Article

An Expanded Framework for Community Viability Analysis

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Abstract

Community viability analysis (CVA) has been put forth as an analogue for population viability analysis (PVA), an accepted conservation tool for evaluating species-specific threat and management scenarios. The original proposal recommended that CVAs examine resistance-based questions. PVAs, however, are broadly applicable to multiple types of viability questions, suggesting that the original CVA definition may be too narrow. In the present article, we advance an expanded framework in which CVA includes any analysis assessing the status, threats, or management options of an ecological community. We discuss viability questions that can be investigated with CVA. We group those inquiries into categories of resistance, resilience, and persistence, and provide case studies for each. Finally, we broadly present the steps in a CVA.

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... Investigating the interactions between species can be a key aspect of safeguarding biodiversity and promoting effective conservation efforts (Eichenwald & Reed, 2021;Sabo, 2008;Soulé et al., 2005). ...
... One promising approach to addressing these challenges is through community viability analysis (CVA) Ebenman & Jonsson, 2005;Eichenwald & Reed, 2021). CVA encompasses a variety of approaches to quantifying community structure, composition, and function in response to perturbations or management actions. ...
... CVA encompasses a variety of approaches to quantifying community structure, composition, and function in response to perturbations or management actions. For instance, by representing a community as a network of species interactions, researchers can identify species that play a significant role in community stability or resilience (Eichenwald & Reed, 2021;Jönsson & Thor, 2012), or identify effective management interventions (McDonald-Madden et al., 2016). ...
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Introduction: Food webs have aroused interest and scientific analysis for many decades (Cohen, 1978). Especially Odum's school of ecosystem thinking sought to quantify fluxes in ecosystems, based on feeding guilds (Odum, 1953). Later, the theoretical analysis of interactions among species took a prominent role, arguing that information fluxes are as important as energy fluxes (Pimm, 1982). These interaction-network ideas still dominate models and experiments today (Rossberg, 2013). In contrast, interactions between two (trophic) levels (“bipartite” or “two-mode” networks) are a more recent ecological mainstream activity. Pollination networks featured verbally in early scientific works (dating back to comments in the third chapter of Darwin, 1859), but it was only in the 1980s that data describing such interaction networks specifically received analytical attention (starting with the work of Jordano, 1987). Today, food-web ecologists and network ecologists are still two largely separate scientific communities, with different data, methods, aims, and interpretations. Attempts to bridge this gap are relatively few (Ings et al., 2009). Any food-web workshop will typically bring together people from both sides and those already straddling the fields. Still, studies show a considerable separation, despite substantial intellectual overlap. In this chapter, we present an (necessarily incomplete) overview of current differences between food-web and network ecology with the aim of highlighting the underlying similarities. We believe that both fields can profit from the expertise and experience present in the other, and we suggest specific steps toward incorporating so far neglected issues tackled in the other field. Specifically, we organize this chapter into four main dimensions (scientific focus; data; nodes and links; and methods) after a brief section defining the terms we use. Definitions Food webs describe who-eats-whom-relationships in an n × n adjacency matrix. Since every food-web entity may interact with any other, this matrix has the dimensions of the number of entities (species, guilds) and is called one-mode or unipartite. If interactions are restricted to those between, and not among, two trophic levels, the resulting k × l matrix describes bipartite networks. Food webs are typically interpreted along trophic relationships (and often contain only data on trophic interactions, as revealed, e.g., in the 113 webs in http://ipmnet.org/loop/foodweb.aspx). Interaction networks, in contrast, include a large diversity of relationships between species, e.g., mutualism, facilitation, or commensalism (Figure 1.1).
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Introduction: Two Types of Extinctions There are two types of species extinctions: true, or numerical extinctions, and functional extinctions. Numerical extinction – the traditional concept of extinction – occurs when the very last member of a species dies, while functional or ecological extinction occurs when a species becomes too rare to fulfill its ecological, interactive role in the ecosystem (Conner, 1988; Estes et al., 1989; Novaro et al., 2000; Jackson et al., 2001; Redford and Feinsinger, 2001; Soulé et al., 2003; Sekercioglu et al., 2004; McConkey and Drake, 2006; Baum and Worm, 2009; Estes et al., 2010; Anderson et al., 2011; Cury et al., 2011; Galetti et al., 2013; Säterberg et al., 2013; McConkey and O´Farrill, 2015; Sellman et al., 2015). It has been estimated that the current rate of numerical species extinction is about 1000 times higher than the natural background rate of extinction, on par with that of the great mass extinctions (Pereira et al., 2010; Barnosky et al., 2011; Pimm et al., 2014). In contrast, the rate of functional extinctions is largely unknown. Critical abundance thresholds or ecologically effective population sizes of species, below which they cease to function in the system of which they are parts, have been established for only a few species (McConkey and Drake, 2006; Estes et al., 2010; Cury et al., 2011). However, trophic cascades and regime shifts observed in a variety of ecosystems following declining population size of a species clearly indicate the presence of such abundance thresholds of species in many ecosystems (Frank et al., 2005; Casini et al., 2009; Estes et al., 2011; Smith et al., 2011; Ripple et al., 2014). Indeed, recent theoretical studies suggest that the frequency of functional extinctions might be disturbingly high and that even moderate declines in the densities of some species might lead to numerical extinctions of other dependent species (Säterberg et al., 2013; Sellman et al., 2015). In other words, a species can go functionally extinct well before the species becomes so rare that it loses its genetic and demographic viability and puts it in danger of a numerical extinction.
