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Grant: Discovery Grants Program - Individual

University of Manitoba

$3,391.54

Novel Methods for Dynamic Risk Prediction

EF 2023-24

Résumé
Risk prediction, the core of survival analysis, is widely adopted in many areas including but not limited to medicine, public health, economics, and engineering. Classically it is based on risk factors observed at a single time point, whereas it has recently evolved to dynamic risk prediction, i.e., the risk is predicted from all the historical information. Utilizing more information, dynamic risk prediction is likely to result in an enhanced precision. It will hence help decision-makers more accurately identify the population at risk and facilitate the allocation of preventive strategies. However, existing approaches for dynamic risk prediction usually involve strong and unrealistic assumptions which may lead to biased prediction. My long-term objective is to create a convenient access to accurate dynamic risk prediction. In the context of, e.g., wildfire management in Canada, such an objective may be accomplished by integrating a web-based calculator for dynamic risk prediction into the Canadian Wildland Fire Information System. Taking the first step, my team and I will concentrate on the following two short-term objectives: (O1) to apply deep learning and functional data analysis to dynamic risk prediction accommodating mixed types of inputs and enjoying fewer restrictions and (O2) to theoretically bound the prediction error for various network architectures including those developed for objective (O1). As for objective (O1), we will resort to deep learning to extract information from longitudinal observations. Taking use of the yield of neural networks, techniques borrowed from functional data analysis are anticipated to play a central role in constructing individualized survival functions. Objective (O2) plans to express prediction errors in terms of network hyper-parameters such as the width and depth, which is not trivial at all: it remains open to theoretically bound the error for prediction via deep learning except for simple network architectures. When applied to a medical dataset with patients' time to event and follow-ups of time-dependent risk factors, our prediction models can highlight significant factors for the event and further provide evidence for precision medicine. Also, the findings from our study may contribute to an efficient engineering risk management by precisely figuring out the potentially risky projects. Another spotlight is the theoretically constructed error bound which can make the prediction more reliable, facilitate the comparison among our models and competitors, and inspire us on the optimal network architecture. This proposal will be boosted by the participation of highly qualified personnel (HQP). Also, it will provide HQP with opportunities to reach the frontline of research on both statistics and deep learning and will endow them with skills beneficial to their future development in both academia and industry.
Programme
Discovery Grants Program - Individual
Emplacement
Manitoba, Canada
Type de bénéficiaire
Academia
Type
Grant
Source
NSERC's Awards Data

Tel que publié

Application id
RGPIN-2022-05253
Name nom
Zhou, Zhiyang
Department département
Statistics
Organization id
19
Institution établissement
University of Manitoba
Province en
Manitoba
Province fr
Manitoba
Country en
CANADA
Country fr
CANADA
Fiscal year exercice financier
2023
Competition year année de concours
2022
Award amount
3391.54
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
1101
Area of application group en
Health, education and social services
Area of application group fr
Santé publique, éducation et services sociaux
Area of application en
Human health (including medically-related psychological research)
Area of application fr
Santé publique (y compris recherche psychologique liée à la médecine)
Research subject code
3010
Research subject group en
Statistics and probability
Research subject group fr
Nonparametric inference
Research subject en
Statistique et probabilité
Research subject fr
Inférence non paramétrique
Application title
Novel Methods for Dynamic Risk Prediction
Keyword
deep learning; functional data analysis; longitudinal data analysis; neural network; survival analysis
Application summary
Risk prediction, the core of survival analysis, is widely adopted in many areas including but not limited to medicine, public health, economics, and engineering. Classically it is based on risk factors observed at a single time point, whereas it has recently evolved to dynamic risk prediction, i.e., the risk is predicted from all the historical information. Utilizing more information, dynamic risk prediction is likely to result in an enhanced precision. It will hence help decision-makers more accurately identify the population at risk and facilitate the allocation of preventive strategies. However, existing approaches for dynamic risk prediction usually involve strong and unrealistic assumptions which may lead to biased prediction. My long-term objective is to create a convenient access to accurate dynamic risk prediction. In the context of, e.g., wildfire management in Canada, such an objective may be accomplished by integrating a web-based calculator for dynamic risk prediction into the Canadian Wildland Fire Information System. Taking the first step, my team and I will concentrate on the following two short-term objectives: (O1) to apply deep learning and functional data analysis to dynamic risk prediction accommodating mixed types of inputs and enjoying fewer restrictions and (O2) to theoretically bound the prediction error for various network architectures including those developed for objective (O1). As for objective (O1), we will resort to deep learning to extract information from longitudinal observations. Taking use of the yield of neural networks, techniques borrowed from functional data analysis are anticipated to play a central role in constructing individualized survival functions. Objective (O2) plans to express prediction errors in terms of network hyper-parameters such as the width and depth, which is not trivial at all: it remains open to theoretically bound the error for prediction via deep learning except for simple network architectures. When applied to a medical dataset with patients' time to event and follow-ups of time-dependent risk factors, our prediction models can highlight significant factors for the event and further provide evidence for precision medicine. Also, the findings from our study may contribute to an efficient engineering risk management by precisely figuring out the potentially risky projects. Another spotlight is the theoretically constructed error bound which can make the prediction more reliable, facilitate the comparison among our models and competitors, and inspire us on the optimal network architecture. This proposal will be boosted by the participation of highly qualified personnel (HQP). Also, it will provide HQP with opportunities to reach the frontline of research on both statistics and deep learning and will endow them with skills beneficial to their future development in both academia and industry.