2012
DOI: 10.1007/s10592-012-0356-8
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Planning for optimal conservation of geographical genetic variability within species

Abstract: Systematic Conservation Planning (SCP) involves a series of steps that should be accomplished to determine the most cost-effective way to invest in conservation action. Although SCP has been usually applied at the species level (or hierarchically higher), it is possible to use alleles from molecular analyses at the population level as basic units for analyses. Here we demonstrate how SCP procedures can be used to establish optimum strategies for in situ and ex situ conservation of a single species, using Dipte… Show more

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Cited by 62 publications
(63 citation statements)
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“…Under the present scenario of low gene flow, low genetic diversity and high population differentiation, decisions made on the conservation of D. alata should include allelic diversity and regional patterns of landscape fragmentation to establish corridors and improve connectivity among populations and potentially increasing effective population size (Diniz-Filho et al, 2012). Because allelic richness tends to decrease with distance from West Brazil, where one can find populations with the highest levels of allelic richness (for example, AMS, AQMS, CAMT, RAMT, SMS, Table 1), this region should be a priority in conservation planning, together with the RAGO and RAMT populations, where the vegetation is continuous.…”
Section: Discussionmentioning
confidence: 99%
See 1 more Smart Citation
“…Under the present scenario of low gene flow, low genetic diversity and high population differentiation, decisions made on the conservation of D. alata should include allelic diversity and regional patterns of landscape fragmentation to establish corridors and improve connectivity among populations and potentially increasing effective population size (Diniz-Filho et al, 2012). Because allelic richness tends to decrease with distance from West Brazil, where one can find populations with the highest levels of allelic richness (for example, AMS, AQMS, CAMT, RAMT, SMS, Table 1), this region should be a priority in conservation planning, together with the RAGO and RAMT populations, where the vegetation is continuous.…”
Section: Discussionmentioning
confidence: 99%
“…Because allelic richness tends to decrease with distance from West Brazil, where one can find populations with the highest levels of allelic richness (for example, AMS, AQMS, CAMT, RAMT, SMS, Table 1), this region should be a priority in conservation planning, together with the RAGO and RAMT populations, where the vegetation is continuous. These populations have also been included in systematic conservation planning, to establish optimum strategies for in situ conservation of D. alata, as the smallest set of local population that should be conserved to represent the known genetic diversity (Diniz-Filho et al, 2012).…”
Section: Discussionmentioning
confidence: 99%
“…However, there have also been discussions on how to conserve intraspecific genetic diversity, which began with the debate regarding the definitions of "evolutionarily significant units" and management units Telles, 2002, 2006). More recently, Diniz-Filho et al (2012) applied SCP reasoning to define a set of priorities at the population level using alleles from microsatellite loci as variables, where the goal was to establish the smallest number of local populations required to represent all known genetic diversity of the species (alleles). Schlottfeldt et al (2015a,b) developed a more complex model based on a set of multi-objective algorithms, which also allowed several properties of the populations to be optimized simultaneously.…”
Section: Introductionmentioning
confidence: 99%
“…That study was pioneer in the use of information about allele frequency, heterozygosity, and Hardy-Weinberg equilibrium as objectives for simultaneous optimization. Diniz-Filho et al (2012b) used a mono-objective approach (in particular, simulated annealing) to find the Observe that for points B and C, it is not possible to obtain an improvement in one objective without a degradation of the other objective, i.e., f 1B < f 1C , f 2B > f 2C . The solutions (points) A, B, C, and D are optimal when f 1 and f 2 are considered.…”
Section: Introductionmentioning
confidence: 99%