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Arnab Maity
Researcher at North Carolina State University
Publications - 121
Citations - 1908
Arnab Maity is an academic researcher from North Carolina State University. The author has contributed to research in topics: Covariate & Nonparametric statistics. The author has an hindex of 23, co-authored 114 publications receiving 1555 citations. Previous affiliations of Arnab Maity include University of Texas at El Paso & Pfizer.
Papers
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Parameter Estimation of Partial Differential Equation Models
TL;DR: Simulation studies show that the Bayesian method and parameter cascading method are comparable, and both outperform other available methods in terms of estimation accuracy.
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Variable Selection in Generalized Functional Linear Models.
TL;DR: This paper proposes a variable selection technique, based on adopting a generalized functional linear model framework and using a penalized likelihood method that simultaneously controls the sparsity of the model and the smoothness of the corresponding coefficient functions by adequate penalization.
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Multivariate phenotype association analysis by marker-set kernel machine regression.
TL;DR: A multivariate regression based on kernel machine is constructed to facilitate the joint evaluation of multimarker effects on multiple phenotypes and illustrates the utility of the multivariate kernel machine method through the Clinical Antipsychotic Trails of Intervention Effectiveness antibody study.
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Reduced Rank Mixed Effects Models for Spatially Correlated Hierarchical Functional Data
Lan Zhou,Jianhua Z. Huang,Josue G. Martinez,Arnab Maity,Veerabhadran Baladandayuthapani,Raymond J. Carroll +5 more
TL;DR: This work proposes a general framework of functional mixed effects model for within-unit and within-subunit variations are modeled through two separate sets of principal components; the subunit level functions are allowed to be correlated.
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Kernel machine SNP-set testing under multiple candidate kernels.
Michael C. Wu,Arnab Maity,Seunggeun Lee,Elizabeth Simmons,Quaker E. Harmon,Xinyi Lin,Stephanie M. Engel,Jeffrey J. Molldrem,Paul M. Armistead +8 more
TL;DR: Practical strategies for KM testing when multiple candidate kernels are present based on constructing composite kernels and based on efficient perturbation procedures are proposed and demonstrated to lead to substantially improved power over poor choices of kernels and only modest differences in power vs. using the best candidate kernel.