Novel and Robust Methods for Differential Protein Network Analysis of Proteomics Data in Schizophrenia Research
Novel and Robust Methods for Differential Protein Network Analysis of Proteomics Data in Schizophrenia Research
批准号:
9304868
负责人:
Ying Ding
金额:
$7.51万
依托单位国家:
美国
项目类别:
财政年份:
2016
资助国家:
美国
项目状态:
已结题
起止时间:
2016-07-01 至 2018-06-30
关键词:
AlgorithmsAlzheimer&aposs DiseaseAuditory areaAutopsyBiologicalBiological ModelsCommunitiesCustomDataData AnalysesData SourcesDependencyDetectionDevelopmentDiseaseFundingFutureGaussian modelGenesGoalsImageryJointsMass Spectrum AnalysisMeasuresMental disordersMethodologyMethodsModelingNormal tissue morphologyPathologyPathway AnalysisPatientsPeptidesPerformanceProceduresProteinsProteomicsReproducibilityResearchSample SizeSamplingSchizophreniaStatistical MethodsStructureSynapsesTestingUniversitiesValidationWorkbasebrain tissuecloud basedconditioningdesignexperimental studyimprovedmouse modelneuropsychiatric disordernoveltheoriestool
中文摘要
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英文摘要
Abstract
Biological networks such as protein networks provide an integrated perspective on how proteins work together
and are becoming important tools to study neuropsychiatric disorders such as schizophrenia. Mass
spectrometry (MS) based proteomics are rapidly advancing and are now capable of quantifying proteins with
increased sensitivity and throughput, which provide critical data sources for protein networks and have been
emerging as important application in the study of psychiatric diseases. For example, in our recent study, the
synaptic protein co-expression network was found to be altered in the auditory cortex of schizophrenia patients.
Whereas a variety of network analysis methods have now been developed for microarray data, methodologies
customized to proteomic data are lagging far behind. In addition, these methods mainly focus on pairwise
marginal correlations while ignoring the joint effects from other genes when constructing the network, failing to
distinguish causal interactions from correlations via intermediate genes. Moreover, most existing methods for
network testing are permutation based, from which the p-values could be invalid if the permutation-based null
distribution is inaccurate. The probabilistic graphical model based differential network inference is more
desirable as it infers conditional dependency by adjusting for the joint effects from all other proteins and
guarantees to be valid and powerful when the distributional assumptions are satisfied.
The objective of our proposed research is to develop, validate and apply novel and robust statistical methods
to construct, analyze and infer protein networks from two popular proteomic platforms, namely, the targeted-
MS and the unbiased differential-MS. The novel methodology will be immediately applied to the ongoing
schizophrenia projects at the University of Pittsburgh, to facilitate novel analyses to identify protein alterations
contributing to the disease pathology. First, we will develop novel network construction methodology based on
a partial-correlation-based approach, which is under the Gaussian Graphical Model (GGM) framework and
quantifies the correlation between two proteins after excluding the effects of other proteins, for protein network
construction. Then, we will develop a novel differential network inference procedure, based on the recent
development of GGM theory and associated inference, to formally test network differences. Finally, we will
thoroughly validate the proposed methods using both statistically simulated data and the real data from a
biological model with well characterized network interactions. Robustness of the networks will be assessed
using rigorously designed replicate experiments with samples from post-mortem brain tissues of normal
subjects. In summary, the novel methods and findings from this research will provide critical guidance for the
design, analysis and validation of ongoing and future network studies that utilize proteomics approaches in
psychiatric disorders, which will greatly improve the sensitivity and validity of the consequent scientific findings.
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会议论文
New statistical methods and software for modeling complex multivariate survival data with large-scale covariates
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批准号:10631139
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项目类别:
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资助金额:$30.45万
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财政年份:2022
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负责人:Ying Ding
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依托单位:
New statistical methods and software for modeling complex multivariate survival data with large-scale covariates
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批准号:10453875
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项目类别:
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资助金额:$30.13万
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财政年份:2022
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负责人:Ying Ding
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依托单位: