bankfull lines for each year were digitized using visual clues, including shadows, breaks in vegetation and substrate, scour lines from high flows, and an overlain semitransparent hillshade from the DEM. Areas where the lines diverged by more than 10 m between the two sets of images were classified as laterally unstable, while areas where the lines did not diverge by more than 10 m were classified as laterally stable (Fig. S5).
The maximum entropy modeling method known as MaxEnt (Phillips 2017) was used to generate habitat models for mussel beds in the MBB. This method uses presence-only data to find the probability distribution of maximum entropy (i.e., closest to uniform) given constraints of known locations and hydrogeomorphic variables relative to the spatial extent of the analysis (Raxworthy et al. 2007). Because absence points in our case could not be generated with certainty, MaxEnt generated 10,000 pseudo-absence points automatically. MaxEnt generated a map showing predicted habitat suitability for each area of the landscape (given the spatial grain size) with values ranging from 0 to 1, where 0 is the most unsuitable and 1 is the most suitable habitat. A portion of mussel-bed locations (n = 42) were used in the MaxEnt model. All continuous hydrogeomorphic variables used in the final model were not highly correlated. Most variables had a correlation coefficient of < 0.29; however, the variables dgb and gpc had a slightly higher correlation coefficient of 0.58. The relative contribution of hydrogeomorphic variables in the habitat suitability model was assessed in MaxEnt via Jackknife analysis. Run type was set to bootstrap to generate test data with 20% of the presence data, and random seed was chosen to randomize test data. Replicates were set to 50 and iterations set to 5,000. All other settings in MaxEnt were set to default. The models were built using 80% of the total amount of presence data used in the model (n = 42), referred to as “training data,” to generate the algorithms relating the hydrogeomorphic variables to the habitat suitability of every parcel on the landscape. The remaining 20% of mussel-bed locations that were withheld from MaxEnt were used to test the model. The area under the receiver operating curve (AUC) measures the probability that presence locations have a higher habitat suitability score than randomly chosen pseudo-absence points (Phillips and Dudik 2008). Models with average AUC values greater than 0.5 are considered sufficiently better than a random model at distinguishing among habitat suitability of presence locations from pseudo-absence points (Elith 2002). We used the test gain value to assess which environmental variables were the most important for model fit (Phillips 2017). Gain is a likelihood (deviance) statistic that maximizes the probability of the presence in relation to the background (pseudo-absence) data. Taking the exponent of the final gain gives the (mean) probability of the presence sample(s) compared to the pseudo-absences. We developed response curves to investigate the relationships between specific values within hydrogeomorphic variables and suitable/unsuitable reaches. In the absence of information-theoretic approaches available for MaxEnt model selection, we selected the best-fit model as our final model using our 10 variables (Table 1) and a stepwise model selection approach, preferentially selecting variables in a stepwise manner leading to high total model AUC values and containing only those variables with sizeable individual effects on model results when other variables are removed (following Elith 2002).
Summary of values for each of the two classes of the six binary hydrogeomorphic variables and the values of the sample mussel beds for the same six layers. Included for both the six layers and the sample points are the percentages for each class, the minimum and maximum lengths (m) of each reach class, and the mean and standard deviation of each reach class.
The raw model results were converted to a binary map of suitable and unsuitable reaches using the equal test sensitivity and specificity logistic threshold of 0.45. This commonly used threshold sets sensitivity equal to specificity (Phillips 2017; Cao et al. 2013). Once reaches were delineated, a buffer of 40 m was used to separate suitable and unsuitable habitats to account for areas of transition. The buffer size selected represents the average length of transitional values of habitat suitability seen across the watershed between long, continuous reaches of high habitat suitability values versus low suitability values. The portions of river highlighted as suitable habitat by this approach are measurable reaches of suitable habitat. These reaches vary in length, with the length depending on the continuity of stream characteristics and the relationship of mussel presence to those characteristics.
All spatial analyses were performed in ArcGIS and projected to NAD 1983 UTM Zone 15N (ESRI 2011). Due to computational limitations, we were not able to perform the image classification analysis on aerial imagery at 1 m. The finest resolution we were able to classify and process was 10 m. Therefore, all other layers were resampled to a 10-m resolution using majority setting on the resample tool in ArcMap, and the final product has a 10-m resolution.
The remaining mussel-bed locations that were not used in model development (n = 64) were used to validate the model. The location within the mussel bed at which these GPS points were taken is unknown in this dataset. To reduce the potential GPS errors on our results, we considered points that were located within 180 m (average mussel-bed length in the MBB; see above) of a suitable reach to be within suitable habitat. We reported the percentage of validation mussel-bed locations that were within a suitable reach (predicted by the MaxEnt model). We used a Pearson's chi-squared test to determine if validation mussel-bed locations were found disproportionally in suitable versus unsuitable reaches.
LiDAR derived variables.—Bluff adjacency area (baa) ranged from 0 to 28,173 m2, with a mean of 1,393 m2. For bluff adjacency (ba), 41% of total channel length was adjacent to a bluff, and 59% was not (Table 2). The baa for the entire model extent and mussel-bed locations had a 21% difference between the means (Table 3). For ba, the percentages representing the length of each class comprising the entire model extent and mussel-bed locations were identical. Stream power index (spi) values ranged from –0.0146 to 0.0243, with a mean of 0.0035. The spi for the entire model extent and mussel-bed locations had a 6% difference between the means (Table 3). For stream power class, (spc), 43% of total channel length had high stream power, and 57% had low stream power (Table 2). The spc had a 7.6% difference for the percentage of each class comprising the entire model extent and mussel-bed locations.
Minimum, maximum, mean, and standard deviation for the four continuous habitat layers that we generated and the values of the layers at mussel-bed locations.
