Canada Spends Logo

Explorez notre analyse du budget 2026

Grant: Discovery Grants Program - Individual

HEC Montréal

$31,000.00

Random Forests for Analyzing Complex Data

EF 2024-25

Résumé
Modern data often exhibit complex characteristics that necessitate the development of sophisticated methods. Firstly, the relationship between covariates and the response variable is often intricate, involving non-linear effects and interactions. This implies that flexible models capable of automatically uncovering these relationships are useful. Secondly, the data may exhibit dependency structures (e.g., network or clusters) and dynamic (temporal) patterns, which pose additional challenges for analysis. Hence, it becomes crucial to extend these flexible methods to effectively analyze such complex data. One such method, random forest, is very popular among data analysts and widely used in practice. This popularity stems from its exceptional performance-to-complexity ratio. Furthermore, random forests are inherently parallelizable, making them practical for handling large data sets. The method's renown is not only attributed to its impressive empirical performance across diverse real-world scenarios but is also substantiated by recent theoretical advancements. With their numerous advantages, random forests have found adaptation in some settings dealing with complex data. Nonetheless, several challenges persist, and certain problems have yet to be addressed using these methods, as elaborated in the detailed research agenda below. Consequently, the long-term objective of this research program is to develop novel methods based on random forests for the analysis of data featuring complex dynamics and dependence structures. The research program is divided into two axes: 1)Prediction and imputation of traffic volume using random forests 2)Random forests for survival, longitudinal and clustered data. The research questions in the first axis are motivated by applications in transportation, but the methods will be general and applicable in other fields as well. The methods developed in the second axis have applications in several fields (e.g., engineering, medicine and social sciences) and are partly motivated by issues encountered in various industries through the supervision of graduate students.
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-2024-03855
Name nom
Larocque, Denis
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
2024
Award amount
31000
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
700
Area of application group en
Transportation systems and services
Area of application group fr
Services et systèmes de transport
Area of application en
Transportation systems and services
Area of application fr
Services et systèmes de transport
Research subject code
3010
Research subject group en
Statistics and probability
Research subject group fr
Statistique et probabilité
Research subject en
Nonparametric inference
Research subject fr
Inférence non paramétrique
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
Random Forests for Analyzing Complex Data
Keywords
tree-based methods; random forests; dependent data; network data; conditional average treatment effect; longitudinal data; survival data; matrix factorization; clustered data
Application summary
Modern data often exhibit complex characteristics that necessitate the development of sophisticated methods. Firstly, the relationship between covariates and the response variable is often intricate, involving non-linear effects and interactions. This implies that flexible models capable of automatically uncovering these relationships are useful. Secondly, the data may exhibit dependency structures (e.g., network or clusters) and dynamic (temporal) patterns, which pose additional challenges for analysis. Hence, it becomes crucial to extend these flexible methods to effectively analyze such complex data. One such method, random forest, is very popular among data analysts and widely used in practice. This popularity stems from its exceptional performance-to-complexity ratio. Furthermore, random forests are inherently parallelizable, making them practical for handling large data sets. The method's renown is not only attributed to its impressive empirical performance across diverse real-world scenarios but is also substantiated by recent theoretical advancements. With their numerous advantages, random forests have found adaptation in some settings dealing with complex data. Nonetheless, several challenges persist, and certain problems have yet to be addressed using these methods, as elaborated in the detailed research agenda below. Consequently, the long-term objective of this research program is to develop novel methods based on random forests for the analysis of data featuring complex dynamics and dependence structures. The research program is divided into two axes: 1)Prediction and imputation of traffic volume using random forests 2)Random forests for survival, longitudinal and clustered data. The research questions in the first axis are motivated by applications in transportation, but the methods will be general and applicable in other fields as well. The methods developed in the second axis have applications in several fields (e.g., engineering, medicine and social sciences) and are partly motivated by issues encountered in various industries through the supervision of graduate students.