H
Huale Li
Researcher at Harbin Institute of Technology
Publications - 23
Citations - 47
Huale Li is an academic researcher from Harbin Institute of Technology. The author has contributed to research in topics: Salient & Computer science. The author has an hindex of 3, co-authored 23 publications receiving 26 citations.
Papers
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Journal ArticleDOI
WRGPruner: A new model pruning solution for tiny salient object detection
TL;DR: The WRGPruner is proposed, which considers three factors for model compression including the weight in the filter, the mathematical rank of the feature map matrix, and the gradient in the backward propagation, and it is mathematically prove the effectiveness of the WR GPruner for tiny salient objects.
Journal ArticleDOI
Bi-Connect Net for salient object detection
TL;DR: The proposed adaptive learning fusion method not only stress all blocks contribution but also combine multiple features with different scale, so that grab more details on the right salient location and precise edges at the same time.
Patent
Correlation filtering tracking method and device based on depth information
Wang Xuan,Liu Xinhui,Qi Shuhan,Jiang Lin,Qing Liao,Yao Lin,Li Ye,Guan Jian,Liu Zechao,Wu Yulin,Huale Li,Fengwei Jia +11 more
TL;DR: In this paper, a correlation filtering tracking method and device based on depth information is presented, where foreground and background information is filtered to reduce interference factors of tracking on the one hand, and a sophisticated image character extraction technology is combined; on the other hand, with the using method of simplifying the depth information by means of the layered structures, processing of target scale change and detection of shielding are easier.
Posted Content
Solving imperfect-information games via exponential counterfactual regret minimization.
TL;DR: This paper proposes a novel CFR based method, exponential counterfactual regret minimization, and presents an exponential reduction technique for regret in the process of the iteration, and proves that the method ECFR has a good theoretical guarantee of convergence.
Journal ArticleDOI
A Survey of Nash Equilibrium Strategy Solving Based on CFR
TL;DR: The process of solving the strategy of Nash equilibrium based on CFR method is introduced and a conclusion of CFR-based methods and a prediction of future development are ended.