Metaheuristics based on genetic algorithm and tabu search for vehicle routing problem with stochastic demands.
More information and software credits. Metaheuristics based on genetic algorithm and tabu search for vehicle routing problem with stochastic demands Irhamah, Irhamah Metaheuristics based on genetic algorithm and tabu search for vehicle routing problem with stochastic demands. PDF kB. Thesis Ph. Mitchell, T. Machine Learning. New York: McGraw—Hill.
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Expertise development in a product design—Strategic and domain-specific knowledge connections. Design Studies 25 5 , — Potter, M.
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In Discovery Science: Second Int. Automated discovery: a fusion of multidisciplinary principles. In Advances in Artificial Intelligence. Figure 4. Such a search space extension is required for SGAs to explore the elite groups which are uniformly distributed within boundaries and to exploit the. Further search space boundary resizing is decided by the previously executed sub-optimal value , which is presumed as the next value for.
Execute the SGAs. Subsequent attempt — Continuing the SGAs execution with unchanged boundary search approximation by second attempt, until optimal and minimum sum of square error SSE attained.
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To illustrate the non-complexity and effectiveness, the proposed time constant approximation method is applied on two example processes; a third-order transfer function with and without disturbance and real numerical data from an excess oxygen process step response. For simulation study, the following transfer function of a third-order process is selected with the process gain, 6.
Also, to assess the PTcA method's flexibilities and effectiveness, the third-order transfer function coefficients are moderately small parameters. So, an appropriate search space boundary extension is required. Transient step response of third-order transfer function real and model process. Figure 5. For better approximation of polynomial coefficients, the. Therefore, the for the third-order polynomial coefficients can be approximated by 7.
This can be seen by the consistency of the values of and in further execution with readjusted boundaries at the second attempt. Therefore, further resizing of search boundary is not required as the will evolve well within to attain the.
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This has enhanced the exploitation of an optimal at each subsequent attempt by the SGAs for these parameters. Simulation results of third-order transfer function executions. Display Table. On the other hand, the simulation results reveal that the elite group of PTcA values of are distributed near region. This is clearly noticeable at the first, second and third execution results that the value of is remaining around. This caused the SGAs to fail to exploit an optimal and converge to local minima as a part of the elite group is located outside state 2.
As a result, three adjustments on boundaries, especially on , are required to optimize the and to bring the elite groups within a feasible boundary region. As expected, the boundaries are optimized and the elite groups are explored well at the fourth execution. Further SGAs execution enhanced an optimal exploitation. Initially, identified transfer function coefficients without the disturbance are applied on the third-order model with disturbance. Thus, the effectiveness of the PTcA method is well demonstrated in optimizing the and exploiting the with or without disturbance.
Figure 6. But, the real part is slightly moved along the real axis, causing a small change in the damping ratio for these roots.
These small changes in the complex poles are consolidated with the differing position of the other real root. Figure 7.
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