| Literature DB >> 33889452 |
Hannah L Buckley1, Nicola J Day2, Gavin Lear3, Bradley S Case1.
Abstract
BACKGROUND: Understanding how biological communities change over time is of increasing importance as Earth moves into the Anthropocene. A wide variety of methods are used for multivariate community analysis and are variously applied to research that aims to characterise temporal dynamics in community composition. Understanding these methods and how they are applied is useful for determining best practice in community ecology.Entities:
Keywords: Biological communities; Community dynamics; Community ecology; Descriptive analysis; Multivariate analysis; Quantitative analysis; Spatiotemporal change; Time series
Year: 2021 PMID: 33889452 PMCID: PMC8038643 DOI: 10.7717/peerj.11250
Source DB: PubMed Journal: PeerJ ISSN: 2167-8359 Impact factor: 2.984
Brief description of methods for the temporal analysis of multivariate community data encountered in this review, the number of uses out of a total 1,261 analyses recorded, and the key references illustrating and/or explaining each method or set of method.
Note that dissimilarity refers to pairwise similarity or dissimilarity measures calculated between pairs of samples, such as Euclidean distance or Bray-Curtis dissimilarity (for a full explanation and summary of these methods, see Legendre & Legendre, 2012).
| Analysis method or set of methods | Number of uses | Description | Key references |
|---|---|---|---|
| Descriptive methods | 425 | Simple, mostly visual, representations of compositional change such as bar graphs, line graphs, heat maps, and tables showing change in relative abundances. This set of methods also includes Venn diagrams and simple lists of species showing comparisons of composition from samples taken at different times. | |
| Ordination | 315 | Ordination is a set of dissimilarity-based methods that summarise multivariate community data by optimising relationships between high-dimensional samples and taxa in low-dimensional space to detect the dominant ecological gradients in communities. When samples are taken at different times, these can be compared by labelling points by time in various ways, e.g., trajectories, symbols, envelopes. | |
| Raw dissimilarity | 257 | Raw dissimilarity values are used in a wide variety of methods from simple, e.g., mean dissimilarity values for temporal data subsets used in subsequent graphs, analyses or maps, to more complex methods that decompose beta diversity values into components representing the degree of nestedness and turnover among temporal samples. Raw dissimilarity values can be calculated in two main ways: (1) between temporal samples as a measure of compositional change and (2) between spatial samples at different times, which are then averaged and subsequently compared. Both approaches are included within this group of methods. Note that ordination, clustering, and time-lag analyses are also based on dissimilarity values. | |
| Time-lag analysis | 113 | Time-lag analyses involve relating the amount of compositional change to the amount of change in time across increasing temporal distances, called ‘lags’. There are two ways of assessing the time-lag effect on community dissimilarity: graphically (‘time-decay curve’) and statistically (time-lag regression analysis). | |
| Cluster analysis | 82 | Cluster analysis is a catch-all term applied to dissimilarity-based methods that either group samples together (agglomerative methods) or split all samples into sub-groups (divisive methods); the clustering is based on the dissimiliarities between groups of samples ( | |
| Turnover rates | 28 | The degree of temporal variation in community composition can be assessed by calculating the turnover rate of the community (a.k.a. ‘temporal turnover’ or ‘species turnover’), which is a measure of the rate of change in taxonomic composition for a ‘site’ over time. Turnover rates are calculated in a variety of ways using combinations of colonisation, immigration, extinction, mortality, recruitment, and survival, and can be as simple as the percent change in species composition between time points. | |
| Network analysis | 13 | Ecological network analysis methods recognise that an ecological community is a complex biological system comprised of interconnected units whose associations can be modelled mathematically using constructs such as vertices (representing taxa) and edges, which are the connections between the vertices (representing ecological interactions). In the context of investigating community dynamics, patterns of species’ associations and community memberships are most typically visualised as a topological network diagram created from taxon abundance data collected at multiple time points. From the network topology, a variety of statistics can be calculated that measure variability in community composition and interactions at particular times, which can then be compared. | |
| Temporal stability (a.k.a. coefficient of variation) | 9 | The coefficient of variation (CV) is used to measure temporal stability of the abundance or biomass of an individual taxon, or group of taxa, across all times (not space). The CV is the ratio of the standard deviation to the mean, and often is multiplied by 100 to obtain a percentage. The mean of the CV values for all taxa (e.g., abundance or biomass) is used as an aggregate measure of temporal stability for a whole community; smaller values imply greater stability. Such values are often presented in tables as a measure of variation or are sometimes used as a response variable against other variables of interest. | |
| Machine learning methods | 8 | Machine learning is branch of computer science that deals with the development of learning algorithms that are used to explore large, multivariate datasets, and has the primary aim of generating accurate, predictive models ( | |