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Introduction The dynamical behavior of individuals in ecosystems involves a multifaceted set of interaction types and processes that take place at different hierarchical levels. We present an individual-based, stochastic model that considers species dynamics at three hierarchical levels: population, community, and metacommunity. We use an individual-based model to show how the consequences of mechanisms that are specific to each hierarchical level may interact with processes that belong to other hierarchical levels. The strength of these effects is quantified in terms of impacts on metapopulation sizes and spatial distribution of populations. Results indicate the following: (1) the cohesion of the social network structure among conspecific individuals heavily affects their feeding efficiency at food-web level; (2) more generalist feeding habits trigger homogeneous spatial distribution of species at the landscape scale; and (3) high frequency of migration movements limits the local success of a generalist species thus leading to small metapopulation sizes. We illustrate how such a hierarchical framework may contribute to understanding the emergence of macroscopic patterns (i.e., metapopulation size and spatial heterogeneity) starting from elementary, bottom–up rules defined at the individual level. Hierarchical Organization and Individual-Based Modeling in Ecology Concurrent processes and interactions occur at different hierarchical levels in ecosystems (i.e., individual, population, community, and metapopulation/metacommunity) and do often spread their effects beyond the levels in which they actually originate. Some studies describe how ecological dynamics involving two hierarchical layers may interplay with each other. Social interactions among conspecific individuals may be regulated by metapopulation and community dynamics, community composition may be molded by landscape fragmentation, and species coexistence in metacommunities may result from the trade-off between spatial dispersal and multiple interaction types in food webs. Association rates in a population of wild Asian elephants depend on environmental conditions and seasonality (de Silva et al., 2011). The rates at which social ties are formed peak in dry periods and resident elephants tend to maintain over time a stable pool of interactions with the same individuals. The cohesion of social groups of baboons may vary in response to predation pressure or spatial food distribution (Barton et al., 1996). When predation pressure is high, the distances between conspecific individuals are smaller and social groups are more cohesive; this raises the chances of contest competition.
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Most population viability analyses (PVA) assume that the effects of species interactions are subsumed by population-level parameters. We examine how robust five commonly used PVA models are to violations of this assumption. We develop a stochastic, stage-structured predator-prey model and simulate prey population vital rates and abundance. We then use simulated data to parameterize and estimate risk for three demographic models (static projection matrix, stochastic projection matrix, stochastic vital rate matrix) and two time series models (diffusion approximation [DA], corrupted diffusion approximation [CDA]). Model bias is measured as the absolute deviation between estimated and observed quasi-extinction risk. Our results highlight three generalities about the application of single-species models to multi-species conservation problems. First, our collective model results suggest that most single-species PVA models overestimate extinction risk when species interactions cause periodic variation in abundance. Second, the DA model produces the most (conservatively) biased risk forecasts. Finally, the CDA model is the most robust PVA to population cycles caused by species interactions. CDA models produce virtually unbiased and relatively precise risk estimates even when populations cycle strongly. High performance of simple time series models like the CDA owes to their ability to effectively partition stochastic and deterministic sources of variation in population abundance.
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Maintenance of overall ecosystem complexity is perceived as critical to the sustainability of ecosystem use. The development of an operational basis for an ecosystem approach to fisheries, however, faces many difficulties. On the research side, the challenge is in defining proper long-term, ecosystem-related objectives; determining meaningful reference values and indicators for desirable or undesirable states of the ecosystem; and developing appropriate data collection, analytical tools and models. The "viability" concept developed in economics by Jean-Pierre Aubin can be used to assist in the definition, selection of, and interaction among long-term objectives at an ecosystem level. It recognizes that ecosystems are complex assemblages of interacting and self-organizing natural and human components that cannot be predicted. Viability models define an ensemble of "viable states", in contrast to undesirable states defined as such by ecological, economic, and/or social constraints. These constraints can be derived from fisheries objectives, conservation principles, scientific results of modelling, or precautionary principles, and correspond to limit reference points to be avoided. Viability theory does not attempt to choose any "optimal solution" according to given criteria, but selects "viable evolutions". These evolutions are compatible with the constraints in the sense that they satisfy them at each time and can be delineated by the viability kernel. The southern Benguela marine ecosystem is presented as a first attempt for the application of this theory. In defining ecosystem-based objectives (and related issues such as target reference points), it seems more difficult to reach consensus among stakeholders on what is desirable than on what is undesirable (e.g. biological or economic collapse, species extinction, displacement of local rural communities). Expressed in the negative form or as limit reference points, ecosystem-based constraints can be considered simultaneously with current target reference points, such as maximum sustainable yield, using viability models. The viability approach can help to progressively integrate ecosystem considerations, such as conservation, into fisheries management. © 2004 International Council for the Exploration of the Sea. Published by Elsevier Ltd. All rights reserved.