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Thomas C. M. Lee

Researcher at University of California, Davis

Publications -  141
Citations -  2854

Thomas C. M. Lee is an academic researcher from University of California, Davis. The author has contributed to research in topics: Smoothing & Computer science. The author has an hindex of 27, co-authored 131 publications receiving 2484 citations. Previous affiliations of Thomas C. M. Lee include The Chinese University of Hong Kong & University of Chicago.

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Structural Break Estimation for Nonstationary Time Series Models

TL;DR: This article considers the problem of modeling a class of nonstationary time series using piecewise autoregressive (AR) processes, and the minimum description length principle is applied to compare various segmented AR fits to the data.
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Generalized Fiducial Inference: A Review and New Results

TL;DR: The generalized fiducial inference (GFI) as mentioned in this paper generalizes the idea of Fisher's approach by transferring randomness from the data to the parameter space using an inverse of a data-generating equation without the use of Bayes' theorem.
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Penalized spline models for functional principal component analysis

TL;DR: In this paper, an iterative estimation procedure for performing functional principal component analysis is proposed, which aims at functional or longitudinal data where the repeated measurements from the same subject are correlated, and the resulting data after iteration are theoretically shown to be asymptotically equivalent (in probability) to a set of independent data.
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Break Detection for a Class of Nonlinear Time Series Models

TL;DR: In this article, the problem of detecting break points for a nonstation-ary time series is considered, where the time series follows a parametric nonlinear time-series model in which the parameters may change values at fixed times.
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Smoothing parameter selection for smoothing splines: a simulation study

TL;DR: A simulation study of several smoothing parameter selection methods, including two so-called risk estimation methods, finds that the popular method, generalized cross-validation, was outperformed by another method, an improved Akaike Information criterion, that shares the same assumptions and computational complexity.