Source author record

Yidan Zheng

Explore this author’s publications, collaborators and research topics. This catalog record has not been claimed by its author.

ResearcherUnclaimed source record

Catalog footprint

Research overview

2works
3topics
4close collaborators

Published work

2 publications

preprint2026arXiv

Low Latency Gaze Tracking via Latent Optical Sensing

We present a real-time gaze tracking system that directly acquires task-relevant latent features using a fully passive optical encoder. Instead of forming and processing full-resolution images, our approach leverages a microlens array with a co-designed binary chromium mask to perform spatially multiplexed optical encoding, producing a compact set of measurements sufficient for gaze estimation. By integrating sensing and feature extraction in the optical domain, the proposed system eliminates the need for high-bandwidth image readout and substantially reduces computational overhead. The encoded measurements are captured by a 4 x 4 phototransistor array and mapped to gaze direction using a lightweight neural network. Our proof-of-concept prototype enables an end-to-end sensing-to-inference latency of 3.4 ms, outperforming published research systems. We demonstrate the effectiveness of our approach on both simulated and real-world data, achieving competitive gaze estimation accuracy while significantly improving latency and energy efficiency compared to conventional camera-based pipelines. This work highlights the potential of task-driven optical sensing for ultra-low-latency, computationally efficient human-computer interaction systems.

preprint2011arXiv

On continuous expansions of configurations of points in Euclidean space

For any two configurations of ordered points $p=(p_{1},...,\p_{N})$ and q=(q1,...,qN)q=(q_{1},...,q_{N}) in Euclidean space EdE^d such that qq is an expansion of pp, there exists a continuous expansion from pp to qq in dimension 2d; Bezdek and Connelly used this to prove the Kneser-Poulsen conjecture for the planar case. In this paper, we show that this construction is optimal in the sense that for any d≥2d \ge 2 there exists configurations of (d+1)2(d+1)^2 points pp and qq in EdE^d such that qq is an expansion of pp but there is no continuous expansion from pp to qq in dimension less than 2d. The techniques used in our proof are completely elementary.

Research graph

See the researcher in context

Open full explorer

Inspect adjacent papers, topics, institutions and collaborators without losing the researcher page.

Building this map preview

BZPEER is loading the nearby papers, people, topics and institutions for this page.