Timothy Ganesan, Pandian Vasant, Irraivan Elamvazuthi's Advances in metaheuristics: applications in engineering PDF

By Timothy Ganesan, Pandian Vasant, Irraivan Elamvazuthi

ISBN-10: 1315297647

ISBN-13: 9781315297644

ISBN-10: 1498715486

ISBN-13: 9781498715485

Advances in Metaheuristics: functions in Engineering Systems offers information on present ways used in engineering optimization. It provides a entire historical past on metaheuristic purposes, concentrating on major engineering sectors equivalent to strength, technique, and fabrics. It discusses subject matters resembling algorithmic improvements and function dimension methods, and gives insights into the implementation of metaheuristic concepts to multi-objective optimization difficulties. With this booklet, readers can discover ways to resolve real-world engineering optimization difficulties successfully utilizing the fitting suggestions from rising fields together with evolutionary and swarm intelligence, mathematical programming, and multi-objective optimization.

The ten chapters of this publication are divided into 3 components. the 1st half discusses 3 commercial functions within the power zone. the second one focusses on procedure optimization and considers 3 engineering purposes: optimization of a three-phase separator, procedure plant, and a pre-treatment approach. The 3rd and ultimate a part of this publication covers commercial functions in fabric engineering, with a specific concentrate on sand mould-systems. it is also discussions at the strength development of algorithmic features through strategic algorithmic enhancements.

This booklet is helping fill the prevailing hole in literature at the implementation of metaheuristics in engineering functions and real-world engineering structures. it will likely be an enormous source for engineers and decision-makers settling on and imposing metaheuristics to unravel particular engineering problems.

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1 2 3 4 5 6 7 Parameter Settings Specific Values Initial temperature Maximum number of runs Maximum number of acceptance Maximum number of rejections Temperature reduction value Boltzmann annealing Stopping criteria T0 = 100 runmax = 250 accmax = 125 rejmax = 125 α = 0�95 kB = 1 Tfinal = 10−10 local minima and is thus able to explore globally for more possible solutions� An annealing schedule is selected to systematically decrease the temperature as the algorithm proceeds� As the temperature decreases, the algorithm reduces the extent of its search to converge to a minimum� A programmed SA code was used and its parameters were adjusted so that it could be utilized for finding the optimal TEC design� Choosing good algorithm parameters is very important because it greatly affects the whole optimization process� Parameter settings of SA are listed in Table 1�3� The initial temperature, T0 = 100, should be high enough such that in the first iteration of the algorithm, the probability of accepting a worse solution, is at least 80%� The temperature is the controlled parameter in SA and it is decreased gradually as the algorithm proceeds (Vasant & Barsoum, 2009)� Temperature reduction value α = 0�95 and temperature decrease function is: Tn = αTn−1 (1�39) The numerical experimentation was done with different α values: 0�70, 0�75, 0�85, 0�90, and 0�95 (Abbasi, Niaki, Khalife, & Faize, 2011)� Boltzmann annealing factor, k B, is used in the Metropolis algorithm to calculate the acceptance probability of the points� Maximum number of runs, run max = 250, determines the length of each temperature level T · accmax = 125 determines the maximum number of acceptance of a new solution point and rejmax = 125 determines the maximum number of rejection of a new solution point (run max = accmax + rejmax) (Abbasi et al�, 2011)� The stopping criteria determine when the algorithm reaches the desired energy level� The desired or final stopping temperature is set as Tfinal = 10−10� The SA algorithm is described in the following section and the flowchart of SA algorithm is shown in Figure 1�4� • Step 1: Set the initial parameters and create initial point of the design variables� For SA algorithm, determine required parameters for the algorithm as in Table 1�3� For TEC device, set required parameters such as fixed parameters and boundary constraints of the design variables, and set all the constraints and apply them into penalty function� 20 Advances in Metaheuristics: Applications in Engineering Systems Start Determine required parameters for STEC device and SA algorithm Initialize a random base point of design variable X0 Update T with function Tn = α .

3 swarm INtellIGeNce ACO is among the most effective swarm intelligence-based algorithms (Pothiya, Ngamroo, & Kongprawechnon, 2010)� The original idea was based on the behavior of ants seeking the shortest path between their colony and food sources� The ACO algorithm consists of four stages: solution construction, pheromone update, local search (LS), and pheromone re-initialization (Pothiya et al�, 2010)� The ACO algorithm has been implemented as a solution method for ED problems� In Pothiya et al� (2010), ACO was used for solving ED problems with nonsmooth cost functions while taking into account valve-point effects and MF options� To improve the search process, three techniques including the priority list method, variable reduction method, and the zoom feature method were added to the conventional ACO� The near-optimal solutions acquired from the results signify that the ACO provides better solutions as compared to other methods� ACO converges to the optimum solution much faster than the other methods (PSO, TS, GA) employed in Pothiya et al� (2010)� Similar to ACO, BFO is a swarm-based optimization technique that uses population search and global search methods (Padmanabhan, Sivakumar, Jasper, & Victoire, 2011)� The BFO uses ideas from natural evolution for efficient search operations� The law of evolution states that organisms with better foraging strategies would survive while those with poor foraging strategies would be eliminated� The foraging behavior of Escherichia coli (E.

Tn–1 Choose a random transition ∆x run = run + 1; Calculate Qc(x) = f (x) x = x + ∆x Qc(x+∆x) = f (x + Δ x) No No ∆f = f (x+∆x) – f (x) >0 Yes No e[ f (x+∆ x)–f (x)]/(kBT ) > rand(0,1) No Yes Accept x = x + ∆ x acc = acc + 1; acc ≥ accmax or run ≥ runmax ? Yes Stopping conditions meet? 4 Flowchart of SA algorithm with TEC model� • Step 2: X0 = [A0, L 0, N0] for STEC or [Ih0, Ic0, r0] for TTEC—Initial randomly based point of design parameters within the boundary constraint by computer-generated random numbers method� Then, consider its fitness value as the best fitness so far� • Step 3: Choose a random transition Δx and run = run + 1� • Step 4: Calculate the function value before transition Qc(x) = f (x)� • Step 5: Make the transition as x = x + Δx within the range of boundary constraints� • Step 6: Calculate the function value after transition Qc(x+Δx) = f (x + Δx)� • Step 7: If Δf = f (x + Δx) − f(x) > 0 then accept the state x = x + Δx.

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Advances in metaheuristics: applications in engineering systems by Timothy Ganesan, Pandian Vasant, Irraivan Elamvazuthi

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