Aerial-imagery-derived variables.—The gravel class constituted 51% of the 530 river km, while pool class was 49% of the total channel length. The gpc had the largest discrepancy between entire model extent and mussel-bed locations with an 8.1% difference between the two. The gbp variable had a 3.7% difference for the percentage of each class comprising the entire model extent and mussel-bed locations. The percent difference between the means of the entire model extent and mussel-bed locations was 58% for the dgb, which was the greatest difference between the variables and bed locations among the continuous variables (Table 3).
The continuous representation of the low-flow surface water availability index values ranged from 0 to 13.3 and had an average index value of 4.5 in the lwai variable. The lwai and mussel-bed locations had a 4% difference between the means, which was the lowest among the continuous variables (Table 3). For the binary lwac variable, average reach length was 1,392 m. The high class in the lwac was 58% of the total reach length, while the low class was 42% (Table 2). The lcs variable was classified as either laterally stable or unstable, where 85% of the 530 river km were classified as stable and 15% as unstable. The average reach length for the stable class was 4,464 m and for the unstable class was 784 m (Table 2). The lwai and lcs both had a 3% difference for the percentage of each class comprising the entire model extent and mussel-bed locations.
Model generation.—The training and test AUC values of the top model were 0.75 and 0.62, respectively. Six hydrogeomorphic variables were used in the best model: lcs, dgb, gpc, spi, baa, and lwai (Table 1). The model results show separation of habitat into suitable and unsuitable habitat (Fig. 3). Jackknife analysis indicated that lcs, dgb, lwai, and spi contributed significantly to the final model, while baa and gpc did not (Fig. 4). Response curves indicated that suitable reaches differed from unsuitable reaches in values of baa, lcs, dgb, spi, and lwai (Fig. 5). However, all available spi values in the response curve were above the 0.5 probability of presence; therefore, we cannot report definitively relationship of mussel presence with this variable. More specifically, areas predicted as suitable were in reaches with laterally stable channels, with zero or very low bluff area, near gravel bars, with slightly higher stream power, and with greater areas of contiguous water (Fig. 5).
Model validation.—Eighty-three percent (53 of 64) of the validation mussel beds fell within a suitable reach in the binary suitability model, and mussel beds were found disproportionally within suitable reaches (χ2 = 18.77, 1 df, P < 0.05). Eleven beds fell within reaches that the model predicted as unsuitable. Seven of these beds were within a river reach with a split channel (see Discussion) and one was in a relatively short, unsuitable reach between two long, suitable reaches. The remaining three beds were centrally located within an unsuitable habitat reach and had no evident characteristics that could help inform future modeling efforts.
Our study successfully delineated suitable habitat for mussel presence in the MBB. Our model results suggest that mussel beds are dependent on multiple channel features, particularly the presence of laterally stable channels, proximity to gravel bars, and greater contiguous expanses of water. One potential source of bias in our dataset is that mussel biologists typically focus their sampling effort on gravel bars and avoid less-accessible, deeper areas of rivers, and our dataset suffers from this source of bias. Sampling a randomly selected set of stream reaches identified by our models as unsuitable is necessary to ground truth our model results. Nevertheless, our approach shows that readily available aerial imagery and topography data can provide useful description of stream-reach characteristics associated with the occurrence of mussel beds at a riverscape scale.
Other aspects of our model findings require groundtruthing due to the nature of available large-scale hydrogeomorphic data. For example, we used aerial imagery to define low-flow surface water availability as a proxy for identifying potential drought refugia. Ground-truthing based on bathymetric data is necessary to evaluate the extent to which low-flow surface water availability represents vulnerability to emersion during drought. Similarly, lateral bank stability may or may not reflect the type of substrate stability that other papers have associated with mussel occurrence on a smaller spatial scale. Evaluating these factors can help refine approaches for utilizing large-scale watershed data. Other challenges associated with using riverscape-scale hydrogeomorphic data include lack of availability of such data in some areas, extensive canopy shading of smaller streams, and the computational power required to run models with detailed spatial information.
Many factors that influence mussel presence were not included in our model, such as fish-host relationships, species-specific differences in habitat requirements, and anthropogenic influences. However, identifying minimum characteristics of habitats necessary to support mussel presence provides a baseline that can allow the effects of other factors to be evaluated (Bouska et al. 2018; Fig. 1). Although the datasets we used are specific to the Meramec River basin, our approach is amenable to other river systems where researchers have access to comprehensive mussel-survey data. LiDAR is quickly becoming ubiquitous in the contiguous United States, and high-resolution aerial imagery for some areas often can be found dating back decades, making this approach a reasonable option in some areas where data are available. Our methods also may be applicable for other benthic organisms, such as snails, insects, or crayfish.
We developed an approach that uses readily available, continuous, longitudinal data to describe associations of hydrogeomorphic features and the presence of mussel beds to identify suitable mussel habitat at a large scale. We specifically address a recognized knowledge gap for understanding mussel-habitat distributions (FMCS 2016) by using hydrogeomorphic variables and scaling them to the channel in a continuous, longitudinal manner. By using riverscape-scale, fundamental niche habitat modeling, managers can target specific river reaches for mussel surveys, reintroduction efforts, and other management activities.
We thank the following individuals for contributions throughout various stages of the project: Scott Faiman (MDC), Ivan Vining (MDC), Rob Pulliam (MDC), Andy Roberts and Joshua Hundley (US Fish and Wildlife Service), Craig Scroggins (MDC), and Jodi Whittier (MU). We also would like to thank the reviewers of this manuscript for their comments and suggestions. This work was funded by the Missouri Department of Conservation. Any use of trade, firm, or product names is for descriptive purposes only and does not imply endorsement by the U.S. Government.