activity
20152025
most citedA Smooth and Locally Sparse Estimator for Functional Linear Regression via Functional SCAD Penalty

68 citations · 118 across the 12 of their papers we have counts for

collaborators

13 papers

stat.CO2025

Particle Data Cloning for Complex Ordinary Differential Equations

Donghui Son, Liangliang Wang

Ordinary differential equations (ODEs) are fundamental tools for modeling complex dynamic systems across scientific disciplines. However, parameter estimation in ODE models is chal…

stat.ME2023

Robust Bayesian Functional Principal Component Analysis

Jiarui Zhang, Jiguo Cao, Liangliang Wang

We develop a robust Bayesian functional principal component analysis (RB-FPCA) method that utilizes the skew elliptical class of distributions to model functional data, which are o…

stat.CO2020★ 1 cited

Particle Gibbs Sampling for Bayesian Phylogenetic inference

Shijia Wang, Liangliang Wang

The combinatorial sequential Monte Carlo (CSMC) has been demonstrated to be an efficient complementary method to the standard Markov chain Monte Carlo (MCMC) for Bayesian phylogene…

stat.CO2020★ 2 cited

Adaptive semiparametric Bayesian differential equations via sequential Monte Carlo

Shijia Wang, Shufei Ge, Renny Doig +1

Nonlinear differential equations (DEs) are used in a wide range of scientific problems to model complex dynamic systems. The differential equations often contain unknown parameters…

stat.ML2019

Random Tessellation Forests

Shufei Ge, Shijia Wang, Yee Whye Teh +2

Space partitioning methods such as random forests and the Mondrian process are powerful machine learning methods for multi-dimensional and relational data, and are based on recursi…

q-bio.NC2019

Spectral Dynamic Causal Modelling of Resting-State fMRI: Relating Effective Brain Connectivity in the Default Mode Network to Genetics

Yunlong Nie, Eugene Opoku, Laila Yasmin +8

We conduct an imaging genetics study to explore how effective brain connectivity in the default mode network (DMN) may be related to genetics within the context of Alzheimer's dise…

stat.ME2019★ 1 cited

A Bayesian Spatial Model for Imaging Genetics

Yin Song, Shufei Ge, Jiguo Cao +2

We develop a Bayesian bivariate spatial model for multivariate regression analysis applicable to studies examining the influence of genetic variation on brain structure. Our model…

stat.ME2018

Recovering the Underlying Trajectory from Sparse and Irregular Longitudinal Data

Yunlong Nie, Yuping Yang, JIguo Cao

In this article, we consider the problem of recovering the underlying trajectory when the longitudinal data are sparsely and irregularly observed and noise-contaminated. Such data…

q-bio.PE2018★ 9 cited

An Annealed Sequential Monte Carlo Method for Bayesian Phylogenetics

Liangliang Wang, Shijia Wang, Alexandre Bouchard-Côté

We describe an "embarrassingly parallel" method for Bayesian phylogenetic inference, annealed Sequential Monte Carlo, based on recent advances in the Sequential Monte Carlo literat…

q-bio.TO2016★ 37 cited

Normal and pathological dynamics of platelets in humans

Gabriel P. Langlois, Morgan Craig, Antony R. Humphries +6

We develop a comprehensive mathematical model of platelet, megakaryocyte, and thrombopoietin dynamics in humans. We show that there is a single stationary solution that can undergo…

stat.ME2016

Functional Mapping of Multiple Dynamic Traits

Jiguo Cao, Liangliang Wang, Zhongwen Huang +2

Many biological phenomena undergo developmental changes in time and space. Functional mapping, which is aimed at mapping genes that affect developmental patterns, is instrumental f…

stat.ME2016

Estimating Functional Linear Mixed-Effects Regression Models

Baisen Liu, Jiguo Cao

The functional linear model is a popular tool to investigate the relationship between a scalar/functional response variable and a scalar/functional covariate. We generalize this mo…

math.ST2015★ 68 cited

A Smooth and Locally Sparse Estimator for Functional Linear Regression via Functional SCAD Penalty

Zhenhua Lin, Jiguo Cao, Liangliang Wang +1

In this paper, we propose a new regularization technique called "functional SCAD". We then combine this technique with the smoothing spline method to develop a smooth and locally s…