Analysis of spatial patterns informs community assembly and sampling requirements for Collembola in forest soils
Introduction
Populations of most soil fauna have aggregated (patchy) distributions but it is not clear to what extent these aggregations are due to environmental factors, disturbance, intrinsic population processes or stochasticity (Usher, 1969, Usher, 1976). Environmental heterogeneity can be related to physical and chemical soil properties, such as soil moisture, temperature, and porosity all of which can cause aggregation (Usher, 1976). Disturbance affects physical and chemical soil properties, resources and their availability (Bardgett, 2002), which in turn, may affect the spatial distribution of organisms (Caruso and Migliorini, 2006, Ettema and Wardle, 2002, Maaß et al., 2014). Intrinsic population processes, such as dispersal (mainly limitation of), reproduction (e.g. egg clusters, courtship) and competition (exclusion or otherwise) may also affect distribution patterns (Bardgett, 2002, Caruso et al., 2013, Ettema and Wardle, 2002, Hutchinson, 1953, Maaß et al., 2014, Usher, 1976). In addition to these, there are stochastic elements in the generation of spatial patterns (Hutchinson, 1953) and a large proportion of the observed patterns in soil communities appear to be random (Caruso et al., 2011, Caruso et al., 2012).
The mosaic nature of the soil, and the preferences of species for particular microhabitats, potentially restricts competitive exclusion to local patches (within the scale of regular movement of the animals), thereby facilitating species coexistence on a larger scale (Anderson, 1978a). Thus, the spatial and temporal heterogeneity of the soil environment is thought to be a major driver of its biological diversity (Bardgett, 2002). For example, heterogeneity was observed to increase species richness of soil mesofauna in an experiment that manipulated physical soil properties (Nielsen et al., 2010). Similarly, a positive correlation has been found between mite (Oribatida) species diversity and habitat structural complexity (Anderson, 1978b).
The relative contributions of the aforementioned factors to the spatial heterogeneity in the distribution of soil animals are difficult to assess accurately because they do not occur in isolation but are interdependent. For example, the proximal effects of disturbance can be difficult to assess in isolation as they inevitably initiate cascading effects. However, the spatial variation in species composition between sampling points may contribute to our understanding of the maintenance biodiversity (May, 1984, Rosindell et al., 2011). This is particularly relevant in soil, as the ‘the enigma of soil animal species diversity’ (Anderson, 1975) has been, and continues to be, discussed after almost half a century.
While spatial heterogeneity may explain soil species diversity to some extent, it represents a significant practical obstacle to the accurate description of the soil microarthropod community. As most widespread species are found in large numbers and many rare species are not widely distributed, it is inevitable that most species won't occur in all samples unless sample area (Storch et al., 2003) or sampling effort (Chao et al., 2009) are increased. This would require large amounts of money and labour, in particular because the identification of soil microarthropods is time consuming limits the number of samples which can be collected per site (see for example Black et al., 2003, Cole et al., 2008, Deharveng, 1996, Palacios-Vargas et al., 2007, Salmon et al., 2008). Although, random or systematic sampling designs or the combination of sampling techniques (Querner and Bruckner, 2010) may help overcome this to a certain extent, the fact that spatial heterogeneity also affects diversity of species composition (Maaß et al., 2014, Veech, 2005) poses a challenge in deciphering the number of samples needed to accurately estimate species richness. The analysis of large numbers of samples for a single site over time may help tackle this task.
Neutral theory can be a useful first step when testing for patterns of diversity and abundance. Indeed, in following ‘Ockham's razor’ philosophy that the model with the fewest assumptions should be preferred, then neutral dynamics can be used at least as a null model in the ongoing investigation into community assembly dynamics (Alonso et al., 2006).
Collembola are one of the most diverse and abundant groups of the soil mesofauna making them ideal candidates for such investigations. They have been used in studies of spatial patterns by Usher (1969) and more recently (Caruso et al., 2009, Sereda et al., 2012). In this study we ask whether community assembly differs from the expected under neutral assembly and investigate the number of samples needed to provide comparable estimates of mean species richness at each site (Caruso et al., 2010, Usher, 1976). Patterns of Collembola at three forest sites of different ages are tested for conformity with expectations of with Hubbell's (2001) neutral model. Neutral theory assumes that communities are assembled by random dispersal, history and chance in a way similar than MacArthur and Wilson's theory of island biogeography (MacArthur and Wilson, 1967). The abundances of each species of Collembola collected over eleven consecutive years in a spatially explicit grid were used to examine (i) whether beta diversity differs from that expected under conditions of neutrality, (ii) whether sampling points differ in their relative contributions to overall beta diversity, and (iii) the number of samples required to estimate the species richness in the forests based on randomised sample, species accumulation curves (sensu Colwell and Coddington, 1994). Given the known links between the diversity of plants and below-ground fauna diversity ( De Deyn et al., 2004, De Deyn et al., 2003, Porazinska et al., 2003, van der Putten et al., 2013, Wardle et al., 1999, Wardle et al., 2004) we predict that outcomes will be influenced by the differing ages and structural characteristics of the vegetation at the three sites, with more patchy vegetation leading to a greater beta diversity, (i.e. less random structure), in Collembola communities.
Section snippets
Site description
The data used are from an eleven year study of the Collembola in three forest sites which are part of the national Long-tern Ecological Research (LTER) network of Latvia (Melecis et al., 2005). The community composition has previously been described by Jucevica and Melecis, 2002, Jucevica and Melecis, 2006, and site characteristics are described in Melecis et al. (1998), see (Table 1) for an overview/summary. Three Scots pine (Pinus sylvestris L.) forests of different age (Young, Middle and
Collembola rarefaction curves
Sample-based rarefaction curves varied between sites and years (Fig. 2). The curves were not linear when log-transformed (Fig. 3) instead they show a negative curvature (concave) which suggests a local scale phase of a triphasic species-area curve sensu Rosindell and Cornell (2007). A significant quadratic component is present in all of these relationships but its importance reduces as the number of samples increases. For example, the complete curves for the Middle age stand have average r2
Discussion
The relative importance of niche separation, non-equilibrial and neutral models of community assembly has been a theme in community ecology for many decades with none appearing to be applicable under all circumstances (Huston, 1994, Strong et al., 1984, Weiher and Keddy, 2001). In this study, Collembola communities fitted neutral theory in three forest plots of different ages on most (but not all) occasions. The data from our study suggest that stochasticity cannot be ruled out. Not alone is
Conclusions
Assessing spatial patterns is a step toward uncovering the processes structuring communities (Borcard et al., 2004). This study is unique in that it examines data over several years and is therefore not merely a snapshot in time as is the case in most studies of spatial patterns. This enables a reliable observation of spatial heterogeneity through time, thus informing on the predictability of distribution in space. It also clearly illustrates the potential to draw the wrong conclusions when
Author contribution
TD and TB - Wrote the paper and carried out analyses. EJ and VM - designed and carried out sampling, identified the Collembola. PQ - Carried out some initial analysis of data.
Acknowledgements
We thank Rampal S. Etienne for help with use of PARI/gp. We also thank Tancredi Caruso for discussions and guidance on use of the software for the analysis. We greatly appreciate the comments from two anonymous reviewers which substantially improved the manuscript.
This aspect of the research did not receive any specific grant from funding agencies in the public, commercial, or not-for-profit sectors.
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