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1.
ScientificWorldJournal ; 2014: 748141, 2014.
Article in English | MEDLINE | ID: mdl-24772031

ABSTRACT

A hybrid optimization algorithm combining finite state method (FSM) and genetic algorithm (GA) is proposed to solve the crude oil scheduling problem. The FSM and GA are combined to take the advantage of each method and compensate deficiencies of individual methods. In the proposed algorithm, the finite state method makes up for the weakness of GA which is poor at local searching ability. The heuristic returned by the FSM can guide the GA algorithm towards good solutions. The idea behind this is that we can generate promising substructure or partial solution by using FSM. Furthermore, the FSM can guarantee that the entire solution space is uniformly covered. Therefore, the combination of the two algorithms has better global performance than the existing GA or FSM which is operated individually. Finally, a real-life crude oil scheduling problem from the literature is used for conducting simulation. The experimental results validate that the proposed method outperforms the state-of-art GA method.


Subject(s)
Algorithms , Artificial Intelligence , Pattern Recognition, Automated/methods , Petroleum/supply & distribution , Problem Solving , Computer Simulation , Reproducibility of Results
2.
J Zhejiang Univ Sci ; 5(11): 1432-9, 2004 Nov.
Article in English | MEDLINE | ID: mdl-15495338

ABSTRACT

This paper proposes a Genetic Programming-Based Modeling (GPM) algorithm on chaotic time series. GP is used here to search for appropriate model structures in function space, and the Particle Swarm Optimization (PSO) algorithm is used for Nonlinear Parameter Estimation (NPE) of dynamic model structures. In addition, GPM integrates the results of Nonlinear Time Series Analysis (NTSA) to adjust the parameters and takes them as the criteria of established models. Experiments showed the effectiveness of such improvements on chaotic time series modeling.


Subject(s)
Algorithms , Artificial Intelligence , Models, Biological , Nonlinear Dynamics , Time Factors
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