Traits Without Borders: Integrating Functional Diversity Across Scales

Owing to the conceptual complexity of functional diversity (FD), a multitude of different methods are available for measuring it, with most being operational at only a small range of spatial scales. This causes uncertainty in ecological interpretations and limits the potential to generalize findings...

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Published inTrends in ecology & evolution (Amsterdam) Vol. 31; no. 5; pp. 382 - 394
Main Authors Carmona, Carlos P., de Bello, Francesco, Mason, Norman W.H., Lepš, Jan
Format Journal Article
LanguageEnglish
Published England Elsevier Ltd 01.05.2016
Subjects
Online AccessGet full text
ISSN0169-5347
1872-8383
1872-8383
DOI10.1016/j.tree.2016.02.003

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Abstract Owing to the conceptual complexity of functional diversity (FD), a multitude of different methods are available for measuring it, with most being operational at only a small range of spatial scales. This causes uncertainty in ecological interpretations and limits the potential to generalize findings across studies or compare patterns across scales. We solve this problem by providing a unified framework expanding on and integrating existing approaches. The framework, based on trait probability density (TPD), is the first to fully implement the Hutchinsonian concept of the niche as a probabilistic hypervolume in estimating FD. This novel approach could revolutionize FD-based research by allowing quantification of the various FD components from organismal to macroecological scales, and allowing seamless transitions between scales. Functional trait diversity, in other words the variation of traits between organisms, can be used to address a great number of pressing ecological questions. Consequently, trait-based approaches are increasingly being used by ecologists. However, functional diversity comprises several components that can be evaluated at different spatial scales. Because of this conceptual complexity, there is an overabundance of disparate approaches for estimating it, which leads to confusion among users and hampers the comparability of different studies. A single mathematical framework encompassing different approaches while providing a seamless continuity between spatial scales is needed. Reconciling the approaches based on the concept of the niche as a hypervolume and those that consider traits in probabilistic terms is the first step towards the foundation of a unified framework.
AbstractList Owing to the conceptual complexity of functional diversity (FD), a multitude of different methods are available for measuring it, with most being operational at only a small range of spatial scales. This causes uncertainty in ecological interpretations and limits the potential to generalize findings across studies or compare patterns across scales. We solve this problem by providing a unified framework expanding on and integrating existing approaches. The framework, based on trait probability density (TPD), is the first to fully implement the Hutchinsonian concept of the niche as a probabilistic hypervolume in estimating FD. This novel approach could revolutionize FD-based research by allowing quantification of the various FD components from organismal to macroecological scales, and allowing seamless transitions between scales.
Owing to the conceptual complexity of functional diversity (FD), a multitude of different methods are available for measuring it, with most being operational at only a small range of spatial scales. This causes uncertainty in ecological interpretations and limits the potential to generalize findings across studies or compare patterns across scales. We solve this problem by providing a unified framework expanding on and integrating existing approaches. The framework, based on trait probability density (TPD), is the first to fully implement the Hutchinsonian concept of the niche as a probabilistic hypervolume in estimating FD. This novel approach could revolutionize FD-based research by allowing quantification of the various FD components from organismal to macroecological scales, and allowing seamless transitions between scales. Functional trait diversity, in other words the variation of traits between organisms, can be used to address a great number of pressing ecological questions. Consequently, trait-based approaches are increasingly being used by ecologists. However, functional diversity comprises several components that can be evaluated at different spatial scales. Because of this conceptual complexity, there is an overabundance of disparate approaches for estimating it, which leads to confusion among users and hampers the comparability of different studies. A single mathematical framework encompassing different approaches while providing a seamless continuity between spatial scales is needed. Reconciling the approaches based on the concept of the niche as a hypervolume and those that consider traits in probabilistic terms is the first step towards the foundation of a unified framework.
Owing to the conceptual complexity of functional diversity (FD), a multitude of different methods are available for measuring it, with most being operational at only a small range of spatial scales. This causes uncertainty in ecological interpretations and limits the potential to generalize findings across studies or compare patterns across scales. We solve this problem by providing a unified framework expanding on and integrating existing approaches. The framework, based on trait probability density (TPD), is the first to fully implement the Hutchinsonian concept of the niche as a probabilistic hypervolume in estimating FD. This novel approach could revolutionize FD-based research by allowing quantification of the various FD components from organismal to macroecological scales, and allowing seamless transitions between scales.Owing to the conceptual complexity of functional diversity (FD), a multitude of different methods are available for measuring it, with most being operational at only a small range of spatial scales. This causes uncertainty in ecological interpretations and limits the potential to generalize findings across studies or compare patterns across scales. We solve this problem by providing a unified framework expanding on and integrating existing approaches. The framework, based on trait probability density (TPD), is the first to fully implement the Hutchinsonian concept of the niche as a probabilistic hypervolume in estimating FD. This novel approach could revolutionize FD-based research by allowing quantification of the various FD components from organismal to macroecological scales, and allowing seamless transitions between scales.
Author Carmona, Carlos P.
Mason, Norman W.H.
Lepš, Jan
de Bello, Francesco
Author_xml – sequence: 1
  givenname: Carlos P.
  surname: Carmona
  fullname: Carmona, Carlos P.
  email: perezcarmonacarlos@gmail.com
  organization: Department of Botany, Faculty of Science, University of South Bohemia, Branišovská 31, České Budějovice, Czech Republic
– sequence: 2
  givenname: Francesco
  surname: de Bello
  fullname: de Bello, Francesco
  organization: Department of Botany, Faculty of Science, University of South Bohemia, Branišovská 31, České Budějovice, Czech Republic
– sequence: 3
  givenname: Norman W.H.
  surname: Mason
  fullname: Mason, Norman W.H.
  organization: Landcare Research, Private Bag 3127, Hamilton, New Zealand
– sequence: 4
  givenname: Jan
  surname: Lepš
  fullname: Lepš, Jan
  organization: Department of Botany, Faculty of Science, University of South Bohemia, Branišovská 31, České Budějovice, Czech Republic
BackLink https://www.ncbi.nlm.nih.gov/pubmed/26924737$$D View this record in MEDLINE/PubMed
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Snippet Owing to the conceptual complexity of functional diversity (FD), a multitude of different methods are available for measuring it, with most being operational...
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SubjectTerms Ecology
Ecosystem
functional diversity
Models, Biological
Phenotype
Probability
probability distribution
uncertainty
Title Traits Without Borders: Integrating Functional Diversity Across Scales
URI https://dx.doi.org/10.1016/j.tree.2016.02.003
https://www.ncbi.nlm.nih.gov/pubmed/26924737
https://www.proquest.com/docview/1784084756
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Volume 31
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