Wonhwa Kim
Pohang University of Science and Technology · 神経科学
研究室紹介
Professor Wonhwa Kim's research lab specializes in the development of advanced mathematical and computational methods for analyzing complex biomedical imaging data, particularly in the context of neurodegenerative diseases. The lab focuses on creating non-Euclidean wavelet and harmonic analysis techniques to model brain morphology and microstructure across multiple scales, enabling robust statistical analysis of shape and tissue integrity in irregularly sampled data such as cortical surfaces or white matter tracts. A key emphasis is on integrating imaging with clinical and biomarker data—especially in preclinical Alzheimer’s disease—using graph-based and latent variable models to uncover subtle, early-stage pathological changes. The lab also pioneers 'human-in-the-loop' and active learning frameworks to optimize data acquisition and inference in resource-constrained or multi-site neuroimaging studies.
Research Overview
Research Output Trend
Figures are computed from collected data and may differ slightly.
Selected Papers
15early signs of diseases, the corresponding statistical differences at the group level invariably become weaker and increasingly hard to identify. Indeed, after a multiple comparisons correction is adopted (to account for correlated statistical tests over all surface points), very few regions may survive. In contrast to hypothesis tests on point-wise measurements, in this paper, we make the case for performing statistical analysis on multi-scale shape descriptors that characterize the local topol
In addition to the development of beta amyloid plaques and neurofibrillary tangles, Alzheimer's disease (AD) involves the loss of connecting structures including degeneration of myelinated axons and synaptic connections. However, the extent to which white matter tracts change longitudinally, particularly in the asymptomatic, preclinical stage of AD, remains poorly characterized. In this study we used a novel graph wavelet algorithm to determine the extent to which microstructural brain changes e
view of the shape's local and global topology, and that the solution is consistent across multiple scales. Unfortunately, the preferred mathematical construct which offers this behavior in classical image/signal processing, Wavelets, is no longer applicable in this general setting (data with non-uniform topology). In particular, the traditional definition does not allow writing out an expansion for graphs that do not correspond to the uniformly sampled lattice (e.g., images). In this paper, we a
A major goal of imaging studies such as the (ongoing) Human Connectome Project (HCP) is to characterize the structural network map of the human brain and identify its associations with covariates such as genotype, risk factors, and so on that correspond to an individual. But the set of image derived measures and the set of covariates are both large, so we must first estimate a 'parsimonious' set of relations between the measurements. For instance, a Gaussian graphical model will show conditional
The adoption of "human-in-the-loop" paradigms in computer vision and machine learning is leading to various applications where the actual data acquisition (e.g., human supervision) and the underlying inference algorithms are closely interwined. While classical work in active learning provides effective solutions when the learning module involves classification and regression tasks, many practical issues such as partially observed measurements, financial constraints and even additional distributi
Statistical analysis of longitudinal or cross sectional brain imaging data to identify effects of neurodegenerative diseases is a fundamental task in various studies in neuroscience. However, when there are systematic variations in the images due to parameter changes such as changes in the scanner protocol, hardware changes, or when combining data from multi-site studies, the statistical analysis becomes problematic. Motivated by this scenario, the goal of this paper is to develop a unified stat