Grant: Discovery Grants Program - Individual
Acadia University
$11,000.00
Time Series Analysis and Computing, and Robust Statistical Methods for Modeling Serially Correlated Data
EF 2015-16
Résumé
My research program is to develop robust methods in testing for temporal trends or shifts where the data are noisy and serially correlated. It will also engage in incorporating nonparametric rank-based distance with multiple endpoints and applying it to population comparison studies. The topics are motivated by my collaborative activities with scientists in environmental science, biology, and health outcomes research. The methods proposed for time series trend analysis will provide new ways for scientists to discover changes in our water resources, wildlife populations, and food protein processes. The methods proposed for time series intervention analysis will lead to improved designs for more effective socio-economic intervention programs, especially for public drug policy intervention programs. The robust methods for multiple endpoints will allow researchers to identify patients' true behaviour patterns through patient-reported outcomes. Among other topics my proposed research will also be dedicated to powerful computer algebra algorithms for resolving difficult inference questions. Overall the proposed methods as general statistical methodologies will play a significant role for researchers in answering important questions in science and the social sciences.
Programme
Discovery Grants Program - Individual
Bénéficiaire
Emplacement
Nova Scotia, Canada
Type de bénéficiaire
Academia
Type
Grant
Source
NSERC's Awards Data
Tel que publié
Application id
311665-2013
Name nom
Zhang, Ying
Department département
Mathematics and Statistics
Organization id
78
Institution établissement
Acadia University
Province en
Nova Scotia
Province fr
Nouvelle-Écosse
Country en
CANADA
Country fr
CANADA
Fiscal year exercice financier
2015
Competition year année de concours
2013
Award amount
11000
Program id
RGPIN
Program name en
Discovery Grants Program - Individual
Program name fr
Programme de subventions à la découverte - individuelles
Group en
Discovery grants programs
Group fr
Programmes de subventions à la découverte
Committee code
1508
Committee name en
Mathematics and Statistics
Committee name fr
Mathématiques et statistique
Area of application code
1002
Area of application group en
Northern development
Area of application group fr
Développement du nord
Area of application en
Environment
Area of application fr
Environnement
Research subject code
3002
Research subject group en
Statistics and probability
Research subject group fr
Statistique et probabilité
Research subject en
Time series analysis
Research subject fr
Analyse des séries chronologiques
Partie
3
Nb partie
5
Application title
Time Series Analysis and Computing, and Robust Statistical Methods for Modeling Serially Correlated Data
Keyword
NSERC
Application summary
My research program is to develop robust methods in testing for temporal trends or shifts where the data are noisy and serially correlated. It will also engage in incorporating nonparametric rank-based distance with multiple endpoints and applying it to population comparison studies. The topics are motivated by my collaborative activities with scientists in environmental science, biology, and health outcomes research. The methods proposed for time series trend analysis will provide new ways for scientists to discover changes in our water resources, wildlife populations, and food protein processes. The methods proposed for time series intervention analysis will lead to improved designs for more effective socio-economic intervention programs, especially for public drug policy intervention programs. The robust methods for multiple endpoints will allow researchers to identify patients' true behaviour patterns through patient-reported outcomes. Among other topics my proposed research will also be dedicated to powerful computer algebra algorithms for resolving difficult inference questions. Overall the proposed methods as general statistical methodologies will play a significant role for researchers in answering important questions in science and the social sciences.