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DESCRIPTION (provided by applicant): An ever-increasing number of biomedical studies yield functional data sampled on a fine grid. These type of data are frequently high dimensional and complex with many irregular features like peaks and change points. There is currently a dearth of existing rigorous statistical methods for analyzing this type of data. The goal of this research program is to develop new Bayesian methodology that provides a unified framework for modeling and performing inference on samples of curves that is flexible enough to apply to a variety of applications, from various experimental designs, and can answer a broad range of research questions. 1. We will develop new methodology within the wavelet-based functional mixed model framework that accommodates outlying curves, a broader class of within- curve covariance structures, and higher dimensional functional data, making it applicable to a broad range of functional data. 2. We will develop methods to classify individuals based on their functional data, e.g. proteomic profiles, in a way that allows us to combine information across functional and scalar factors of multiple sources. We will develop methods to perform Bayesian functional hypothesis testing. 3. We will develop adaptive methods for relating functional predictors to functional responses. 4. We will develop methods for adaptive functional principal components analysis and for principal component-based functional mixed models, which represents a data-driven modeling framework that is extremely flexible in taking into account the complex structure that may be present in the functional data. 5. We will apply the methods to a number of cancer-related studies yielding functional data, including various types of proteomics and genomics data. 6. We will develop efficient, easy-to-use, freely available code to fit the methods described in this proposal. PUBLIC HEALTH RELEVANCE: This research will develop flexible new quantitative methods that can be used to answer a wide range of research questions from complex functional data, which are increasingly encountered in biomedical research as a result of the technological innovations yielding automatic and high dimensional biological measurements. Our approach is to avoid making restrictive simplifying assumptions that do not fit the data, but instead to develop flexible methods that can adapt to their complex features, and thus extract rich information they contain regarding their underlying biological processes.
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Core 2: Biostatistics and Bioinformatics
Core 2: Biostatistics and Bioinformatics
Core 2: Biostatistics and Bioinformatics
Bayesian methods for complex, high-dimensional functional data in cancer research
  • 批准号:
    10023563
  • 项目类别:
  • 资助金额:
    $35.64万
  • 财政年份:
    2015
  • 负责人:
    JEFFREY S MORRIS
  • 依托单位:
海外基金