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Grant: Discovery Grants Program - Individual

York University

$15,000.00

Statistical Methodologies for High Dimensional Correlated Data

FY 2015-16

Summary
Nowadays research efforts in various disciplines have generated complex data sets different from the traditional types. The new kinds of data sets may have high-dimensionality, a large number of parameters, complicated dependency relationship, or measurements from different experimental platforms. There is an increasing demand for the development of statistical methodologies and inference procedures to analyze these complex data sets. We plan to conduct theoretical investigations on how to develop statistical methods especially designed for high dimensional correlated data. The proposed new methods can be used to address the problems arising from the fields of statistical genetics and bioinformatics. To properly analyze high dimensional data in the presence of complex dependency structure will be the main motivation and also the major challenge for our project. To reduce the dimensionality of the problem, there are a number of strategies, including selecting a simpler sub-model, or enforcing a sparse model through penalization. In this research project, we will focus on the investigation of penalized estimation and model selection methods for dependent data. The theories will provide more insight into the inference we can draw from data. Especially, the method will enable us to discern which pieces of information are important among huge amount of data. On the applied side of our project, we will be investigating different methods to perform data integration. Such procedures are in great need because current technologies produce various kinds of data in different platforms. We will also aim to set up a general framework based on pseudo likelihood to perform genetic analysis for correlated populations. We expect to develop this unified approach which is general for a wide range of genetic problems.
Program
Discovery Grants Program - Individual
Location
Ontario, Canada
Recipient Type
Academia
Type
Grant
Source
NSERC's Awards Data

As published

Application id
288332-2012
Name nom
Gao, Xin
Department département
Mathematics and Statistics
Organization id
38
Institution établissement
York University
Province en
Ontario
Province fr
Ontario
Country en
CANADA
Country fr
CANADA
Fiscal year exercice financier
2015
Competition year année de concours
2012
Award amount
15000
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
1211
Area of application group en
Advancement of knowledge
Area of application group fr
Avancement des connaissances
Area of application en
Medical and health sciences
Area of application fr
Sciences médicales et de la santé
Research subject code
3001
Research subject group en
Statistics and probability
Research subject group fr
Statistique et probabilité
Research subject en
Statistical theory
Research subject fr
Théorie de statistique
Partie
4
Nb partie
5
Application title
Statistical Methodologies for High Dimensional Correlated Data
Keyword
NSERC
Application summary
Nowadays research efforts in various disciplines have generated complex data sets different from the traditional types. The new kinds of data sets may have high-dimensionality, a large number of parameters, complicated dependency relationship, or measurements from different experimental platforms. There is an increasing demand for the development of statistical methodologies and inference procedures to analyze these complex data sets. We plan to conduct theoretical investigations on how to develop statistical methods especially designed for high dimensional correlated data. The proposed new methods can be used to address the problems arising from the fields of statistical genetics and bioinformatics. To properly analyze high dimensional data in the presence of complex dependency structure will be the main motivation and also the major challenge for our project. To reduce the dimensionality of the problem, there are a number of strategies, including selecting a simpler sub-model, or enforcing a sparse model through penalization. In this research project, we will focus on the investigation of penalized estimation and model selection methods for dependent data. The theories will provide more insight into the inference we can draw from data. Especially, the method will enable us to discern which pieces of information are important among huge amount of data. On the applied side of our project, we will be investigating different methods to perform data integration. Such procedures are in great need because current technologies produce various kinds of data in different platforms. We will also aim to set up a general framework based on pseudo likelihood to perform genetic analysis for correlated populations. We expect to develop this unified approach which is general for a wide range of genetic problems.
York University - $15,000 Grant (2015-16) | Canada Spends