Get Advanced Technologies in Ad Hoc and Sensor Networks: PDF

By Xue Wang, Li Cui, Zhongwen Guo (eds.)

Advanced applied sciences in advert Hoc and Sensor Networks collects chosen papers from the seventh China convention on instant Sensor Networks (CWSN2013) held in Qingdao, October 17-19, 2013. The ebook gains state of the art reports on Sensor Networks in China with the topic of “Advances in instant sensor networks of China”. the chosen works may also help advertise improvement of sensor community know-how in the direction of interconnectivity, source sharing, flexibility and excessive potency. Researchers and engineers within the box of sensor networks can enjoy the book.

Xue Wang is a professor at Tsinghua collage; Li Cui is a professor at Institute of Computing expertise, chinese language Academy of Sciences; Zhongwen Guo is a professor at Ocean college of China.

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37 m. The simulation results are Figs. 8. H ao. tracking algorithm, we can get the simulation results. It is shown in Figs. 10 simulation diagram. 5. 24 J. Xiong et al. The direction of X axis error The direction of Y axis error Fig. 9 Comparison chart of different tracking model Y direction error of WLS method Y direction error of QI Hao method 2 0 -2 0 20 40 60 80 100 120 140 160 180 200 Y direction error of WLS method Y direction error of QI Hao method 2 0 -2 0 20 40 60 80 100 120 140 160 180 200 Fig.

The camera in the process of tracking can be independent and can also cooperate with pyroelectric track together. The velocities deviation of PIR sensor nodes and the distance measured deviation of camera are related to the actual distance which is between the human body target and these fixed sensor nodes. Calculation and location methods would bring errors to the positioning result. However, these errors reflect the credibility of the node location. 9), Wi is the relative credibility, and the value is decided by the deviation and location precision.

3) 30 D. Zhu et al. Lemma 2 provides a necessary (but not sufficient) condition for skeleton point. That is, for a skeleton point p, there is a positive real r satisfying Eqs. 3). Lemma 3. If D( p, r ) is an inscribed disk with one tangent point q √ ∂ D, then the inscribed disk centered at any point on the chord pq must be tangent with the object at point q. Proof. We prove this claim by contradiction. Let v be a point on the chord pq. Suppose that the inscribed disk centered at v is not tangent to the boundary at q.

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