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Yong Jin

Researcher at Henan University

Publications -  41
Citations -  118

Yong Jin is an academic researcher from Henan University. The author has contributed to research in topics: Computer science & Wireless sensor network. The author has an hindex of 4, co-authored 34 publications receiving 57 citations.

Papers
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A Cluster-Based Energy Optimization Algorithm in Wireless Sensor Networks with Mobile Sink.

TL;DR: In this paper, the authors proposed a cluster-based energy optimization algorithm called Cluster-Based Energy Optimization with Mobile Sink (CEOMS), which constructs the energy density function of network nodes firstly and then assigns sensor nodes with higher remaining energy as cluster heads according to energy density functions.
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Joint estimation of state and system biases in non-linear system

TL;DR: The authors present a new recursive joint estimation (RJE) algorithm for registering stochastic system biases and estimating target state, and modify the interacting multiple model–particle filter framework to estimate parameters.
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A new method of sensor fault diagnosis for under-measurement system based on space geometry approach

TL;DR: In this article, the residual generator is designed using the space projection operation to solve the relevant parameter matrices, and the proposed algorithm satisfies one-to-one correspondence of faults and residuals.
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Weighted Conflict Evidence Combination Method Based on Hellinger Distance and the Belief Entropy

TL;DR: Wang et al. as mentioned in this paper proposed a weighted conflict evidence combination method based on Hellinger distance and the belief entropy, which used the probability transformation function to deal with the multi-subset focal elements firstly.
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A Novel Range-Free Node Localization Method for Wireless Sensor Networks

TL;DR: A novel iterative localization algorithm called CVX-DV-hop is proposed in this letter that first performs matrix transformation to reformulate the original optimization problem into one with a convex function and nonconvex constraints, and employs first-order Taylor expansions to tighten the nonconcex constraints into linear inequality constraints.