Deep Understanding of Visual World
High-level computer vision enables a deeper understanding of the visual world. Object recognition systems detect objects in images and videos. They offer basic information on whether certain objects are in the scene and how many instances are in the scene. But the information may not be sufficient for building personalized and automated systems for smart city: smart home, smart offices, and hospitals. Without a deep understanding of the interaction between humans and objects, it is hard to understand the context of the scene and what kind of services are needed. "Scene Understanding" is one topic to study such interaction and generate metadata such as scene graphs. It allows "Visual Question Answering (VQA)". Security cameras are pervasive in modern cities and computer vision helps anomaly detection: flood, wildfire, dangerous wild animals, and estimate traffic and even temperature. We study algorithms that offer a more accurate and deeper understanding of the visual world and help people to live safer and smarter.
Our related publications[CVPR '21] HOTR: End-to-End Human-Object Interaction Detection with Transformers[ECCV '20] UnionDet: Union-Level Detector Towards Real-Time Human-Object Interaction Detection[CVPR '18] Tensorize, Factorize and Regularize: Robust Visual Relationship Learning[ECCV '16] Abundant Inverse Regression using Sufficient Reduction and its Applications[ECCV '18] Efficient Relative Attribute Learning using Graph Neural Networks
3D Computer Vision and Point Cloud
Point Cloud Augmentation with Weighted Local Transformations (ICCV '21)
Scene Semantic Segmentation
With the recent development of 3D sensors such as LiDAR sensors, RGB-D cameras, and 3D scanners, sufficient 3D data are available by retrieving depth information via stereo information and infrared-based depth measurement. 3D data are crucial to diverse fields like robotics, autonomous driving, AI Drones, medical data analysis, and scene reconstruction. We are interested in the field of 3D Computer Vision and 3D Deep Learning based on 3D data (e.g., point cloud, voxel, polygonal mesh), which has more complex geometry than 2D data. For example, recent deep learning efforts have focused on enabling networks to directly operate on point clouds, which is an unordered set of points with no inherent structures. Shape classification, indoor/outdoor scene semantic segmentation, and shape correspondence/ registration are representative tasks for point cloud data. However, the availability of 3D data is limited with a high acquisition cost. Thus, we tackle Data Augmentation technique to compensate for the data scarcity issue, which has been less explored in the point cloud literature.
Our related publications[ICCV '21] Point Cloud Augmentation with Weighted Local Transformations
Graph Neural Networks and Structured Data Analysis
In modern data analysis, highly-structured data frequently occur and they can be viewed as data on non-Euclidean spaces (e.g., graphs, Riemannian manifolds, data manifolds, and functional spaces). Naive algorithms do not respect the geometry of the data space, often break the structure of data, return invalid predictions in the ambient space (not in the data space of interest). For structured data analysis, our focus is to develop geometrically-inspired machine learning methods and apply them to real world applications such as computer vision, brain imaging, and recommender systems.
Our related publications[NeurIPS '21] Metropolis-Hastings Data Augmentation for Graph Neural Networks[NeurIPS '21] Neighborhood Overlap-aware Graph Neural Networks for Link Prediction[NeurIPS '20] Self-supervised Auxiliary Learning with Meta-paths for Heterogeneous Graphs[NeurIPS '19] Graph Transformer Networks[ICML '15] Manifold-valued Dirichlet Processes[CVPR '16] Latent Variable Graphical Model Selection using Harmonic Analysis: Applications to the HCP[Quarterly of Applied Math ] Localizing differentially evolving covariance structures via scan statistics[ICCV '15] Interpolation on the manifold of k component Gaussian Mixture Models
Safe AI, Adversarial Examples, and Uncertainty
Machine learning models (or deep neural networks) have been used in a variety of applications including autonomous robots, vehicles, and drones. When deploying AI systems to the physical world, the reliability of algorithms is crucial for safety. Guaranteeing such safety includes specification, robustness, and assurance. Given a concrete purpose of the system (specification), the AI system should be robust to perturbations and attacks (adversarial examples). Further, the uncertainty of predictions by models helps monitor and control the AI system's activity. In this line of thought, we study uncertainty of models (e.g., Bayesian Neural Networks) and adversarial examples from both attacker and defender perspectives. This topic may fall in the intersection of AI and security.
Our related publications[ECCV '20] Robust Neural Networks inspired by Strong Stability Preserving Runge-Kutta methods[UAI '19] Sampling-free Uncertainty Estimation in Gated Recurrent Units with Applications to Normative Modeling in Neuroimaging[arxiv '18] Sampling-free Uncertainty Estimation in Gated Recurrent Units with Exponential Families
Medical imaging or brain imaging inherently has many structured measurements such as diffusion tensor image (DTI), high angular resolution diffusion images (HARDI), ensemble average propagators (EAPs), etc. Common goals in medical imaging are to identify important regions related to a certain disease, detect diseases at the early stage, and model the disease progression. To provide predictions and findings that are rigorously tested by statistics, more powerful pipelines are needed. We study a more powerful representation of medical images and models (mixed effects models for structured data, filtering, dimensionality reduction etc.). We also research few-shot detection, domain-adaptation, and contrastive learning to deal with limited samples and labels in the medical domain.
Our related publications[CVPR '17] Riemannian Nonlinear Mixed Effects Models: Analyzing Longitudinal Deformations in Neuroimaging [CVPRW '17] Riemannian Variance Filtering: An Independent Filtering Scheme for Statistical Tests on Manifold-valued Data [ECCV '15] Canonical Correlation Analysis on Riemannian Manifolds and its Applications [CVPR '14] MGLM on Riemannian Manifolds with Applications to Statistical Analysis of Diffusion Weighted Images