Abstract
Markov Chain Monte Carlo (MCMC) has been essential in tracking vehicle undergoing disturbances for traffic surveillance purposes. It is capable of tracking vehicle by estimating the vehicle's position with the sampling of probability distributions. However the accuracy of the position estimation is highly dependent on the sampling efficiency of MCMC. Therefore the sample size of the MCMC is adapted to track the vehicle according to the disturbances encountered. The adaptive sample size of MCMC is determined by using the CUSUM path plot and variance ratio convergence diagnostic algorithm. To further enhance the convergence speed, genetic crossover and mutation operator is introduced into the adaptive MCMC. The genetic operator (GO) is capable of reduces the variance between samples and hence allowing faster convergence speed on the MCMC samples. Experimental results have shown that the GO adaptive MCMC tracking algorithm have better tracking performances with consumption of lesser sample size.
| Original language | English |
|---|---|
| Title of host publication | 4th International Conference on Computational Intelligence, Modelling and Simulation, CIMSim 2012 |
| Pages | 270-275 |
| Number of pages | 6 |
| DOIs | |
| Publication status | Published - 2012 |
| Externally published | Yes |
| Event | International Conference on Computational Intelligence, Modelling and Simulation 2012 - Kuantan, Malaysia Duration: 25 Sept 2012 → 27 Sept 2012 Conference number: 4th https://ieeexplore.ieee.org/xpl/conhome/6336543/proceeding (Proceedings) |
Publication series
| Name | Proceedings of International Conference on Computational Intelligence, Modelling and Simulation |
|---|---|
| ISSN (Print) | 2166-8523 |
Conference
| Conference | International Conference on Computational Intelligence, Modelling and Simulation 2012 |
|---|---|
| Abbreviated title | CSSim 2012 |
| Country/Territory | Malaysia |
| City | Kuantan |
| Period | 25/09/12 → 27/09/12 |
| Internet address |
Keywords
- CUSUM path plot
- Genetic operator (GO)
- Markov Chain Monte Carlo (MCMC)
- Variance ratio (VR)
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