activity
20242026
most citedClick-Gaussian: Interactive Segmentation to Any 3D Gaussians

1 citations · 1 across the 7 of their papers we have counts for

collaborators

7 papers

cs.CL2026

Pedagogical Alignment for Vision-Language-Action Models: A Comprehensive Framework for Data, Architecture, and Evaluation in Education

Unggi Lee, Jahyun Jeong, Sunyoung Shin +12

Science demonstrations are important for effective STEM education, yet teachers face challenges in conducting them safely and consistently across multiple occasions, where robotics…

cs.CL2025

Explain with Visual Keypoints Like a Real Mentor! A Benchmark for Multimodal Solution Explanation

Jaewoo Park, Jungyang Park, Dongju Jang +6

With the rapid advancement of mathematical reasoning capabilities in Large Language Models (LLMs), AI systems are increasingly being adopted in educational settings to support stud…

cs.CV2025

MMR: A Large-scale Benchmark Dataset for Multi-target and Multi-granularity Reasoning Segmentation

Donggon Jang, Yucheol Cho, Suin Lee +2

The fusion of Large Language Models with vision models is pioneering new possibilities in user-interactive vision-language tasks. A notable application is reasoning segmentation, w…

cs.CV2024★ 1 cited

Click-Gaussian: Interactive Segmentation to Any 3D Gaussians

Seokhun Choi, Hyeonseop Song, Jaechul Kim +2

Interactive segmentation of 3D Gaussians opens a great opportunity for real-time manipulation of 3D scenes thanks to the real-time rendering capability of 3D Gaussian Splatting. Ho…

math.DS2024

Singular systems of linear forms over global function fields

Gukyeong Bang, Taehyeong Kim, Seonhee Lim

In this paper, we consider singular systems of linear forms over global function fields of class number one and give an upper bound for the Hausdorff dimension of the set of singul…

math.DS2024

High entropy measures on the space of lattices with escape of mass

Taehyeong Kim

For any diagonal element with two eigenvalues, we construct a sequence of -invariant probability measures on the space of unimodular lattices with high entropy but convergin…

math.DS2024

On the rate of convergence of continued fraction statistics of random rationals

Ofir David, Taehyeong Kim, Ron Mor +1

We show that the statistics of the continued fraction expansion of a randomly chosen rational in the unit interval, with a fixed large denominator , approaches the Gauss-Kuzmin…