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Grant: Discovery Grants Program - Individual

HEC Montréal

$30,000.00

Analysis of Extreme Values

EF 2024-25

Résumé
Extreme value theory provides the basis for the estimation of probabilities and likely future levels associated with extreme events. These quantities are used as inputs for managerial and policy decisions to prevent or limit the damage caused by extreme negative outcomes. In this research, we develop statistical models and tools to gain a better understanding of the extreme behavior of time series in climate and environmental sciences. Focused on the extreme occurrences, we develop statistical models that can handle the complex nature of processes such as temperature, rainfall, ground-level ozone, etc. Models should exploit any knowledge that we have about such physical processes at any scale to gain a better comprehension of how the extreme behavior of these processes has changed, is changing, and is likely to change in the future. There are many other areas that require these types of statistical models, for example: oceanography, hydrology, climatology, reliability, economics, reinsurance, and finance. In short, where inadequate estimates of the frequency and size of extreme occurrences can have a devastating impact, for example: wave heights, water levels, heat waves, structural load, energy supply, insurance claims, and equity returns, respectively.
Programme
Discovery Grants Program - Individual
Bénéficiaire
Emplacement
Quebec, Canada
Type de bénéficiaire
Academia
Type
Grant
Source
NSERC's Awards Data

Tel que publié

Application id
RGPIN-2023-03948
Name nom
Dupuis, Debbie
Department département
Decision Sciences
Organization id
65
Institution établissement
HEC Montréal
Province en
Québec
Province fr
Québec
Country en
CANADA
Country fr
CANADA
Fiscal year exercice financier
2024
Competition year année de concours
2023
Award amount
30000
Program id
RGPIN
Program name en
Discovery Grants Program - Individual
Program name fr
Programme de subventions à la découverte - individuelles
Group en
DISCOVERY RESEARCH
Group fr
RECHERCHE AXÉE SUR LA DÉCOUVERTE
Committee code
1508
Committee name en
Mathematics and Statistics
Committee name fr
Mathématiques et statistique
Area of application code
401
Area of application group en
Environment
Area of application group fr
Environnement
Area of application en
Climate and atmosphere
Area of application fr
Climat et atmosphère
Research subject code
3000
Research subject group en
Statistics and probability
Research subject group fr
Statistique et probabilité
Research subject en
Statistics and probability
Research subject fr
Statistique et probabilité
Field of research list names en
Not available
Field of research list names fr
Non disponible
Socioeconomic objective list names en
Not available
Socioeconomic objective list names fr
Non disponible
Application title
Analysis of Extreme Values
Keywords
analysis of extreme values; nonstationary time series; dependence modeling; clustering of extremes; synthetic controls; robust filtering
Application summary
Extreme value theory provides the basis for the estimation of probabilities and likely future levels associated with extreme events. These quantities are used as inputs for managerial and policy decisions to prevent or limit the damage caused by extreme negative outcomes. In this research, we develop statistical models and tools to gain a better understanding of the extreme behavior of time series in climate and environmental sciences. Focused on the extreme occurrences, we develop statistical models that can handle the complex nature of processes such as temperature, rainfall, ground-level ozone, etc. Models should exploit any knowledge that we have about such physical processes at any scale to gain a better comprehension of how the extreme behavior of these processes has changed, is changing, and is likely to change in the future. There are many other areas that require these types of statistical models, for example: oceanography, hydrology, climatology, reliability, economics, reinsurance, and finance. In short, where inadequate estimates of the frequency and size of extreme occurrences can have a devastating impact, for example: wave heights, water levels, heat waves, structural load, energy supply, insurance claims, and equity returns, respectively.
HEC Montréal - $30,000 Grant (2024-25) | Canada Spends