| Moran Eigenvector Maps (MEMs) | 4 | Analyses using Moran Eigenvector Maps (also referred to as principal coordinates of neighbour matrices; PCNM) result in a matrix of uncorrelated temporal variables that characterize scales of temporal variation in composition that can be used in another multivariate analysis such as an ordination, e.g., distance-based redundancy analysis. If the ordination is paired with variance partitioning, a Venn diagram showing the amount of variance explained by eigenvectors representing different scales of temporal variation in composition can be generated. | |
| Synchrony | 1 | Synchrony is calculated as a single value representing the degree to which taxa are changing in a similar way over time. It is generated for a given sample by taxon matrix across a set of times. It can be compared for different time windows or different subsets of samples, e.g., experimental treatments. | |
| Nestedness analysis | 1 | Nestedness analysis ( | |
| Multivariate regression modelling | 1 | There are a range of regression approaches that simultaneously model individual species, such as ‘multispecies N mixture models’ and ‘joint species distribution models’. These methods can be used to model explicit, quantitative hypotheses of community change, with a focus on interactions among taxa. Some methods allow for useful additions, such as accounting for uncertainty in the detection of taxa. However, due to their complexity and high computational requirements, most of these approaches have yet to be implemented for datasets with large numbers of species. Multivariate regression models quantify the relative effects of species (or species groups) interactions, environmental covariates, spatial structure, and observation error on relative abundances through time. | |
| Multiplicative change | 1 | The change in percent cover of a taxon, or group of taxa, at a single site can be used to obtain a ‘growth rate’ using a linear regression equation. This rate of change can then be used in a regression or ANOVA to assess predictors of change for each taxon or group (‘multiplicative change’). For example, different sites or sets of sites, can be compared by their relative change in the percent cover of different functional groups, as long as communities consist of taxa with similar ecology and life-histories, e.g., grassland plant communities in different moisture regimes. | |
| Compositional pivot days | 1 | Compositional pivot days is a dissimilarity-based method developed by |
Figure 1Number of studies identified by our search criteria from each continent. Numbers of studies were: Global (n = 7), Oceanic (n = 5), Africa (n = 23), Antarctica (n = 6), Asia (n = 60), Australia (n = 18), Europe (n= 196), North America (n = 186), Oceania (n = 8) and South America (n = 53).
Darker colours indicate more studies have been conducted within those continents, including Oceania. Pie charts show the taxonomic focus of study data from each continent as being on plants (orange), vertebrate animals (light blue), invertebrate animals (brown), microeukaryotes (blue), prokaryotes (purple), viruses (yellow), or mixed taxonomic groups (pink).
Figure 2The numbers of studies that were conducted at large and small spatial scales across habitat categories.
Small spatial scale (blue bars) studies were considered to be those carried out at micro, point sample, and local scales, while large spatial scale studies (purple bars) were those at regional, continental, or global scales. Marine studies include those in the open ocean in contrast to coastal (sandy coasts), intertidal (rocky shore) and estuarine.
Figure 3The proportion of studies of different taxa ((A–G) mixed taxa, plants, vertebrates, invertebrates, microeukaryotes, prokaryotes, and viruses) within categories defined by the temporal grain and extent; the proportions in each box sum to 1.
Temporal grain is the minimum time between sampling events within the study and the temporal extent is the maximum time between sampling events within the study.
Figure 4The number of temporal replicates in studies over time.
Figure 5The frequency of use of different temporal community dynamics analysis methods across all reviewed studies.
Specifically: (A) the number of different analyses applied in each study; (B) the percent of uses of each analysis type across all studies and times. MEMs refers to Moran Eigenvector Maps; see Table 1 for a brief explanation of each method.
Figure 6Trends in the use of different methods for the analysis of temporal community dynamics datasets, from 1990 to the end of 2018.
(A) The proportion of uses of 10 categories of analysis methods across all sampled publications; ‘Minor methods’ include compositional pivot days, multiplicative change, multivariate regression modelling, nestedness analysis, synchrony, and temporal stability. (B) The popularity of the different ordination methods used across the 28 years. CA, correspondence analysis; PCoA, principal co-ordinates analysis; RDA, redundancy analysis; CCA, canonical CA; DCA, detrended CA; PCA, principal components analysis. ‘Minor methods’ are: distance-based RDA (dbRDA), detrended CCA (DCCA), partial CCA (pCCA), pRDA, Procrustes, RA and multiple co-inertia analysis. Additional details of each analysis method are provided in Table 1.
Figure 7The distribution of studies across the different research aims.
Research aims varied from understanding compositional dynamics at fine, medium and coarse temporal scales, to investigating the effect on species composition over time of environmental conditions, ecological disturbance, species interactions and understanding successional change in communities. Scales of temporal dynamics were classified as fine (days), medium (weeks, months, or seasons), and coarse (annual, years, or decades).
Figure 8The relative distribution of the mean number of independent temporal samples across different research aims and temporal analysis methods.
‘Minor methods’ include compositional pivot days, multiplicative change, multivariate regression modelling, nestedness analysis, synchrony and temporal stability (see Table 1 for explanations of methods). Research aims vary from understanding compositional dynamics at fine, medium and coarse temporal scales, to investigating the effect on species composition over time of species interactions, environmental conditions, and ecological disturbance, to understanding successional change in communities.