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SUMMARY:Boris Beranger (School of Mathematics and Statistics\, University 
 New South Wales\, Sydney)
DTSTART:20201015T100000Z
DTEND:20201015T110000Z
DTSTAMP:20260423T003234Z
UID:ProbStat/10
DESCRIPTION:Title: <a href="https://researchseminars.org/talk/ProbStat/10/
 ">High-dimensional inference for max-stable processes</a>\nby Boris Berang
 er (School of Mathematics and Statistics\, University New South Wales\, Sy
 dney) as part of Probability & Statistics  (IST-CEMAT\, FC-CEAUL\, ULisbon
 )\n\n\nAbstract\nDroughts\, high temperatures and strong winds are key cau
 ses of the recent bushfires that have touched a major part of the Australi
 an territory. Such extreme events seem to appear with increasing frequency
 \, creating an urgent need to better understand the behaviour of extreme e
 nvironmental phenomena. Max-stable processes are a widely popular tool to 
 model spatial extreme events with several flexible models available in the
  literature. For inference on max-stable models\, exact likelihood estimat
 ion becomes quickly computationally intractable as the number of spatial l
 ocations grows\, limiting their applicability to large study regions or fi
 ne grids. In this talk\, we introduce two methodologies based on composite
  likelihoods\, to circumvent this issue. First\, we assume the occurrence 
 times of maxima available in order to incorporate the Stephenson-Tawn conc
 ept into the composite likelihood framework. Second\, we propose to aggreg
 ate the information between locations into histograms and to derive a comp
 osite likelihood variation for these summaries. The significant improvemen
 ts in performance of each estimation procedures is established through sim
 ulation studies and illustrated on two temperature datasets from Australia
 .\n\nJoint seminar CEMAT and CEAUL\n
LOCATION:https://researchseminars.org/talk/ProbStat/10/
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