Search Results for author: Jia-Qi Zhang

Found 8 papers, 0 papers with code

HoughLaneNet: Lane Detection with Deep Hough Transform and Dynamic Convolution

no code implementations7 Jul 2023 Jia-Qi Zhang, Hao-Bin Duan, Jun-Long Chen, Ariel Shamir, Miao Wang

By utilizing the lane features in the Hough parameter space, the network learns dynamic convolution kernel parameters corresponding to each lane, allowing the Dynamic Convolution Module to effectively differentiate between lane features.

Autonomous Driving Lane Detection

Defect segmentation: Mapping tunnel lining internal defects with ground penetrating radar data using a convolutional neural network

no code implementations29 Mar 2020 Senlin Yang, Zhengfang Wang, Jing Wang, Anthony G. Cohn, Jia-Qi Zhang, Peng Jiang, Qingmei Sui

This research proposes a Ground Penetrating Radar (GPR) data processing method for non-destructive detection of tunnel lining internal defects, called defect segmentation.

GPR

Deep Line Art Video Colorization with a Few References

no code implementations24 Mar 2020 Min Shi, Jia-Qi Zhang, Shu-Yu Chen, Lin Gao, Yu-Kun Lai, Fang-Lue Zhang

The color transform network takes the target line art images as well as the line art and color images of one or more reference images as input, and generates corresponding target color images.

Colorization

Fully Asynchronous Policy Evaluation in Distributed Reinforcement Learning over Networks

no code implementations1 Mar 2020 Xingyu Sha, Jia-Qi Zhang, Keyou You, Kaiqing Zhang, Tamer Başar

This paper proposes a \emph{fully asynchronous} scheme for the policy evaluation problem of distributed reinforcement learning (DisRL) over directed peer-to-peer networks.

reinforcement-learning Reinforcement Learning (RL)

Efficient Algorithm for Privately Releasing Smooth Queries

no code implementations NeurIPS 2013 Ziteng Wang, Kai Fan, Jia-Qi Zhang, Li-Wei Wang

Outputting the summary runs in time $O(n^{1+\frac{d}{2d+K}})$, and the evaluation algorithm for answering a query runs in time $\tilde O (n^{\frac{d+2+\frac{2d}{K}}{2d+K}} )$.

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