Carlo Ricotta

Dr. Carlo Ricotta

Department of Environmental Biology, University of Rome “La Sapienza”, P.zale A. Moro 5, 00185 Rome, Italy
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Research Focus & Metrics

Academic Career Length

32Years (1995-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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22 March 2011 in Oecologia
Verified
Journal Article
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CRCarlo Ricotta
Carlo Ricotta
MMMarco Moretti
Marco Moretti

31 March 2011 in Progress in Physical Geography: Earth and Environment
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Journal Article
Closed access
DRDuccio Rocchini
Duccio Rocchini
JHJoaquín Hortal
Joaquín Hortal
SLSzabolcs Lengyel
Szabolcs Lengyel
JLJorge M. Lobo
Jorge M. Lobo
AJAlberto Jiménez-Valverde
Alberto Jiménez-Valverde
ACAlessandro Chiarucci
Alessandro Chiarucci
Accurate mapping of species distributions is a fundamental goal of modern biogeography, both for basic and applied purposes. This is commonly done by plotting known species occurrences, expert-drawn range maps or geographical estimations derived from species distribution models. However, all three kinds of maps are implicitly subject to uncertainty, due to the quality and bias of raw distributional data, the process of map building, and the dynamic nature of species distributions themselves. Here we review the main sources of uncertainty suggesting a code of good practices in order to minimize their effects. Specifically, we claim that uncertainty should be always explicitly taken into account and we propose the creation of maps of ignorance to provide information on where the mapped distributions are reliable and where they are uncertain.

1 September 2010 in Ecological Informatics
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Journal Article
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DRDuccio Rocchini
Duccio Rocchini
NBNiko Balkenhol
Niko Balkenhol
GCGregory A. Carter
Gregory A. Carter
Giles FoodyGiles Foody
Giles Foody
TGThomas W. Gillespie
Thomas W. Gillespie
MNMarkus Neteler
Markus Neteler

1 September 2017 in Ecological Complexity
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Journal Article
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CRCarlo Ricotta
Carlo Ricotta
JPJ. Podani
J. Podani

23 July 2016 in Methods in Ecology and Evolution
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Journal Article
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CRCarlo Ricotta
Carlo Ricotta
FBFrancesco de Bello
Francesco de Bello
MMMarco Moretti
Marco Moretti
Marco CaccianigaMarco Caccianiga
Marco Caccianiga
BCBruno E.L. Cerabolini
Bruno E.L. Cerabolini
SPSandrine Pavoine
Sandrine Pavoine

18 January 2010 in Diversity and Distributions
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Journal Article
Open access
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LJLou Jost
Lou Jost
PDPhilip DeVries
Philip DeVries
TWThomas Walla
Thomas Walla
HGHarold Greeney
Harold Greeney
ACAnne Chao
Anne Chao
CRCarlo Ricotta
Carlo Ricotta
Aim  Differentiation of sites or communities is often measured by partitioning regional or gamma diversity into additive or multiplicative alpha and beta components. The beta component and the ratio of within‐group to total diversity (alpha/gamma) are then used to infer the compositional differentiation or similarity of the sites. There is debate about the appropriate measures and partitioning formulas for this purpose. We test the main partitioning methods, using empirical and simulated data, to see if some of these methods lead to false conclusions, and we show how to resolve the problems that we uncover.Location  South America, Ecuador, Orellana province, Rio Shiripuno.Methods  We construct sets of real and simulated tropical butterfly communities that can be unambiguously ranked according to their degree of differentiation. We then test whether beta and similarity measures from the different partitioning approaches rank these datasets correctly.Results  The ratio of within‐group diversity to total diversity does not reflect compositional similarity, when the Gini–Simpson index or Shannon entropy are used to measure diversity. Additive beta diversity based on the Gini–Simpson index does not reflect the degree of differentiation between N sites or communities.Main conclusions  The ratio of within‐group to total diversity (alpha/gamma) should not be used to measure the compositional similarity of groups, if diversity is equated with Shannon entropy or the Gini–Simpson index. Conversion of these measures to effective number of species solves these problems. Additive Gini–Simpson beta diversity does not directly reflect the differentiation of N samples or communities. However, when properly transformed onto the unit interval so as to remove the dependence on alpha and N, additive and multiplicative beta measures yield identical normalized measures of relative similarity and differentiation.