the r book simulation models

the r book simulation models

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时间:2018-02-10

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1、26SpatialStatisticsTherearethreekindsofproblemsthatyoumighttacklewithspatialstatistics:pointprocesses(locationsandspatialpatternsofindividuals);mapsofacontinuousresponsevariable(kriging);spatiallyexplicitresponsesaffectedbytheidentity,sizeandproximityofneighbours.26.1PointprocessesTherearet

2、hreebroadclassesofspatialpatternonacontinuumfromcompleteregularity(evenlyspacedhexagonswhereeveryindividualisthesamedistancefromitsnearestneighbour)tocompleteaggregation(alltheindividualsclusteredintoasingleclump):wecalltheseregular,randomandaggregatedpatternsandtheylooklikethis:regularrandoma

3、ggregatedIntheirsimplestform,thedataconsistofsetsofxandycoordinateswithinsomesamplingframesuchasasquareoracircleinwhichtheindividualshavebeenmapped.Thefirstquestionisoftenwhetherthereisanyevidencetoallowrejectionofthenullhypothesisofcompletespatialrandomness(CSR).Inarandompatternthedistribution

4、ofeachindividualiscompletelyindependentofthedistributionofeveryTheRBook,SecondEdition.MichaelJ.Crawley.©2013JohnWiley&Sons,Ltd.Published2013byJohnWiley&Sons,Ltd.826THERBOOKother.Individualsneitherinhibitnorpromoteoneanother.Inaregularpatternindividualsaremorespacedoutthaninarandomone,presumabl

5、ybecauseofsomemechanism(suchascompetition)thateliminatesindividualsthataretooclosetogether.Inanaggregatedpattern,individualaremoreclumpedthaninarandomone,presumablybecauseofsomeprocesssuchasreproductionwithlimiteddispersal,orbecauseofunderlyingspatialheterogeneity(e.g.goodpatchesandbadpatches)

6、.Countsofindividualswithinsampleareas(quadrats)canbeanalysedbycomparingthefrequencydistributionofcountswithaPoissondistributionwiththesamemean.Aggregatedspatialpatterns(inwhichthevarianceisgreaterthanthemean)areoftenwelldescribedbyanegativebinomialdistribu-tionwithaggregationparameterk(seep.31

7、5).Themainproblemwithquadrat-basedcountsisthattheyarehighlyscale-dependent.Thesamespatialpatterncouldappeartoberegularwhenanalysedwithsmallquadrats,aggregatedwhenanalysedwithmedium-sizedquadrats,yetrandomwhenanalysedwithlargequadrats.Di

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